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Clean Energy Lab (CEL)




                Towards Plasmonics in Epitaxial Graphene
                                     M.V.S. Chandrashekhar
                         Department of Electrical and Computer Engineering,
                                    University of South Carolina



                         USC               CMU                 MPI/Pisa
                         G.Koley           R. Feenstra         U. Starke
                         T.S. Sudarshan    N. Srivastava       C. Colletti
                         C. Williams
                         J. Weidner
            1
                         B.K. Daas
                         K.M. Daniels
                         S. Shetu
                         O. Sabih
                         A. Obe
Clean Energy Lab (CEL) @ USC

OUTLINE
•What is Graphene?
•Why Plasmonics?
• Viability of IR Plasmonics in EG on SiC
• Infrared carrier transport in EG/SiC
• Molecular doping studies using IR
     •Interband processes
•Electrochemical Functionalization of EG
•Summary
WHAT IS GRAPHENE?




   Single atomic layer of graphitic carbon “discovered” in 2005-
    Physics Nobel in 2010 Geim & Novoselov, U. Manchester
   Electrons behave like they have no mass-am I crazy?
   Strongest material known -space elevator E=1.25TPa
   Highest thermal conductivity in-plane
   It is all surfacesensitive to surroundings
   Very transparent and highly conductive-touch screens?
Clean Energy Lab (CEL) @ USC

WHAT IS A PLASMON POLARITON?
 Polariton: Collective oscillation of electrons (Plasmon), generated by the
 electromagnetic field that excites the metal/dielectric interface [1]. It is a near-field
 phenomenon. Like waves in water.
                 Electromagnetic wave                                      Electric or magnetic Dipole



                                           Polariton
                                           (Bosonic-quasiparticles)




                         Phonon-Polariton (IR photon + Optic phonon)

                         Exiciton-Polariton ( Visible light + exciton)

                         Intersubband Polarition (IR photon + intersubband-excition)

                         Surface plasmon-Polariton , SPP (Surface plasmons +light)
      [1] W.L. Barnes, A.Dereux, T.W. Ebbesen, Nature 424 (2003) 824-830
Clean Energy Lab (CEL) @ USC


MOTIVATION: THE PLASMONIC CHIP
 1. Overcome diffraction limit of light (d<λ/2) using SPP
 2. Merge electronics and optics together in nano scaled range
 3. Important for data processing, super lensing, sensing etc.




                                                                                                                     ωp2

                                                                                                       ε m (ω ) = 1 − 2
   Surface Plasmon Polariton at metal/dielectric interface                                                           ω
                                                                                                       Whenε m<0, K is imaginary
                                                                                                       Surface confinement




                                                                                                                         5
                  SPP
 CHALLENGE: Couple Collective SPP to Single particle excitations
   [2] M. Dragoman, D. Dragoman, Nanoelectronics: Principles and Devices, Artech House, Boston, 2006
Clean Energy Lab (CEL) @ USC


HOW DO PLASMONICS WORK?
 •SPP propagation mediated by intra band processes
 •SPP detection mediated by inter band processes
    Graphene
                                                                          e2
                                                                         π h2          ∞        ∂f ( E − EF )
                                                      σ int ra ( ω ) = i           ∫       dE                 ]E
                                                                             i       −∞              ∂E
                                                                         ω+
                                                                             τ

                                                                                 ∆2
                                                                           (1 + 2 )
                                                  e2 (ω + iΓ ) ∞                 E
                               σ int er ( ω ) = i             ∫∆ dE ( 2E ) 2 − ( hω + iΓ ) 2 [ f ( E − EF ) − f (− E − EF )]
                                                       π



 Unlike a metal, there is significant interband conductivity even at low energies.

 KEY: How to convert plasmon to e-h pair and vice versa?
        -high speed computation
        -new paradigm in plasmonic light sources
Clean Energy Lab (CEL) @ USC


SIC SUBSTRATE DIELECTRIC FUNCTION

                          ω 2 − ωLO + iΓ1ω
                                 2
ε SiC   = ε SiC (ω ) = ε ∞ 2
                          ω − ωTO + iΓ 2ω
                                 2


 WLO= Longitudinal optical phonon (972cm-1)
 WTO= Transversal optical phonon (796cm-1)
                  ε
 At high frequency SiC ~6.5 [8]
                 ε
 At low frequency SiC ~9.52
                                      ε (0) ωL
                                             2

    LST relation:                          = 2
                                      ε (∞) ωT                               Negative dielectric function
                                                                          n imaginary, damped wave gives
                                                                              SPP surface confinement
 SiC’s negative dielectric function in restrahlen band
           n is imaginary, damped wave
           confines SPP vertically
 Role of metal and dielectric reversed.

        [8] Dmitriy Korobkin, Yaroslav Urzhumov, and Gennady Shvets; J. Opt. Soc. Am. B, 23,3,468 (2006)
Clean Energy Lab (CEL) @ USC

 Viability of Plasmonics in EG on SiC

   TM modes are found by assuming that the electric field
   has the form as..
           When x>0 Ex = Beiqz −Q x and Ez = Aeiqz −Q x E y = 0
                                                 1                1




               When x<0 Ex = Deiqz +Q x and Ez = Ceiqz +Q x
                                                     2            2
                                                                       Ey = 0
   Dispersion relation for TM mode is given by
          ε1             ε2         σ (ω , q)i
                +               =
        ε1ω 2          ε 2ω 2         ωε 0
     q − 2
      2
                    q − 2
                     2

         c               c
  Assuming we are in low q, so q<w/c, SPP
  dispersion relation is.
        ω2                 1
     q = 2 [1 −
      2
                                      ]
        c         σ (ω , q )
                (            + ε2 ) 2
                                                                          450
                    ε 0c
                                                         ω
  Free space dispersion relation is q =
                                                         c

                                                             Fig: SPP dispersion relation plot with free space dispersion
                                                                                                                8
 SPP dispersion intersects the free space dispersion -coupling of
     SPP into free space radiation- SiC substrate essential.
Clean Energy Lab (CEL) @ USC

 Viability of Plasmonics in Epitaxial Graphene
                                                                  q= wave vector
 Coupling between SPP and Single Particle Excitations             ω= frequency


•Intersection between SPP and free space                           ω1 = vF q
     •Coupling to free space
•Intersection region has to be dominated by
interband scattering
     •Energy to create e-h pairs, not heat
     •SPP detection
•Potential for tuning this process
     •Change Ef by gating to suppress e-h
     •SPP guiding.


                                              ω2 = 0   q < 2k F      ω2 = γ q − 2 EF q > 2 k F
                                       Applying single particle excitation boundary
                                       condition for intra and inter band scattering
                                       Comes from graphene E-k bands           9
                                       (developed by S.Das Sarma)
Clean Energy Lab (CEL) @ USC


  MODULATING EPITAXIAL GRAPHENE
  PLASMON WAVEGUIDE BY DOPING




     ‘OFF’: When Ef is low, only       ‘ON’: When Ef is high,
     interband transitions allowed.    interband      transitions   not
     Can transform plasmon to DC       allowed. Can propagate signal
     current    and      vice-versa.   without significant damping.
     Electrical  manipulation     of
     plasmonic signals.
Clean Energy Lab (CEL) @ USC

                                               Graphene

                            Exfoliated graphene                        Epitaxial graphene
                            ( single layer)                            (single or multi layer)




                      Silicon (Si)            GaAs                 4H-SiC                    Metal            Graphene
                                                                                             (Ag)
Supporting TE         ---                     ---                  ----                      No               Yes [2]
mode

Dispersion            Parabolic               parabolic            parabolic                 parabolic linear –EHP at
relation
                                                                                                       any wavelength
Band gap          1.12eV                      1.42eV               3.23eV                    0         0
Electron Mobility <1400                       <8500                <900                                200000
(cm2/v-s)

RMS roughness         ---                     ----                 -------                   ~1nm             <0.5nm
SPP Detection         -----                   ------               --------                  Metal to         Single material
and guiding
                                                                                             guide,           for guiding and
materials                                                                                                                    11
                                                                                             Semi to          detection,
                                                                                             detect
  [3] L A Falkovsky “Optical properties of graphene” . Phys.: Conf. Ser., Volume 129, Number 1 (2008)
  [4] M.Jablan, H. buljan, M. Soljacic “Plasmonics in Graphene at infrared frequencies” Phy.ReV. B 80 245435 (2009)
Clean Energy Lab (CEL) @ USC


Epitaxial Graphene Growth
                                                                             Raman                          XPS & ARPES




         6H-SiC                                    Graphene



A

B
                                                              D peak (1345 cm-1)…..due to induced
                                                              disorder
C
A                                                             G peak (1585cm-1)… due to in plane
                                                              vibration
C
B
                                                              2D peak (2670cm-1)…..due to double
A
                                                              resonant process
    A    B         C

        FiG: Realization of Graphene from 6H-SiC              ID/IG…Disorder ratio <0.2 [5]
                                                                                                                                      12

    [5] A.C Ferrari and J. Robertson “Interpretation of Raman spectra of disordered and amorphous carbon” Phys. Rev B 61 vol 61 num 20 (2000)
    [6] P.J.Cumpson; “The Thickogram: a method for easy film thickness measurement in XPS”Surf.Interface.Anal,29,403 (2000)
NON-POLAR FACE GROWTH-6H SIC


                                   EG on Si face                            EG on C face




                                       5µm×                                        5µm×
                                       5µm                                         5µm

                                                                   What        Growth
                                Growth                                         mechanism is
                                                                 happens
                                mechanism is                                   defect&step
                                                                    in
                                step flow                                      mediated [**]
                                                                 between?
                                mediated [*]

[*] M. Hupalo, E. Conrad, M. C. Tringides http://arxiv.org/abs/0809.3619
[**] Appl. Phys. Lett. 96, 222103 (2010)
Clean Energy Lab (CEL) @
USC     13000C           13500C   14000C   14500C


Si face




A plane




M plane




C face
Clean Energy Lab (CEL) @
USC
                           Raman Characterization




                    Si face
                                                                  C face




                               All peaks are red shifted with increasing temp.
   What would a H2 etch do?    Decreasing stress with temperature increase
                               2D peaks narrow with increasing temperature
Clean Energy Lab (CEL) @ USC
                  Surface Plasmon Polariton (SPP) in Epitaxial Graphene
                                               Our approach



                                                                             Mathematical Model [7]
                     Experiment:
   Blank SiC is used as reference.                                                     ω 2 − ωLO + iΓ1ω
                                                                                              2
                                                                    ε 2 = ε 2(ω ) = ε ∞ 2
                                                                                       ω − ωTO + iΓ 2ω
                                                                                              2



                                                                                                                    ∆2
                                                                                                                   (1 +)
                                                                                   e 2 (ω + iΓ ) ∞                  E2
                                                                σ int er ( ω ) = i              ∫∆ dE ( 2 E ) 2 − ( hω + iΓ ) 2 [ f ( E − EF ) − f (− E − EF )]
                                                                                         π
                                                                                       e2
                                                                                                            ∂f ( E − EF )
                                                                   σ int ra ( ω ) = i π h
                                                                                          2        ∞

                                                                                           i   ∫
                                                                                               −∞
                                                                                                       dE
                                                                                                                 ∂E
                                                                                                                          ]E
                                                                                     ω+
                                                                                          τ
                                                                                                                                                     2
                                                                                                                   ε1Nσ (ω) ×cos(Φ
                                                                                (    ε1ε 2ε 0 / α +          )                 c
                                                                                                                                  1)
                                                                                                                                          −ε1ε 0
Fig: Schematic view of FTIR differential                                R=                                                                           2
reflection spectra setup                                                                                           ε1Nσ (ω) ×cos(Φ
                                                                                (    ε1ε 2ε 0 / α +          )                 c
                                                                                                                                  1)
                                                                                                                                          +ε1ε 0

                                                                                                        n1
                                                                                           1 − [(          sin Φ1)]2
                                                                                    α=                 n2
                                                                                                       cos Φ1                      16

  [7] T. Stauber, N.M.R Peres, A.K. Geim; “Optical conductivity of graphene in the visible region of the spectrum”Phy.Rev. B 78 085432 (2008)
Clean Energy Lab (CEL) @ USC

      Surface Plasmon Polariton (SPP) in Epitaxial Graphene….(Cont.)
                           Results of developed mathematical model




      Fig: Variation of number of layer                      Fig: Variation of Fermi level

                                                        2
                           ε1Nσ (ω) ×cos(Φ
      (              )
          ε1ε 2ε 0 / α +
                                  c
                                          1)
                                               −ε1ε 0
 R=                                                     2
                           ε1Nσ (ω) ×cos(Φ
      (              )
          ε1ε 2ε 0 / α +
                                  c
                                          1)
                                               +ε1ε 0


          Variable Parameter
          Number of Layer, N
          Fermi Energy Ef
                                                                                                17
          Scattering time τ

                                                            Fig: Variation of scattering time
Clean Energy Lab (CEL) @ USC

              Surface Plasmon Polariton (SPP) in EG/SiC interface
                 Experimental results from FTIR: Evidence of SPP at EG/SiC interface




  Fig: AFM image of SiC Substrate           Fig: IR reflection of SiC Substrate with SiC as reference




                                                                        ωLO



            18
                                                                ωTO




  Fig: AFM image of EG (2ML)on SiC             Fig: IR reflection of EG with SiC as reference
Clean Energy Lab (CEL) @ USC

       EG transport properties extraction using FTIR



                                                  Extracted Parameters:
                                                  •No of Layer N=2-17
                                                  •Fermi Energy Ef=10535meV
                                                  •Scattering time, τ=4-17fs

                                                  Interband broadening is assumed
                                                  constant=10meV i.e. only intraband
                                                  scattering considered.



                                                     Extracted No of layer matches well with
                                                     XPS measurements.



Fig: IR reflection measurement and mathematical
model are consistent
Clean Energy Lab (CEL) @ USC
         EG transport properties extraction using FTIR
                                                                        B,K. Daas…MVS et al JAP (2012)
                                    ∞

        Carrier density ns = ∫ D( E ) f ( E − EF )dE
                                    0


         D ( E ) = 2 E / π ( hv F ) 2




                                                                               Fig: Fermi level Vs No of layer

                                                                                          1
                                                                             τ = k1(         ) / vF
                                                                                          ns
                                                                                                                 1
                                                                           Short range scattering[9]        τ∝
                                                                                                                 ns
     Fig: Scattering time Vs avg. carrier density
                                                                           Coulomb scattering[9]            τ ∝ ns

    Mobility, µ= eτ vF / EF
                     2

                                                                                                                   20
                                                                          Fitting value of k1=0.6 suggests our EG is
   Mobility (1000-10,000) cm /V-s           2
                                                                          dominated by short-range scattering.
    [9] L A Falkovsky “Optical properties of graphene” . Phys.: Conf. Ser., Volume 129, Number 1 (2008)
CORRELATION WITH ULTRAFAST
    SPECTROSCOPY OF EPITAXIAL
    GRAPHENE
                               If states are occupied by pump,
                               probe signal will not be absorbed,
                               transmission increases




 85fs, ~10nJ 785nm laser, pump &probe
 Measures ENERGY relaxation time, not momentum

 τenergy>>τmomentum, supports short range scattering
THZ PROBE, OPTICAL PUMP




 Non-linear power dependence, quadratic fit works
  well-intervalley phonon scattering & Auger dominate
 Explains full behavior, withτrec~200fs , B~1-3cm2/s
MOLECULAR DOPING OF EG-LONG
Clean Energy Lab (CEL) @ USC


 RANGE?
                    Mirror




  Collecting                             Incoming
                                                    •Pure N2 - inert gas
    light                                   light
   signal                                  source
                                                    •15ppm NO2 -electron accepting gas
                                                    •500ppmNH3 -electron donating gas
                                   Sensing
                                   element
                     Graphene




                   SiC Substrate   SPP


                     Graphene




    Fig: Experimental setup




Findings:
Reflection amplitude changes
-Looks like change of thickness
 but thickness can’t change                                                         23
Clean Energy Lab (CEL) @ USC

                                              Conductivity Matching:
 Optical Conductivity:
                                                  ∆2
                                            (1 + 2 )
                      e2 (ω + iΓ ) ∞              E
   σ int er ( ω ) = i             ∫∆ ( 2E ) 2 − ( hω + iΓ ) 2 [ f ( E − EF ) − f (− E − EF )]
                                     dE
                           π
                       e2
   σ int ra ( ω ) = i π h 2 ∞ dE ∂f ( E − EF ) ] E
                           i ∫−∞      ∂E
                      ω+
   RPA approximation:     τ
                e2           ns              n F [4rs / (2 − π rs )]
   σ   RPA
       T =0   =    [                        + i                      ]
                π h ni G[4rs / (2 − π rs )]          4ns

                                                                              Fig: Dielectric function of SiC
                          Intraband-low f               Interband high f

                                                                                  2π
             e2                             2 2π
                                                      sin θ
                                                        2                    x2        (1 − cos θ ) 2
   rs =
        4πε 0ε SiC vF h
                                 G ( x) =
                                          x
                                          8   ∫         θ
                                                               dθ   F ( x) =
                                                                             8    ∫         θ
                                                                                                      dθ
                                              0    (sin + x) 2                    0    (sin + x)    2

                                                        2                                   2
         Here, Γ=h/2πτintra is not taken as constant but is allowed to vary.
                   This is needed to get a good fit to the data
                                                                    Interband scattering
              Extracted parameter ni
                                                                    matters even at DC.
Clean Energy Lab (CEL) @ USC

C-FACE IR REFLECTIVITY
                               •   Adsorbed molecules transfer
                                   charge  charged scatterers
                               •   As ni increases, inter/intra
                                   band scattering increase
                                       • τ ~1/n i.e.
                                               i,
                                         conductivity decreases
                               •   Assume each ni is an
                                   adsorbed molecule
                               •   From ΔEf, we can extract
                                   carriers induced, n, using
                                   D(E)
                               •   0.01e charge donated by
                                   each NO2 molecule
                                   Agrees with Kelvin probe
                                   measurements
Clean Energy Lab (CEL) @ USC
   No of Gas        Fermi      ni/ML      Intra band Avg.   Inter band
   Layer            level      (cm-2)      scattering       scattering
                    (meV)                   time (fs)        time(fs)
   34      N2       25         2x1011     90-280      185   27-60
           NH3      30         6x1012     60-90     75      1.6-2
           NO2      35         2x1013     2-9       5       0.3-0.5
   22      N2       45         3x1011     10-17     14      9-17
           NH3      65         7.5x1012   2-9       5.5     0.2-2
           NO2      95         6x1013     0.9       0.9     0.1-0.2
   9       N2       70         5.1x1011   10-20     15      3-4
           NH3      90         5.5x1013   0.8-1     0.9     0.2-0.5
           NO2      120        1.5x1014   0.4-0.5   0.45    0.1-0.3
CORRELATION WITH ‘DC’
MEASUREMENTS




                              4ppm




   NO2 makes the C-face more p-type
   Implied δp~1012-13cm-2 -is this possible?
    M. Qazi….MVS, Koley et al., Appl. Phys. Exp., 3, 075101 (2010)
CORRELATION WITH KELVIN
  PROBE


  ~60% or more change in conductivity expected
  Scattering from impurities not enough to explain
  measured change in optical conductivity




Electron affinity of NO2 dominates!

   Consistent with F.Schedin’s result of G/SiO2
   Assume ΔEf~10meV for 4ppm. μchem ill-defined.
Clean Energy Lab (CEL) @ USC


    No of Gas       Fermi      ni/ML      Intra band Avg.   Inter band
    Layer           level      (cm-2)      scattering       scattering
                    (meV)                   time (fs)        time(fs)
    34        N2    25         2x1011     90-280      185   27-60
              NH3   30         6x1012     60-90     75      1.6-2        From FTIR
              NO2   35         2x1013     2-9       5       0.3-0.5
    22        N2    45         3x1011     10-17     14      9-17
              NH3   65         7.5x1012   2-9       5.5     0.2-2
              NO2   95         6x1013     0.9       0.9     0.1-0.2
    9         N2    70         5.1x1011   100-200   150     3-4
              NH3   90         5.5x1013   0.8-1     0.9     0.2-0.5
              NO2   120        1.5x1014   0.4-0.5   0.45    0.1-0.3

   From ΔEf, we know δp(n)
   Assume each ni is an NO2 molecule
   So, each NO2 molecule donates δp/ni ~1%e for all
    thicknesses-same as SKPM!
           ~(ΔEf/ΔSWF)2~0.3-2%e over various samples.
   ni decrease with thickness-diffusion in C-face?
   NOTE: interband broadening as large as 1eV!
REMEMBER PLASMONICS?




 If interband broadening is large, even metallic
  graphene plasmons will be damped, must control.
 Periodic structures enable tuning using localized
  plasmons-enable conversion of plasmon to e-h pair
SUMMARY FOR PART I
 Plasmonic devices possible on EG/SiC
 How clean is as-grown EG?

 Gaseous molecular doping useful for transport
  studies over wide energy range near K-point.
 For FET’s, interband scattering could be
  important at high carrier concentration, even at
  DC. May influence realizing plasmonics.
 Will we be able to convert SPP into e-h pair in
  controllable fashion?
PART II:
FUNCTIONALIZATION
ELECTROCHEMICAL
FUNCTIONALIZATION-SI FACE
                                       RMS: 0.57nm




                                                     Scale:
                                                     8nm
                                                Before
                                       RMS: 1.00nm



                                                     Scale:
                                                     8nm
                                            After
  H+ attracted to graphene cathode 1V, 1hr.
  Can it react? V<1.2V, H2 formation potential

    Goal: Bandgap in diamond-like graphanes.
FUNCTIONALIZATION BY RAMAN
SPECTROSCOPY
  Single  monolayer of graphene is more reactive than bulk
     graphite
            Up to ten times more reactive than bi-layer and multilayer graphene
  Substrate
           enhanced electron transfer
  Emergence of D-peak indicates reaction in graphene


                                                                                              1200      D-peak red-shifts 1354-1335
                                                                                                        cm-1.
                                                                                              1000
                                                               Raman Intensity (arb. units)
                                                                                                                G peak broadens and
                                                                                              800               slightly blue shifts ~3 cm-1
                                                                                                                                               New peak at ~2930
                                                                                              600
                                                                                                                              2                   Indicative of C-
                                                                                              400                                                          Hbond
                                                                                                            G         GraphaneD
                                                                                              200       D
                                                                                                                      Graphene
                                                                                                0

                                                                                                 1200       1600         2000       2400             2800
                                                                                                                                     -1
                                                                                                                       Wavenumber (cm )
                                                                                                                                        34
 • R. Sharma, et. al. Anomalously Large Reactivity of Single Graphene Layers and Edges toward Electron Transfer Chemistries, Nano Letters 10, 398-405 (2010)
H-FUNCTIONALIZATION SHOWN BY RAMAN
     SLOPE

                                                                    Increasing   photoluminescence
                                                                        background
                                                                              Increasing hydrogen content

                                                                    Ratio    between slope m of the
                                                                        linear background and the
                                                                        intensity of the G peak
                              D peak                                       m/I(G)
         Raman Intensity




                                                                           Measure of the bonded H content
                                                 G peak

                                                                    Based     on amourphous carbon
                             S≈ 18µm
                                                                        results
                             Wavenumber
                             (cm-1)
                                                                              maybe dominated by grain
       Florescence is not seen in                                              boundaries
       carbon only hydrocarbons!!!

•B. Marchon, et.al. Photoluminescence and Raman Spectroscopy in Hydrogenated Carbon Films. IEEE Transactions on Magnetics, Vol. 33, NO. 5, Sept. 1997.
FLUORESCENCE BACKGROUND TO ESTIMATE
H-CONTENT




  Damage distinguished from functionalization by a) damage has
  unmesurable slope for a given D/G ratio b) D peak position
                                                             36
SUBSTRATE DEPENDENCE OF
FUNCTIONALIZATION
             Table 1: Average Parameters From Each Substrate in Study
Substrate    D-peak         D-peak        D/G          D/G      Normalized         Normalized
             Position       Position     Ratio        Ratio       Slope              Slope
              Before         After       Before       After     Before (µm)         After(μm)
                (cm-1)        (cm-1)
 SI(1°)        1348          1330         0.21        1.91         3.66              14.4
SI2(on)        1344          1332         0.17        1.32         4.24              18.9
SI3(0.5)       1347          1331         0.13            0.6      3.93              4.42
* All substrate averages contain at least three samples

   • Substrate Limited Functionalization
          – Possible Causes
             • Off-cut angle
             • Substrate Resistivity
             • Residual Damage in Graphene
    Problem: Issue with conversion control?
    Solution: Enhance reactivity with metal?                                 37
RAMAN SPECTRA OF
FUNCTIONALIZATION WITH AND
WITHOUT PT NANOPARTICLES




   Chemically Deposited            •   Raman Shows:
    Platinum                            –   Incredibly large D/G ratio~4.5   38
                                        –   Emergence of Fluorescence
       H2PtCl6 · 6H2O + DI water       –   Addition to D’ shoulder peak
                                        –   C-H peak at ~2930
RESULTS OF EVAPORATED METAL
CATALYSIS FUNCTIONALIZATION




 Increased reactivity seen in Au and Pt enhanced conversions
   D/G ratio>1.0 for Au and Pt
   Fluorescence> Noise Threshold (5 µm)                    39
SUMMARY: METAL CATALYSIS

           D Position D Position ID/IG    ID/IG    Normalized Normalized
             Before     After    Ratio    Ratio      Slope      Slope
             (cm-1)     (cm-1)   Before   After    Before (µm) After (µm)

SI              1348       1330    0.21     1.91         3.66        14.4
SI2             1344       1332    0.17     1.32         4.24        18.9

SI3             1347       1331    0.13      0.6         3.93        4.42
SI3 Au
Avg             1342       1330    0.22     1.05         4.42        7.86
SI3 Pt
Avg             1364       1330   0.086     1.24         3.81       17.69


         Increased functionalization with metal catalyst
                                                                     40
         Increase in fluorescence  bandgap?
SCANNING TUNNELING
SPECTROSCOPY
K.M. Daniels, …MVS, R. Feenstra… et.al, presented at EMC2011
accepted, JAP

   Evidence of localized states



                                 functionalized




                              unfunctionalized


                                                              *8x8mm

          More evidence required to distinguish from damage
          What are these states?
                                                               41
CYCLIC VOLTAMMETRY




 Clear substrate dependence
 Qualitatively different from bulk carbon
       Clear peaks, not double-layer charging
   Still investigating peak assignments
SUMMARY OF PART II
 Electrochemical functionalization possible.
 Evidence for hydrogen incorporation
       More clarification needed
 Functionalization is substrate dependent
 Metal catalysts enhance functionalization

 Evidence for localized states by STS
MASTER SUMMARY

 Plasmonics in EG proposed
 IR transport studies with molecular dopants

 Electrochemical functionalization of EG

 Evidence of localized states




                We also gratefully acknowledge the
    Southeastern Center for EE Education for support of this work

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Clean Energy Lab Explores Plasmonics in Epitaxial Graphene

  • 1. Clean Energy Lab (CEL) Towards Plasmonics in Epitaxial Graphene M.V.S. Chandrashekhar Department of Electrical and Computer Engineering, University of South Carolina USC CMU MPI/Pisa G.Koley R. Feenstra U. Starke T.S. Sudarshan N. Srivastava C. Colletti C. Williams J. Weidner 1 B.K. Daas K.M. Daniels S. Shetu O. Sabih A. Obe
  • 2. Clean Energy Lab (CEL) @ USC OUTLINE •What is Graphene? •Why Plasmonics? • Viability of IR Plasmonics in EG on SiC • Infrared carrier transport in EG/SiC • Molecular doping studies using IR •Interband processes •Electrochemical Functionalization of EG •Summary
  • 3. WHAT IS GRAPHENE?  Single atomic layer of graphitic carbon “discovered” in 2005- Physics Nobel in 2010 Geim & Novoselov, U. Manchester  Electrons behave like they have no mass-am I crazy?  Strongest material known -space elevator E=1.25TPa  Highest thermal conductivity in-plane  It is all surfacesensitive to surroundings  Very transparent and highly conductive-touch screens?
  • 4. Clean Energy Lab (CEL) @ USC WHAT IS A PLASMON POLARITON? Polariton: Collective oscillation of electrons (Plasmon), generated by the electromagnetic field that excites the metal/dielectric interface [1]. It is a near-field phenomenon. Like waves in water. Electromagnetic wave Electric or magnetic Dipole Polariton (Bosonic-quasiparticles) Phonon-Polariton (IR photon + Optic phonon) Exiciton-Polariton ( Visible light + exciton) Intersubband Polarition (IR photon + intersubband-excition) Surface plasmon-Polariton , SPP (Surface plasmons +light) [1] W.L. Barnes, A.Dereux, T.W. Ebbesen, Nature 424 (2003) 824-830
  • 5. Clean Energy Lab (CEL) @ USC MOTIVATION: THE PLASMONIC CHIP 1. Overcome diffraction limit of light (d<λ/2) using SPP 2. Merge electronics and optics together in nano scaled range 3. Important for data processing, super lensing, sensing etc. ωp2 ε m (ω ) = 1 − 2 Surface Plasmon Polariton at metal/dielectric interface ω Whenε m<0, K is imaginary Surface confinement 5 SPP CHALLENGE: Couple Collective SPP to Single particle excitations [2] M. Dragoman, D. Dragoman, Nanoelectronics: Principles and Devices, Artech House, Boston, 2006
  • 6. Clean Energy Lab (CEL) @ USC HOW DO PLASMONICS WORK? •SPP propagation mediated by intra band processes •SPP detection mediated by inter band processes Graphene e2 π h2 ∞ ∂f ( E − EF ) σ int ra ( ω ) = i ∫ dE ]E i −∞ ∂E ω+ τ ∆2 (1 + 2 ) e2 (ω + iΓ ) ∞ E σ int er ( ω ) = i ∫∆ dE ( 2E ) 2 − ( hω + iΓ ) 2 [ f ( E − EF ) − f (− E − EF )] π Unlike a metal, there is significant interband conductivity even at low energies. KEY: How to convert plasmon to e-h pair and vice versa? -high speed computation -new paradigm in plasmonic light sources
  • 7. Clean Energy Lab (CEL) @ USC SIC SUBSTRATE DIELECTRIC FUNCTION ω 2 − ωLO + iΓ1ω 2 ε SiC = ε SiC (ω ) = ε ∞ 2 ω − ωTO + iΓ 2ω 2 WLO= Longitudinal optical phonon (972cm-1) WTO= Transversal optical phonon (796cm-1) ε At high frequency SiC ~6.5 [8] ε At low frequency SiC ~9.52 ε (0) ωL 2 LST relation: = 2 ε (∞) ωT Negative dielectric function n imaginary, damped wave gives SPP surface confinement SiC’s negative dielectric function in restrahlen band  n is imaginary, damped wave  confines SPP vertically Role of metal and dielectric reversed. [8] Dmitriy Korobkin, Yaroslav Urzhumov, and Gennady Shvets; J. Opt. Soc. Am. B, 23,3,468 (2006)
  • 8. Clean Energy Lab (CEL) @ USC Viability of Plasmonics in EG on SiC TM modes are found by assuming that the electric field has the form as.. When x>0 Ex = Beiqz −Q x and Ez = Aeiqz −Q x E y = 0 1 1 When x<0 Ex = Deiqz +Q x and Ez = Ceiqz +Q x 2 2 Ey = 0 Dispersion relation for TM mode is given by ε1 ε2 σ (ω , q)i + = ε1ω 2 ε 2ω 2 ωε 0 q − 2 2 q − 2 2 c c Assuming we are in low q, so q<w/c, SPP dispersion relation is. ω2 1 q = 2 [1 − 2 ] c σ (ω , q ) ( + ε2 ) 2 450 ε 0c ω Free space dispersion relation is q = c Fig: SPP dispersion relation plot with free space dispersion 8 SPP dispersion intersects the free space dispersion -coupling of SPP into free space radiation- SiC substrate essential.
  • 9. Clean Energy Lab (CEL) @ USC Viability of Plasmonics in Epitaxial Graphene q= wave vector Coupling between SPP and Single Particle Excitations ω= frequency •Intersection between SPP and free space ω1 = vF q •Coupling to free space •Intersection region has to be dominated by interband scattering •Energy to create e-h pairs, not heat •SPP detection •Potential for tuning this process •Change Ef by gating to suppress e-h •SPP guiding. ω2 = 0 q < 2k F ω2 = γ q − 2 EF q > 2 k F Applying single particle excitation boundary condition for intra and inter band scattering Comes from graphene E-k bands 9 (developed by S.Das Sarma)
  • 10. Clean Energy Lab (CEL) @ USC MODULATING EPITAXIAL GRAPHENE PLASMON WAVEGUIDE BY DOPING ‘OFF’: When Ef is low, only ‘ON’: When Ef is high, interband transitions allowed. interband transitions not Can transform plasmon to DC allowed. Can propagate signal current and vice-versa. without significant damping. Electrical manipulation of plasmonic signals.
  • 11. Clean Energy Lab (CEL) @ USC Graphene Exfoliated graphene Epitaxial graphene ( single layer) (single or multi layer) Silicon (Si) GaAs 4H-SiC Metal Graphene (Ag) Supporting TE --- --- ---- No Yes [2] mode Dispersion Parabolic parabolic parabolic parabolic linear –EHP at relation any wavelength Band gap 1.12eV 1.42eV 3.23eV 0 0 Electron Mobility <1400 <8500 <900 200000 (cm2/v-s) RMS roughness --- ---- ------- ~1nm <0.5nm SPP Detection ----- ------ -------- Metal to Single material and guiding guide, for guiding and materials 11 Semi to detection, detect [3] L A Falkovsky “Optical properties of graphene” . Phys.: Conf. Ser., Volume 129, Number 1 (2008) [4] M.Jablan, H. buljan, M. Soljacic “Plasmonics in Graphene at infrared frequencies” Phy.ReV. B 80 245435 (2009)
  • 12. Clean Energy Lab (CEL) @ USC Epitaxial Graphene Growth Raman XPS & ARPES 6H-SiC Graphene A B D peak (1345 cm-1)…..due to induced disorder C A G peak (1585cm-1)… due to in plane vibration C B 2D peak (2670cm-1)…..due to double A resonant process A B C FiG: Realization of Graphene from 6H-SiC ID/IG…Disorder ratio <0.2 [5] 12 [5] A.C Ferrari and J. Robertson “Interpretation of Raman spectra of disordered and amorphous carbon” Phys. Rev B 61 vol 61 num 20 (2000) [6] P.J.Cumpson; “The Thickogram: a method for easy film thickness measurement in XPS”Surf.Interface.Anal,29,403 (2000)
  • 13. NON-POLAR FACE GROWTH-6H SIC EG on Si face EG on C face 5µm× 5µm× 5µm 5µm What Growth Growth mechanism is happens mechanism is defect&step in step flow mediated [**] between? mediated [*] [*] M. Hupalo, E. Conrad, M. C. Tringides http://arxiv.org/abs/0809.3619 [**] Appl. Phys. Lett. 96, 222103 (2010)
  • 14. Clean Energy Lab (CEL) @ USC 13000C 13500C 14000C 14500C Si face A plane M plane C face
  • 15. Clean Energy Lab (CEL) @ USC Raman Characterization Si face C face All peaks are red shifted with increasing temp. What would a H2 etch do? Decreasing stress with temperature increase 2D peaks narrow with increasing temperature
  • 16. Clean Energy Lab (CEL) @ USC Surface Plasmon Polariton (SPP) in Epitaxial Graphene Our approach Mathematical Model [7] Experiment: Blank SiC is used as reference. ω 2 − ωLO + iΓ1ω 2 ε 2 = ε 2(ω ) = ε ∞ 2 ω − ωTO + iΓ 2ω 2 ∆2 (1 +) e 2 (ω + iΓ ) ∞ E2 σ int er ( ω ) = i ∫∆ dE ( 2 E ) 2 − ( hω + iΓ ) 2 [ f ( E − EF ) − f (− E − EF )] π e2 ∂f ( E − EF ) σ int ra ( ω ) = i π h 2 ∞ i ∫ −∞ dE ∂E ]E ω+ τ 2 ε1Nσ (ω) ×cos(Φ ( ε1ε 2ε 0 / α + ) c 1) −ε1ε 0 Fig: Schematic view of FTIR differential R= 2 reflection spectra setup ε1Nσ (ω) ×cos(Φ ( ε1ε 2ε 0 / α + ) c 1) +ε1ε 0 n1 1 − [( sin Φ1)]2 α= n2 cos Φ1 16 [7] T. Stauber, N.M.R Peres, A.K. Geim; “Optical conductivity of graphene in the visible region of the spectrum”Phy.Rev. B 78 085432 (2008)
  • 17. Clean Energy Lab (CEL) @ USC Surface Plasmon Polariton (SPP) in Epitaxial Graphene….(Cont.) Results of developed mathematical model Fig: Variation of number of layer Fig: Variation of Fermi level 2 ε1Nσ (ω) ×cos(Φ ( ) ε1ε 2ε 0 / α + c 1) −ε1ε 0 R= 2 ε1Nσ (ω) ×cos(Φ ( ) ε1ε 2ε 0 / α + c 1) +ε1ε 0 Variable Parameter Number of Layer, N Fermi Energy Ef 17 Scattering time τ Fig: Variation of scattering time
  • 18. Clean Energy Lab (CEL) @ USC Surface Plasmon Polariton (SPP) in EG/SiC interface Experimental results from FTIR: Evidence of SPP at EG/SiC interface Fig: AFM image of SiC Substrate Fig: IR reflection of SiC Substrate with SiC as reference ωLO 18 ωTO Fig: AFM image of EG (2ML)on SiC Fig: IR reflection of EG with SiC as reference
  • 19. Clean Energy Lab (CEL) @ USC EG transport properties extraction using FTIR Extracted Parameters: •No of Layer N=2-17 •Fermi Energy Ef=10535meV •Scattering time, τ=4-17fs Interband broadening is assumed constant=10meV i.e. only intraband scattering considered. Extracted No of layer matches well with XPS measurements. Fig: IR reflection measurement and mathematical model are consistent
  • 20. Clean Energy Lab (CEL) @ USC EG transport properties extraction using FTIR B,K. Daas…MVS et al JAP (2012) ∞ Carrier density ns = ∫ D( E ) f ( E − EF )dE 0 D ( E ) = 2 E / π ( hv F ) 2 Fig: Fermi level Vs No of layer 1 τ = k1( ) / vF ns 1 Short range scattering[9] τ∝ ns Fig: Scattering time Vs avg. carrier density Coulomb scattering[9] τ ∝ ns Mobility, µ= eτ vF / EF 2 20 Fitting value of k1=0.6 suggests our EG is Mobility (1000-10,000) cm /V-s 2 dominated by short-range scattering. [9] L A Falkovsky “Optical properties of graphene” . Phys.: Conf. Ser., Volume 129, Number 1 (2008)
  • 21. CORRELATION WITH ULTRAFAST SPECTROSCOPY OF EPITAXIAL GRAPHENE If states are occupied by pump, probe signal will not be absorbed, transmission increases  85fs, ~10nJ 785nm laser, pump &probe  Measures ENERGY relaxation time, not momentum  τenergy>>τmomentum, supports short range scattering
  • 22. THZ PROBE, OPTICAL PUMP  Non-linear power dependence, quadratic fit works well-intervalley phonon scattering & Auger dominate  Explains full behavior, withτrec~200fs , B~1-3cm2/s
  • 23. MOLECULAR DOPING OF EG-LONG Clean Energy Lab (CEL) @ USC RANGE? Mirror Collecting Incoming •Pure N2 - inert gas light light signal source •15ppm NO2 -electron accepting gas •500ppmNH3 -electron donating gas Sensing element Graphene SiC Substrate SPP Graphene Fig: Experimental setup Findings: Reflection amplitude changes -Looks like change of thickness but thickness can’t change 23
  • 24. Clean Energy Lab (CEL) @ USC Conductivity Matching: Optical Conductivity: ∆2 (1 + 2 ) e2 (ω + iΓ ) ∞ E σ int er ( ω ) = i ∫∆ ( 2E ) 2 − ( hω + iΓ ) 2 [ f ( E − EF ) − f (− E − EF )] dE π e2 σ int ra ( ω ) = i π h 2 ∞ dE ∂f ( E − EF ) ] E i ∫−∞ ∂E ω+ RPA approximation: τ e2 ns n F [4rs / (2 − π rs )] σ RPA T =0 = [ + i ] π h ni G[4rs / (2 − π rs )] 4ns Fig: Dielectric function of SiC Intraband-low f Interband high f 2π e2 2 2π sin θ 2 x2 (1 − cos θ ) 2 rs = 4πε 0ε SiC vF h G ( x) = x 8 ∫ θ dθ F ( x) = 8 ∫ θ dθ 0 (sin + x) 2 0 (sin + x) 2 2 2 Here, Γ=h/2πτintra is not taken as constant but is allowed to vary. This is needed to get a good fit to the data Interband scattering Extracted parameter ni matters even at DC.
  • 25. Clean Energy Lab (CEL) @ USC C-FACE IR REFLECTIVITY • Adsorbed molecules transfer charge  charged scatterers • As ni increases, inter/intra band scattering increase • τ ~1/n i.e. i, conductivity decreases • Assume each ni is an adsorbed molecule • From ΔEf, we can extract carriers induced, n, using D(E) • 0.01e charge donated by each NO2 molecule Agrees with Kelvin probe measurements
  • 26. Clean Energy Lab (CEL) @ USC No of Gas Fermi ni/ML Intra band Avg. Inter band Layer level (cm-2) scattering scattering (meV) time (fs) time(fs) 34 N2 25 2x1011 90-280 185 27-60 NH3 30 6x1012 60-90 75 1.6-2 NO2 35 2x1013 2-9 5 0.3-0.5 22 N2 45 3x1011 10-17 14 9-17 NH3 65 7.5x1012 2-9 5.5 0.2-2 NO2 95 6x1013 0.9 0.9 0.1-0.2 9 N2 70 5.1x1011 10-20 15 3-4 NH3 90 5.5x1013 0.8-1 0.9 0.2-0.5 NO2 120 1.5x1014 0.4-0.5 0.45 0.1-0.3
  • 27. CORRELATION WITH ‘DC’ MEASUREMENTS 4ppm  NO2 makes the C-face more p-type  Implied δp~1012-13cm-2 -is this possible? M. Qazi….MVS, Koley et al., Appl. Phys. Exp., 3, 075101 (2010)
  • 28. CORRELATION WITH KELVIN PROBE ~60% or more change in conductivity expected Scattering from impurities not enough to explain measured change in optical conductivity Electron affinity of NO2 dominates!  Consistent with F.Schedin’s result of G/SiO2  Assume ΔEf~10meV for 4ppm. μchem ill-defined.
  • 29. Clean Energy Lab (CEL) @ USC No of Gas Fermi ni/ML Intra band Avg. Inter band Layer level (cm-2) scattering scattering (meV) time (fs) time(fs) 34 N2 25 2x1011 90-280 185 27-60 NH3 30 6x1012 60-90 75 1.6-2 From FTIR NO2 35 2x1013 2-9 5 0.3-0.5 22 N2 45 3x1011 10-17 14 9-17 NH3 65 7.5x1012 2-9 5.5 0.2-2 NO2 95 6x1013 0.9 0.9 0.1-0.2 9 N2 70 5.1x1011 100-200 150 3-4 NH3 90 5.5x1013 0.8-1 0.9 0.2-0.5 NO2 120 1.5x1014 0.4-0.5 0.45 0.1-0.3  From ΔEf, we know δp(n)  Assume each ni is an NO2 molecule  So, each NO2 molecule donates δp/ni ~1%e for all thicknesses-same as SKPM!  ~(ΔEf/ΔSWF)2~0.3-2%e over various samples.  ni decrease with thickness-diffusion in C-face?  NOTE: interband broadening as large as 1eV!
  • 30. REMEMBER PLASMONICS?  If interband broadening is large, even metallic graphene plasmons will be damped, must control.  Periodic structures enable tuning using localized plasmons-enable conversion of plasmon to e-h pair
  • 31. SUMMARY FOR PART I  Plasmonic devices possible on EG/SiC  How clean is as-grown EG?  Gaseous molecular doping useful for transport studies over wide energy range near K-point.  For FET’s, interband scattering could be important at high carrier concentration, even at DC. May influence realizing plasmonics.  Will we be able to convert SPP into e-h pair in controllable fashion?
  • 33. ELECTROCHEMICAL FUNCTIONALIZATION-SI FACE RMS: 0.57nm Scale: 8nm Before RMS: 1.00nm Scale: 8nm After  H+ attracted to graphene cathode 1V, 1hr.  Can it react? V<1.2V, H2 formation potential  Goal: Bandgap in diamond-like graphanes.
  • 34. FUNCTIONALIZATION BY RAMAN SPECTROSCOPY  Single monolayer of graphene is more reactive than bulk graphite  Up to ten times more reactive than bi-layer and multilayer graphene  Substrate enhanced electron transfer  Emergence of D-peak indicates reaction in graphene 1200 D-peak red-shifts 1354-1335 cm-1. 1000 Raman Intensity (arb. units) G peak broadens and 800 slightly blue shifts ~3 cm-1 New peak at ~2930 600 2 Indicative of C- 400 Hbond G GraphaneD 200 D Graphene 0 1200 1600 2000 2400 2800 -1 Wavenumber (cm ) 34 • R. Sharma, et. al. Anomalously Large Reactivity of Single Graphene Layers and Edges toward Electron Transfer Chemistries, Nano Letters 10, 398-405 (2010)
  • 35. H-FUNCTIONALIZATION SHOWN BY RAMAN SLOPE  Increasing photoluminescence background  Increasing hydrogen content  Ratio between slope m of the linear background and the intensity of the G peak D peak  m/I(G) Raman Intensity  Measure of the bonded H content G peak  Based on amourphous carbon S≈ 18µm results Wavenumber (cm-1)  maybe dominated by grain Florescence is not seen in boundaries carbon only hydrocarbons!!! •B. Marchon, et.al. Photoluminescence and Raman Spectroscopy in Hydrogenated Carbon Films. IEEE Transactions on Magnetics, Vol. 33, NO. 5, Sept. 1997.
  • 36. FLUORESCENCE BACKGROUND TO ESTIMATE H-CONTENT Damage distinguished from functionalization by a) damage has unmesurable slope for a given D/G ratio b) D peak position 36
  • 37. SUBSTRATE DEPENDENCE OF FUNCTIONALIZATION Table 1: Average Parameters From Each Substrate in Study Substrate D-peak D-peak D/G D/G Normalized Normalized Position Position Ratio Ratio Slope Slope Before After Before After Before (µm) After(μm) (cm-1) (cm-1) SI(1°) 1348 1330 0.21 1.91 3.66 14.4 SI2(on) 1344 1332 0.17 1.32 4.24 18.9 SI3(0.5) 1347 1331 0.13 0.6 3.93 4.42 * All substrate averages contain at least three samples • Substrate Limited Functionalization – Possible Causes • Off-cut angle • Substrate Resistivity • Residual Damage in Graphene  Problem: Issue with conversion control?  Solution: Enhance reactivity with metal? 37
  • 38. RAMAN SPECTRA OF FUNCTIONALIZATION WITH AND WITHOUT PT NANOPARTICLES  Chemically Deposited • Raman Shows: Platinum – Incredibly large D/G ratio~4.5 38 – Emergence of Fluorescence  H2PtCl6 · 6H2O + DI water – Addition to D’ shoulder peak – C-H peak at ~2930
  • 39. RESULTS OF EVAPORATED METAL CATALYSIS FUNCTIONALIZATION Increased reactivity seen in Au and Pt enhanced conversions  D/G ratio>1.0 for Au and Pt  Fluorescence> Noise Threshold (5 µm) 39
  • 40. SUMMARY: METAL CATALYSIS D Position D Position ID/IG ID/IG Normalized Normalized Before After Ratio Ratio Slope Slope (cm-1) (cm-1) Before After Before (µm) After (µm) SI 1348 1330 0.21 1.91 3.66 14.4 SI2 1344 1332 0.17 1.32 4.24 18.9 SI3 1347 1331 0.13 0.6 3.93 4.42 SI3 Au Avg 1342 1330 0.22 1.05 4.42 7.86 SI3 Pt Avg 1364 1330 0.086 1.24 3.81 17.69 Increased functionalization with metal catalyst 40 Increase in fluorescence  bandgap?
  • 41. SCANNING TUNNELING SPECTROSCOPY K.M. Daniels, …MVS, R. Feenstra… et.al, presented at EMC2011 accepted, JAP  Evidence of localized states functionalized unfunctionalized *8x8mm More evidence required to distinguish from damage What are these states? 41
  • 42. CYCLIC VOLTAMMETRY  Clear substrate dependence  Qualitatively different from bulk carbon  Clear peaks, not double-layer charging  Still investigating peak assignments
  • 43. SUMMARY OF PART II  Electrochemical functionalization possible.  Evidence for hydrogen incorporation  More clarification needed  Functionalization is substrate dependent  Metal catalysts enhance functionalization  Evidence for localized states by STS
  • 44. MASTER SUMMARY  Plasmonics in EG proposed  IR transport studies with molecular dopants  Electrochemical functionalization of EG  Evidence of localized states We also gratefully acknowledge the Southeastern Center for EE Education for support of this work

Notes de l'éditeur

  1. Without SiC, such an intersection is not possible.
  2. Magnitude of conductivity or real part? When normalizing to SiC Substrate, what is the expression. Is there an angle?
  3. 4-nitrobenzene diazonium tetrafluoroborate
  4. Fluorescence does not show in carbon but does show in hydrocarbons
  5. Averages of at least three samples
  6. 2
  7. Would like to correlate slope with