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Modeling	
  Chemical	
  	
  Reac0ons	
  
  (in	
  Enzyme	
  Ac0ve	
  Sites)	
  
                Jan	
  H.	
  Jensen	
  

         Department	
  of	
  Chemistry	
  
         University	
  of	
  Copenhagen	
  

        h4p://propka.ki.ku.dk/~jhjensen	
  
DOI:	
  10.1021/jo800706y	
  
We	
  measure	
  the	
  rate	
  (constant)	
  
But	
  compute	
  the	
  ac0va0on	
  free	
  energy	
  
                    d[4] d[4p]
                  −     =      = k[4]
                     dt    dt

                                       0.69
                              t1/2   =
                                         k

         The	
  connecGon	
  is	
  Transi0on	
  State	
  Theory	
  


  k≈
     kBT − ΔG ≠ / RT
      h
        e                      (
                               10 -1 −1
                     = 2.1 × 10 s K T ⋅ e − ΔG ≠ / RT
                                                             )
                          (
                    k ≈ 10 s 10    13 -1
                                           )   − ΔG ≠ /1.4
                                                                 (room	
  T,	
  ΔG	
  in	
  kcal/mol)	
  
To	
  compute	
  the	
  rate	
  constant	
  we	
  need	
  to	
  find	
  	
  
                   the	
  transi0on	
  state	
  




Image:	
  h4p://en.wikipedia.org/wiki/TransiGon_state_theory	
  
Since	
  bonds	
  are	
  broken/formed	
  we	
  must	
  use	
  	
  
                                              quantum	
  mechanics	
  to	
  find	
  the	
  TS	
  
                                                         (methods	
  like	
  B3LYP/6-­‐31G(d)	
  and	
  PM3)	
  




Source:	
  
Patrick	
  Rydberg	
  

                             Finding	
  the	
  TS	
  is	
  much	
  trickier	
  than	
  finding	
  the	
  	
  
                               reactant	
  and	
  product	
  	
  (minima)	
  structures	
  

                   Finding	
  minima:	
  minimize	
  E	
  along	
  all	
  degrees	
  of	
  freedom	
  
      Finding	
  TS:	
  maximize	
  E	
  along	
  one*	
  degree	
  of	
  freedom	
  and	
  minimize	
  along	
  rest	
  
                                                   *but	
  which	
  one?	
  




                                                                                    h4p://en.wikipedia.org/wiki/Saddle_point	
  
The	
  free	
  energy	
  has	
  two	
  contribuGons:	
  
                                   PotenGal	
  (electronic)	
  energy	
  and	
  vibraGonal	
  free	
  energy	
  

                         Approximate	
  TS	
  as	
  maximum	
  on	
  Minimum	
  (PotenGal)	
  Energy	
  Path	
  (MEP)	
  


                                                                                              G X ≈ Eele + Gvib
                                                                                                     X      X
Poten0al	
  energy	
  




                                                               E	
  
Approximate	
  TS	
  as	
  maximum	
  on	
  Reac0on	
  Coordinate	
  scan	
  
                                   the	
  Poten0al	
  Energy	
  Surface	
  (PES)	
  	
  



                                                                                         G X ≈ Eele + Gvib
                                                                                                X      X
Poten0al	
  energy	
  




                                                        E	
  




                                                        O-­‐C	
  Distance	
  



                             O-­‐C	
  distance	
  is	
  kept	
  fixed	
  during	
  energy	
  minimizaGon	
  
Approximate	
  TS	
  can	
  then	
  serve	
  as	
  a	
  starGng	
  point	
  for	
  finding	
  
                                                the	
  real	
  transi0on	
  state	
  
                             This	
  requires	
  an	
  (expensive)	
  frequency	
  calcula0on	
  


                                                                                               G X ≈ Eele + Gvib
                                                                                                      X      X
Poten0al	
  energy	
  




                                                            E	
  
Once	
  the	
  real	
  transiGon	
  state	
  is	
  found	
  the	
  vibraGonal	
  
free	
  energy	
  can	
  be	
  calculated	
  to	
  yield	
  the	
  ac0va0on	
  free	
  energy	
  
       This	
  requires	
  another	
  (expensive)	
  frequency	
  calculaGon	
  


                                                                        G X ≈ Eele + Gvib
                                                                               X      X
Building	
  a	
  TransiGon	
  State:	
  The	
  movie	
  




h4p://molecularmodelingbasics.blogspot.com/2009/06/building-­‐transiGon-­‐state.html	
  
  h4p://molecularmodelingbasics.blogspot.com/search/label/transiGon%20state	
  
Modeling	
  Chemical	
  Reac0ons	
  in	
  	
  
                                                            Enzyme	
  Ac0ve	
  Sites	
  

                                                     Enzymes	
  are	
  too	
  large	
  to	
  be	
  treated	
  
                                                          quantum	
  mechanically	
  




image:	
  10.1080/01442350903495417	
  




           Source:	
  Patrick	
  
           Rydberg	
  




                                          Image:	
  10.1021/jp805137x	
  
image:	
  10.1080/01442350903495417	
  


                                          One	
  opGon	
  is	
  to	
  make	
  a	
  small	
  (gas	
  phase)	
  
                                                    model	
  of	
  the	
  acGve	
  site	
  

                                                                  Problems:	
  
                                                        Key	
  interacGons	
  missing	
  
                                                          System	
  is	
  too	
  floppy	
  

                                            Can	
  by	
  fixed	
  by	
  going	
  to	
  larger	
  models	
  
                                                             but	
  expensive	
  




                                                                                              Image:	
  
                                                                                              10.1021/jp805137x	
  
image:	
  10.1080/01442350903495417	
  


                                           Another	
  opGon	
  is	
  QM/MM	
  
                                                Red:	
  QM	
  region	
  
                                             Yellow	
  &	
  Green:	
  MM	
  

                                                     Problems:	
  
                                                QM/MM	
  Boundary	
  
                                                 Set-­‐up	
  is	
  difficult	
  

                                          Schrodinger’s	
  QM/MM:	
  Qsite	
  




                                                                                 Source:	
  
                                                                                 10.1021/jp805137x	
  
Ques0ons	
  Now?	
  




                                    Ques0ons	
  Later?	
  

                                 Leave	
  a	
  comment	
  on	
  
h4p://proteinsandwavefuncGons.blogspot.com/2011/02/modeling-­‐chemical-­‐reacGons-­‐in-­‐enzyme.html	
  

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Modeling Chemical Reactions (in Enzyme Active Sites)

  • 1. Modeling  Chemical    Reac0ons   (in  Enzyme  Ac0ve  Sites)   Jan  H.  Jensen   Department  of  Chemistry   University  of  Copenhagen   h4p://propka.ki.ku.dk/~jhjensen  
  • 3. We  measure  the  rate  (constant)   But  compute  the  ac0va0on  free  energy   d[4] d[4p] − = = k[4] dt dt 0.69 t1/2 = k The  connecGon  is  Transi0on  State  Theory   k≈ kBT − ΔG ≠ / RT h e ( 10 -1 −1 = 2.1 × 10 s K T ⋅ e − ΔG ≠ / RT ) ( k ≈ 10 s 10 13 -1 ) − ΔG ≠ /1.4 (room  T,  ΔG  in  kcal/mol)  
  • 4. To  compute  the  rate  constant  we  need  to  find     the  transi0on  state   Image:  h4p://en.wikipedia.org/wiki/TransiGon_state_theory  
  • 5. Since  bonds  are  broken/formed  we  must  use     quantum  mechanics  to  find  the  TS   (methods  like  B3LYP/6-­‐31G(d)  and  PM3)   Source:   Patrick  Rydberg   Finding  the  TS  is  much  trickier  than  finding  the     reactant  and  product    (minima)  structures   Finding  minima:  minimize  E  along  all  degrees  of  freedom   Finding  TS:  maximize  E  along  one*  degree  of  freedom  and  minimize  along  rest   *but  which  one?   h4p://en.wikipedia.org/wiki/Saddle_point  
  • 6. The  free  energy  has  two  contribuGons:   PotenGal  (electronic)  energy  and  vibraGonal  free  energy   Approximate  TS  as  maximum  on  Minimum  (PotenGal)  Energy  Path  (MEP)   G X ≈ Eele + Gvib X X Poten0al  energy   E  
  • 7. Approximate  TS  as  maximum  on  Reac0on  Coordinate  scan   the  Poten0al  Energy  Surface  (PES)     G X ≈ Eele + Gvib X X Poten0al  energy   E   O-­‐C  Distance   O-­‐C  distance  is  kept  fixed  during  energy  minimizaGon  
  • 8. Approximate  TS  can  then  serve  as  a  starGng  point  for  finding   the  real  transi0on  state   This  requires  an  (expensive)  frequency  calcula0on   G X ≈ Eele + Gvib X X Poten0al  energy   E  
  • 9. Once  the  real  transiGon  state  is  found  the  vibraGonal   free  energy  can  be  calculated  to  yield  the  ac0va0on  free  energy   This  requires  another  (expensive)  frequency  calculaGon   G X ≈ Eele + Gvib X X
  • 10. Building  a  TransiGon  State:  The  movie   h4p://molecularmodelingbasics.blogspot.com/2009/06/building-­‐transiGon-­‐state.html   h4p://molecularmodelingbasics.blogspot.com/search/label/transiGon%20state  
  • 11. Modeling  Chemical  Reac0ons  in     Enzyme  Ac0ve  Sites   Enzymes  are  too  large  to  be  treated   quantum  mechanically   image:  10.1080/01442350903495417   Source:  Patrick   Rydberg   Image:  10.1021/jp805137x  
  • 12. image:  10.1080/01442350903495417   One  opGon  is  to  make  a  small  (gas  phase)   model  of  the  acGve  site   Problems:   Key  interacGons  missing   System  is  too  floppy   Can  by  fixed  by  going  to  larger  models   but  expensive   Image:   10.1021/jp805137x  
  • 13. image:  10.1080/01442350903495417   Another  opGon  is  QM/MM   Red:  QM  region   Yellow  &  Green:  MM   Problems:   QM/MM  Boundary   Set-­‐up  is  difficult   Schrodinger’s  QM/MM:  Qsite   Source:   10.1021/jp805137x  
  • 14. Ques0ons  Now?   Ques0ons  Later?   Leave  a  comment  on   h4p://proteinsandwavefuncGons.blogspot.com/2011/02/modeling-­‐chemical-­‐reacGons-­‐in-­‐enzyme.html