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COLOR CHANGES IN A NATURAL SCENE DUE 
TO THE INTERACTION BETWEEN THE LIGHT 
         AND THE ATMOSPHERE



       Colour Imaging Laboratory
       Department of Optics
       University of Granada (SPAIN)
COLOR CHANGES IN A NATURAL SCENE 
    Javier Romero         DUE TO THE INTERACTION BETWEEN THE 
      Professor
                          LIGHT AND THE ATMOSPHERE

    Juan L. Nieves
  Associate Professor
                          •   Motivation and State of the Art
                          •   Physical model

                          •   Experiment
Javier Hernández-Andrés
  Associate Professor
                          •   Colour changes with distance

                          •   Conclusions and future work
      Raúl Luzón
     Ph.D. student
Motivation

size decreases

spatial frequency increases

blur increases
                            ce
                        tan
                    di s
Motivation

                          • Single Scattering :                                               ( Mie 1908 )

Light is degraded due     Incident

to its interaction with
                           Beam



molecules and particles          Size: 0.01 μm             Size: 0.1 μm                   Size: 1   μm

in the atmosphere.
                          • Multiple Scattering :

Degradation depends                                              First Order

                                                                                      Third Order
on the range (distance)
                                                 Incident Beam
and on the wavelength.

                                                                           Second Order
Motivation


Light is degraded due
to its interaction with
molecules and particles
in the atmosphere.



* reduction in visibility and contrast
* color changes:
   -less saturated colors,
   -hue change,
                                         Reversibility?
Motivation


Color, size, shape,
texture are the main
                                      Foggy Day Image

features for pattern
recognition...

...in addition to spectral   Clear Day Image



information which can
influence surveillance         Are color and spectral
and identification.           degradation reversible?
                             “De-weathering” images?
State of the Art


Current image enhancement algorithms

1) Non-physics-based algorithms:
    •   Based on statistical information of the image,
    •   ... using no information about the imaging physics.

 2) Physics-based models:
    •   Using the underlying physics of the atmospheric
        degradation process...
    •   ...and then to compensate for it with appropriate
        image processing.
State of the Art
1) Based on statistical information of the scene:
  Histogram equalization and its variations (Pitas and
  Kiniklis [1996], Pizer et al. [1987]).
  •RGB channels as separate channels
  •Certain improvement on HSI space.
          Advantages                Drawbacks
   Straightforward technique        False colors
   Not intensive computation     Undesirable effects
  Increase the global contrast



                                             Histogram
 Original                                    equalized
State of the Art
2) Physics-based models:
   Light interaction with particles and molecules of
   different sizes in the atmosphere:
             •   Absorption-Emission;
             •   Scattering:-Attenuation
                            -Airlight




                                                       McCartney
                                                       [1976]
State of the Art
2) Physics-based models:
 The best physical based models are those constructed over the
 dichromatic atmospheric scattering model (Tan and Oakley
 [2001], Narasimhan and Nayar [2000]).

 These models are based on
 single-scattering.




                                               Assuming the same β for all color
                                               channels…

                 Narasimhan and Nayar (2003)   …the color of a scene point is a
                                               linear combination of the direction of
                                               airlight and the direction of direct
                                               transmission (attenuated by
                                               scattering)
State of the Art
2) Physics-based models:

       Advantages                      Drawbacks
  Exploit the underlying       Usually needs information
physics of the degradation       about meteorological
         process                       conditions
 Good color recuperation      Some images taken under
                             different weather conditions
 Applicable for different     Identify some points on the
       distances                         scene
                             Simplification of real process
State of the Art

Original                Enhanced with physical model




 RGB                                     HSI
           From Tan and Oakley [2001]
Our goal


Simple and fast algorithm to recover color
information (and spectral information)... for clear
days and overcast days.

Only one image: no distance information, and no
scattering coefficients values.


But, we need first to analyze and to quantify the
color changes due to the atmosphere.
•   Motivation and State of the Art

•   Physical model
•   Experiment

•   Colour changes with distance

•   Conclusions and future work
Physical Model
The irradiance (E) in one pixel is proportional to the radiance
of the scene (L), assuming there is no absorption and
                                  λ
reflection inside the camera E ( ) = ΩL( )      λ
                                      For perfect Lambertian
                                      surfaces
                                                  ρ ( λ ) Ed ( λ )
                                        LO (λ ) =
                                                         π
Physical Model
Radiance from the object at the camera plane has two terms
(Narasimhan and Nayar [2000], [2003]):
  • one due to direct light coming from the object and
    attenuated by the atmosphere
  • other term: airlight
                         − βtot ( λ ) d                     − βtot ( λ ) d
      L(λ ) = L0 (λ )e                    + L∞ (λ )(1 − e                    )
                   Direct light                    Airlight

 where:
       L is the object radiance viewed from the observer plane
       L0 is the object radiance
       βtot = βsct + βabs , is the attenuation coefficient in the
 atmosphere
       L∞ is the radiance of the horizon
       d is the distance between the object and the detector
       λ is the wavelength
Physical Model
For clear skies, a Lambertian object receiving an
irradiance Ed produces an irradiance on the detector :

              Ed (λ ) ρ (λ )       − βtot ( λ ) d                      − βtot ( λ ) d
Et (λ ) = Ω                    e                    + ΩL∞ (λ )(1 − e                    )
                   π

where:
      Ω is the solid angle subtended from the object into the
detector
       Ed is the irradiance over the object
      ρ is the spectral reflectance of the object
      βtot is the attenuation coefficient
      d is the distance between the object and the detector
       L∞ is the horizon radiance
      λ is the wavelength
Physical Model
 For overcast skies, assuming an homogeneous
 distribution of the sky radiance [Gordon and Church
 [1966]) and a Lambertian object:



Et ( λ) =ΩL∞ ( λ) ρ ( λ) e
                               −βtot ( λ) d
                                                       (
                                              +ΩL∞ ( λ) 1− e
                                                             −βtot ( λ) d
                                                                            )
 where:
       Ω is the solid angle subtended from the object into the
 detector
        ρ is the spectral reflectance of the object
       βtot is the attenuation coefficient
       d is the distance between the object and the detector
       L∞ is the horizon radiance
       λ is the wavelength
•   Motivation and State of the Art

•   Physical model

•   Experiment
•   Colour changes with distance

•   Conclusions and future work
Experiment
Color changes
CIE 1931 (x,y,Y) and CIELAB (L*,a*,b*) values
corresponding to 240 objects of the GretagMacbeth
Color-Checker DC, whose spectral reflectances are
known




          GretagMacbeth        SpectraScan PR-650
         ColorChecker DC        spectroradiometer
Experiment
Experiment
Experiment
              Ed (λ ) ρ (λ )       − βtot ( λ ) d                      − βtot ( λ ) d
Et (λ ) = Ω                    e                    + ΩL∞ (λ )(1 − e                    )
                   π

We know the scattering coefficient at 450, 550 and 700
nm and we can interpolate to the rest of visible spectrum
assuming that (McCartney [1976]):

                                                    1
                       β sct = cte
                                               λ    u



Another assumption: the absorption coefficient is constant
in the visible range.
Experiment


                  1
β sct = cte
                λ   u




            Day              βsct(550 nm) Mm-1   βabs(670 nm) Mm-1    u
  15/March/2010 (dust)            50.21                7.83          1.79
  16/March2010 (clear)            42.06               17.78          1.89
  19/March/2010 (dust)            100.04              51.08          0.37
  16/April/2010 (overcast)        80.60               40.95          1.88
  20/April/2010 (overcast)        62.26               43.66          1.93
  28/April/2010 (clear)           56.76               65.44          1.59
•   Motivation and State of the Art

•   Physical model

•   Experiment

•   Colour changes with distance
•   Conclusions and future work
Colour changes in the object
                      with observation distance



Six days


240 objects


Distances from 0 to many km
Colour changes in the object
  with observation distance
Colour changes in the object
  with observation distance
Colour changes in the object
                           with observation distance
Direct light from the
object is attenuated
   with the distance




       For a specific
    distance, airlight
     becomes more
          important.
Colour changes in the object
  with observation distance
Colour changes in the object
                 with observation distance



20/Apr/2010
Overcast day
Colour changes in the object
           with observation distance

CIELAB
Colour changes in the object
                          with observation distance
CIELAB
                      Are these colour changes reversible?
                      Are we able to enhance visibility for
                      better identification?




…if so, some kind of colour constancy
could be achieved.
...and what does “color constancy”
                                           mean?
Colour appearance can chage dramatically under
different illumination conditions…




     …finding both a color mapping and the color of the scene
     illuminant are equivalent problems.
...and what does “color constancy”
                                                     mean?
Colour appearance can chage dramatically under
different illumination conditions…
       CCT = 2760K




                                               Incandescent
                                               lamp
       CCT = 5190K




                                                Day-light



                     …but the human visual system is able to
   ☺                 compensate for those chages.
...and what does “color constancy”
                                            mean?

Cones excitations change
regularly with illumination




 What about the images degradated by the atmosphere?
...and what does “color constancy”
                                               mean?
                   For a particular object:
                   L viewed under different distances
                                      versus
                   L under the E illuminant (flat spectrum)

                   Same for M and S cones or for just R, G, B

               Ed (λ ) ρ (λ )       − βtot ( λ ) d                      − βtot ( λ ) d
 Et (λ ) = Ω                    e                    + ΩL∞ (λ )(1 − e                    )
                    π
Clear days


Et ( λ) =ΩL∞ ( λ) ρ ( λ) e
Overcast days
                                −βtot ( λ) d
                                                               (
                                                     +ΩL∞ ( λ) 1− e
                                                                        −βtot ( λ) d
                                                                                         )
...and what does “color constancy”
                                mean?

    20 objects from the Color Checker

    For a zero distance we should expect a
    linear relation:

                 Other distances?
L
                 Other cones (M or S)?
                 Other broad band sensors
                 (R,G,B)?

    LE
...and what does “color constancy”
                            mean?

20 objects from the Color Checker

For a zero distance we should expect a
linear relation:

             Other distances?
             Other cones (M or S)?
             Other broad band sensors
             (R,G,B)?
Conclusions and future work


 It`s clear that visibility of objects depends on weather
conditions and changes in the objects’ color can
influence identification.



 Colour constancy
 approaches could be                          ?
 applied in bad weather
 conditions to restore
 the colour appearance
 of objects.
Javier Romero
      Professor

                          Thank you for your
    Juan L. Nieves
                              attention!
  Associate Professor




Javier Hernández-Andrés
  Associate Professor




      Raúl Luzón
     Ph.D. student
References

1. W. E. K. Middleton, “Vision through the atmosphere”, 2nd Edition, University of Toronto Press, 1952
2. I. Pitas and P. Kiniklis, “Multichannel Techniques in Color Image Enhancement and Modeling”, Image
Processing, IEEE Transactions, Vol 5,No. 1, pp. 168-171, 1996.
3. Stephen M. Pizer, E. Philip Amburn, John D. Austin, Robert Cromartie, Ari Geselowitz, Trey Greer,
Bart ter Haar Romeny, John B. Zimmerman and Karel Zuiderveld, “Adaptive histogram equalization and
its variations”, Computer Vision, Graphics and Image Processing Vol 39, 355-368, 1987.
4. K. Tan and J.P. Oakley, “Physics-Based Approach to Color Image Enhancement in Poor Visibility
Conditions”, Journal of the Optical Society of America, Vol. 18, No. 10, pp. 2460-2467, 2001.
5. S. G. Narasimhan and S. K. Nayar, “Chromatic Framework for Vision in Bad Weather”, Conference on
Computer Vision and Pattern Recognition, IEEE Proceedings. Vol. 1, pp. 598-605, 2000.
6. S. G. Narasimhan and S. K. Nayar, “Contrast Restoration of Weather Degraded Images”, Pattern
Analysis And Machine Intelligence, IEEE Transactions, Vol. 25, No. 6, pp. 713-724, 2003.
7. S. G. Narasimhan and S. K. Nayar, “Vision in Bad Weather”, Seventh IEEE International Conference in
Computer Vision, IEEE Proceedings, Vol 1, pp. 820-827, 2000.
8. Earl J. McCartney, “Optics of the atmosphere, scattering by molecules and particles”, Wiley-
Interscience, 1976.
9. Nascimento SMC, Ferreira FP, Foster DH. “Statistic of spatial cone excitation ratios in natural scenes.
J Opt Soc Am A ;19:1484–1490 (2002).

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Hoip10 presentacion cambios de color_univ_granada

  • 1. COLOR CHANGES IN A NATURAL SCENE DUE  TO THE INTERACTION BETWEEN THE LIGHT  AND THE ATMOSPHERE Colour Imaging Laboratory Department of Optics University of Granada (SPAIN)
  • 2. COLOR CHANGES IN A NATURAL SCENE  Javier Romero DUE TO THE INTERACTION BETWEEN THE  Professor LIGHT AND THE ATMOSPHERE Juan L. Nieves Associate Professor • Motivation and State of the Art • Physical model • Experiment Javier Hernández-Andrés Associate Professor • Colour changes with distance • Conclusions and future work Raúl Luzón Ph.D. student
  • 3. Motivation size decreases spatial frequency increases blur increases ce tan di s
  • 4. Motivation • Single Scattering : ( Mie 1908 ) Light is degraded due Incident to its interaction with Beam molecules and particles Size: 0.01 μm Size: 0.1 μm Size: 1 μm in the atmosphere. • Multiple Scattering : Degradation depends First Order Third Order on the range (distance) Incident Beam and on the wavelength. Second Order
  • 5. Motivation Light is degraded due to its interaction with molecules and particles in the atmosphere. * reduction in visibility and contrast * color changes: -less saturated colors, -hue change, Reversibility?
  • 6. Motivation Color, size, shape, texture are the main Foggy Day Image features for pattern recognition... ...in addition to spectral Clear Day Image information which can influence surveillance Are color and spectral and identification. degradation reversible? “De-weathering” images?
  • 7. State of the Art Current image enhancement algorithms 1) Non-physics-based algorithms: • Based on statistical information of the image, • ... using no information about the imaging physics. 2) Physics-based models: • Using the underlying physics of the atmospheric degradation process... • ...and then to compensate for it with appropriate image processing.
  • 8. State of the Art 1) Based on statistical information of the scene: Histogram equalization and its variations (Pitas and Kiniklis [1996], Pizer et al. [1987]). •RGB channels as separate channels •Certain improvement on HSI space. Advantages Drawbacks Straightforward technique False colors Not intensive computation Undesirable effects Increase the global contrast Histogram Original equalized
  • 9. State of the Art 2) Physics-based models: Light interaction with particles and molecules of different sizes in the atmosphere: • Absorption-Emission; • Scattering:-Attenuation -Airlight McCartney [1976]
  • 10. State of the Art 2) Physics-based models: The best physical based models are those constructed over the dichromatic atmospheric scattering model (Tan and Oakley [2001], Narasimhan and Nayar [2000]). These models are based on single-scattering. Assuming the same β for all color channels… Narasimhan and Nayar (2003) …the color of a scene point is a linear combination of the direction of airlight and the direction of direct transmission (attenuated by scattering)
  • 11. State of the Art 2) Physics-based models: Advantages Drawbacks Exploit the underlying Usually needs information physics of the degradation about meteorological process conditions Good color recuperation Some images taken under different weather conditions Applicable for different Identify some points on the distances scene Simplification of real process
  • 12. State of the Art Original Enhanced with physical model RGB HSI From Tan and Oakley [2001]
  • 13. Our goal Simple and fast algorithm to recover color information (and spectral information)... for clear days and overcast days. Only one image: no distance information, and no scattering coefficients values. But, we need first to analyze and to quantify the color changes due to the atmosphere.
  • 14. Motivation and State of the Art • Physical model • Experiment • Colour changes with distance • Conclusions and future work
  • 15. Physical Model The irradiance (E) in one pixel is proportional to the radiance of the scene (L), assuming there is no absorption and λ reflection inside the camera E ( ) = ΩL( ) λ For perfect Lambertian surfaces ρ ( λ ) Ed ( λ ) LO (λ ) = π
  • 16. Physical Model Radiance from the object at the camera plane has two terms (Narasimhan and Nayar [2000], [2003]): • one due to direct light coming from the object and attenuated by the atmosphere • other term: airlight − βtot ( λ ) d − βtot ( λ ) d L(λ ) = L0 (λ )e + L∞ (λ )(1 − e ) Direct light Airlight where: L is the object radiance viewed from the observer plane L0 is the object radiance βtot = βsct + βabs , is the attenuation coefficient in the atmosphere L∞ is the radiance of the horizon d is the distance between the object and the detector λ is the wavelength
  • 17. Physical Model For clear skies, a Lambertian object receiving an irradiance Ed produces an irradiance on the detector : Ed (λ ) ρ (λ ) − βtot ( λ ) d − βtot ( λ ) d Et (λ ) = Ω e + ΩL∞ (λ )(1 − e ) π where: Ω is the solid angle subtended from the object into the detector Ed is the irradiance over the object ρ is the spectral reflectance of the object βtot is the attenuation coefficient d is the distance between the object and the detector L∞ is the horizon radiance λ is the wavelength
  • 18. Physical Model For overcast skies, assuming an homogeneous distribution of the sky radiance [Gordon and Church [1966]) and a Lambertian object: Et ( λ) =ΩL∞ ( λ) ρ ( λ) e −βtot ( λ) d ( +ΩL∞ ( λ) 1− e −βtot ( λ) d ) where: Ω is the solid angle subtended from the object into the detector ρ is the spectral reflectance of the object βtot is the attenuation coefficient d is the distance between the object and the detector L∞ is the horizon radiance λ is the wavelength
  • 19. Motivation and State of the Art • Physical model • Experiment • Colour changes with distance • Conclusions and future work
  • 20. Experiment Color changes CIE 1931 (x,y,Y) and CIELAB (L*,a*,b*) values corresponding to 240 objects of the GretagMacbeth Color-Checker DC, whose spectral reflectances are known GretagMacbeth SpectraScan PR-650 ColorChecker DC spectroradiometer
  • 23. Experiment Ed (λ ) ρ (λ ) − βtot ( λ ) d − βtot ( λ ) d Et (λ ) = Ω e + ΩL∞ (λ )(1 − e ) π We know the scattering coefficient at 450, 550 and 700 nm and we can interpolate to the rest of visible spectrum assuming that (McCartney [1976]): 1 β sct = cte λ u Another assumption: the absorption coefficient is constant in the visible range.
  • 24. Experiment 1 β sct = cte λ u Day βsct(550 nm) Mm-1 βabs(670 nm) Mm-1 u 15/March/2010 (dust) 50.21 7.83 1.79 16/March2010 (clear) 42.06 17.78 1.89 19/March/2010 (dust) 100.04 51.08 0.37 16/April/2010 (overcast) 80.60 40.95 1.88 20/April/2010 (overcast) 62.26 43.66 1.93 28/April/2010 (clear) 56.76 65.44 1.59
  • 25. Motivation and State of the Art • Physical model • Experiment • Colour changes with distance • Conclusions and future work
  • 26. Colour changes in the object with observation distance Six days 240 objects Distances from 0 to many km
  • 27. Colour changes in the object with observation distance
  • 28. Colour changes in the object with observation distance
  • 29. Colour changes in the object with observation distance Direct light from the object is attenuated with the distance For a specific distance, airlight becomes more important.
  • 30. Colour changes in the object with observation distance
  • 31. Colour changes in the object with observation distance 20/Apr/2010 Overcast day
  • 32. Colour changes in the object with observation distance CIELAB
  • 33. Colour changes in the object with observation distance CIELAB Are these colour changes reversible? Are we able to enhance visibility for better identification? …if so, some kind of colour constancy could be achieved.
  • 34. ...and what does “color constancy” mean? Colour appearance can chage dramatically under different illumination conditions… …finding both a color mapping and the color of the scene illuminant are equivalent problems.
  • 35. ...and what does “color constancy” mean? Colour appearance can chage dramatically under different illumination conditions… CCT = 2760K Incandescent lamp CCT = 5190K Day-light …but the human visual system is able to ☺ compensate for those chages.
  • 36. ...and what does “color constancy” mean? Cones excitations change regularly with illumination What about the images degradated by the atmosphere?
  • 37. ...and what does “color constancy” mean? For a particular object: L viewed under different distances versus L under the E illuminant (flat spectrum) Same for M and S cones or for just R, G, B Ed (λ ) ρ (λ ) − βtot ( λ ) d − βtot ( λ ) d Et (λ ) = Ω e + ΩL∞ (λ )(1 − e ) π Clear days Et ( λ) =ΩL∞ ( λ) ρ ( λ) e Overcast days −βtot ( λ) d ( +ΩL∞ ( λ) 1− e −βtot ( λ) d )
  • 38. ...and what does “color constancy” mean? 20 objects from the Color Checker For a zero distance we should expect a linear relation: Other distances? L Other cones (M or S)? Other broad band sensors (R,G,B)? LE
  • 39. ...and what does “color constancy” mean? 20 objects from the Color Checker For a zero distance we should expect a linear relation: Other distances? Other cones (M or S)? Other broad band sensors (R,G,B)?
  • 40. Conclusions and future work It`s clear that visibility of objects depends on weather conditions and changes in the objects’ color can influence identification. Colour constancy approaches could be ? applied in bad weather conditions to restore the colour appearance of objects.
  • 41. Javier Romero Professor Thank you for your Juan L. Nieves attention! Associate Professor Javier Hernández-Andrés Associate Professor Raúl Luzón Ph.D. student
  • 42. References 1. W. E. K. Middleton, “Vision through the atmosphere”, 2nd Edition, University of Toronto Press, 1952 2. I. Pitas and P. Kiniklis, “Multichannel Techniques in Color Image Enhancement and Modeling”, Image Processing, IEEE Transactions, Vol 5,No. 1, pp. 168-171, 1996. 3. Stephen M. Pizer, E. Philip Amburn, John D. Austin, Robert Cromartie, Ari Geselowitz, Trey Greer, Bart ter Haar Romeny, John B. Zimmerman and Karel Zuiderveld, “Adaptive histogram equalization and its variations”, Computer Vision, Graphics and Image Processing Vol 39, 355-368, 1987. 4. K. Tan and J.P. Oakley, “Physics-Based Approach to Color Image Enhancement in Poor Visibility Conditions”, Journal of the Optical Society of America, Vol. 18, No. 10, pp. 2460-2467, 2001. 5. S. G. Narasimhan and S. K. Nayar, “Chromatic Framework for Vision in Bad Weather”, Conference on Computer Vision and Pattern Recognition, IEEE Proceedings. Vol. 1, pp. 598-605, 2000. 6. S. G. Narasimhan and S. K. Nayar, “Contrast Restoration of Weather Degraded Images”, Pattern Analysis And Machine Intelligence, IEEE Transactions, Vol. 25, No. 6, pp. 713-724, 2003. 7. S. G. Narasimhan and S. K. Nayar, “Vision in Bad Weather”, Seventh IEEE International Conference in Computer Vision, IEEE Proceedings, Vol 1, pp. 820-827, 2000. 8. Earl J. McCartney, “Optics of the atmosphere, scattering by molecules and particles”, Wiley- Interscience, 1976. 9. Nascimento SMC, Ferreira FP, Foster DH. “Statistic of spatial cone excitation ratios in natural scenes. J Opt Soc Am A ;19:1484–1490 (2002).