photorealism: ray tracing huamin wang ([email protected]) georgia tech nov 11, 2008
DESCRIPTION
Photorealism: Ray Tracing Huamin Wang ([email protected]) Georgia Tech Nov 11, 2008. Quiz 1. Quiz 2. Henrik Wann Jensen, 1992. quiz. "Boreal" by Norbert Kern (2004). "Christmas Baubles" by Jaime Vives Piqueres (2005). quiz. "The Wet Bird" by Gilles Tran (2001). CONTENT. - PowerPoint PPT PresentationTRANSCRIPT
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Quiz 1
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Quiz 2
Henrik Wann Jensen, 1992
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quiz
"Boreal" by Norbert Kern (2004)
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"Christmas Baubles" by Jaime Vives Piqueres (2005)
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quiz
"The Wet Bird" by Gilles Tran (2001)
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CONTENT• Basics of ray tracing
• Monte Carlo integration
• Distributed ray tracing– Soft shadow– Glossy surface– Fuzzy glass– Depth of field– Motion blur
• Conclusion
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Basics of ray tracing
Camera
Image Plane
Light 0
Light 1 Object 0Object 1
E
L(E)?
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Light Transport
ObjectObject
EI
L(I)L(E)
N
( )( )
( )R
L EF I E
L I ( ) ( ) ( )RL E F I E L I
p
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Phong modelAn example of Reflectance
( ) ( ) ( )kR a d sF I E S S N I S R I
EIL(I)
L(E)
N
Rp
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Light Transport
EL(E)
N
( ) ( ) ( )RL E F I E L I
p
( ) ( ) ( )RL E F I E L I dI
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Light Transport in Basic Ray Tracing
EI
L(E)?
N
( ) ( )RF I E L I
R
( ) ( )RF R E L R
T
( ) ( )TF T E L T 2 2( ) ( )RF I E L I
direct illumination
Mirror (indirect) Glass (indirect)
L(I1)L(In)
L(R)
L(T)
( ) ( ) ( )RL E F I E L I dI
known
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Basics of ray tracing
L(E)1.p=Intersection(E);2. if p==NULL return backgrd;3.
4. R=Reflection(E, N);5. 6. T=Refraction(E, N);7. 8. return l;
Camera
Image Plane
Light 0
Light 1 Object 0Object 1
N
( , ) ( ) ( );i R i ii
l g p I F I E L I
I0
pE
I1
g(p,I1)=0
R
T
g(p,I0)=1
( ) ( );Rl F R E L R
( ) ( );Tl F T E L T
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Result of Basic Ray Tracing
Huamin Wang et al, 2005
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1 2 3 1 2 3
2 3 1 1 2 3
3 1 2 1 2 3
( ) / ( )
( ) / ( )
( ) / ( )
s area PP P area PP P
s area PP P area PP P
s area PPP area PP P
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…area of a triangle…
1 2 3
1 2 3 1 2 3
1 2 3
1 2 3 1 2 3 1 2 3
1 2 3 1 2 3 1 2 3
, ,x x x
y y y
z z z
x y z y z x z x y
z y x y x z x z y
P P P
area P P P P P P
P P P
P P P P P P P P P
P P P P P P P P P
P2=(P2.x, P2.y, P2.z)
P1=(P1.x, P1.y, P1.z)
P3=(P3.x, P3.y, P3.z)
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Ray-Implicit Surface IntersectionImplicit Surface: f(P)=0Ray: P=O+tDSolution t: f(O+tD)=0
Example (Sphere):
C
r
2 2 2 2( ) ( ) ( ) ( ) 0x x y y z zf P P C P C P C r
2 2 2 2( ) ( ) ( ) 0x x x y y y z z zO tD C O tD C O tD C r
2 0at bt c 2, 42
bt b ac
a
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Review: Basics of ray tracing
E
Camera
IntersectionIntersection
IntersectionIntersection
R
IntersectionIntersection
T
IntersectionIntersection
R
IntersectionIntersection
R
IntersectionIntersection
T
L
L
L
L
L
L
L
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Result of Basic Ray Tracing
A rendering result: max_depth=16
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Limitations of Basic Ray Tracing
Image Plane
Light 1 Object 0Object 1
N
pE
R
T 1. Light Source2. Indirect Illumination3. Lens Camera4. Pixel Intergration5. ….
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CONTENT• Basics of ray tracing
• Monte Carlo integration
• Distributed ray tracing– Soft shadow– Glossy surface– Fuzzy glass– Depth of field– Motion blur
• Conclusion
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Monte Carlo Integration
• What’s the integral of ?
a b
( )( ) ( ) ( ) ( )
b i
a
f Xf x dx f x b a b a
N
( ), [ , ]f x x a b
f
x1X
1f
2X
2f
3X
3f
4X
4f
5X
5f
6X
6f
7X
7f
8X
8f
1
( )( )
N
ii
f Xf x
N
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Monte Carlo Integration
• What’s the integral of ?( ),f
ΩΩ
( )f
1
( )( )
N
ii
ff
N
( )( ) ( ) if
f d fN
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Monte Carlo Integration
• What’s the integral of ?( ),f
ΩΩ
( )f
1
( )( )
N
ii
ff
N
( )( ) ( ) if
f d fN
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Monte Carlo Integration
• Given a 1D uniform random function Rand() from 0 to 1, How to uniformly sample a rectangle?
a
b
(0,0)
(a,b)
()
()
x Rand a
y Rand b
p=(x,y)
dydx
dydx
dydx
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Monte Carlo Integration
• Given a 1D uniform random function Rand() from 0 to 1, How to uniformly sample a sphere?
() 2
()
Rand
Rand
WRONG!d
d
d r rd
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Monte Carlo Integration
• Given a 1D uniform random function Rand() from 0 to 1, How to uniformly sample a sphere?
http://www.cs.utah.edu/~thiago/cs7650/hw5/
d
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Monte Carlo Integration
• Given a 1D uniform random function Rand() from 0 to 1, How to uniformly sample a sphere?
() 2
2 () 1
arccos( )
Rand
h Rand
h
h
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Monte Carlo Integration
• Given a 1D uniform random function Rand() from 0 to 1, How to uniformly sample a sphere?
http://www.cs.utah.edu/~thiago/cs7650/hw5/
2 rh2 rh2 rh2 rh
2 rh
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Monte Carlo Integration
• Given a 1D uniform random function Rand() from 0 to 1, How to uniformly sample a region?
(a,b)
(0,0)
()
()
x Rand a
y Rand b
While(1){
if ( (x,y) in Ω )break;
}
Rejection Method
p=(x,y)
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Monte Carlo VS Riemann• Similar:
• The difference between MC and Riemann:
( )( , ) if X
f x y dxdyN
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Monte Carlo VS Riemann
• The advantage of Monte Carlo
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CONTENT• Basics of ray tracing
• Monte Carlo integration
• Distributed ray tracing– 1. Soft shadow– 2. Glossy surface– 3. Fuzzy glass– 4. Depth of field– 5. Motion blur
• Conclusion
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1. Hard Shadow by Point Light
ObjectObject
EL(E)
N
( ) 1g I
p
Illuminated:Shadow: ( ) 0g I
( ) ( ) ( ) ( )RL E g I F I E L I
Genetti & Gordon, 1993
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1. Soft Shadow by Area Light
ObjectObject
EL(E)
N
1. No Shadow2. Half Shadow (penumbra)3. Complete Shadow (umbra)
Genetti & Gordon, 1993
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1. Area Light, distributed ray tracing
ObjectObject
EI
L(I)L(E)
N
ObjectObject
EL(E)
N
( ) ( ) ( ) ( )RL E g I F I E L I 1. For i=1:N2. Ii=Uniform_Sample(Ω); 3. 4. End;5.
( ) ( ) ( ) ( );i R i iL E g I F I E L I
p p
( ) ( ) ;L E L E N
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1. Mathematical Validation
ΩΩ
( ) ( ) ( ) ( )rf I g I F I E L I
p
E: Eye
1
( )( ) ( )
( ) ( ) ( )
i
N
i R i ii
f IL E f I dI
N
g I F I E L IN
: Light
I
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1. An Area Light ExampleCornell Box: 4 sampleshttp://www.cs.utah.edu/~thiago/cs7650/hw5/
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1. An Area Light Examplehttp://www.cs.utah.edu/~thiago/cs7650/hw5/
Cornell Box: 10 samples
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1. An Area Light Examplehttp://www.cs.utah.edu/~thiago/cs7650/hw5/
Cornell Box: 100 samples
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Distributed Ray Tracing
• It was proposed by Cook, Porter and Carpenter in 1984.
• It is NOT ray tracing on a distributed system.
• It is a ray tracing method based on sampling rays randomly with certain distribution.
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2. Glossy Surface Definition
Ideal Specular (mirror) Specular (glossy)
E R
L(E) L(R)
( ) ( ) ( )rL E F R E L R ( ) ( ) ( )rL E F R E L R dR
E
L(E) R
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2. Glossy Surface, Distributed Ray Tracing
Mirror4 samples
E
L(E)
16 samples64 samples
( ) ( ) ( )rL E F R E L R dR
1. For i=1:N2.
Ri=Uniform_Sample(Ω);3. 4. End;5.
( ) ( ) ( );R i iL E F R E L R
( ) ( ) ;L E L E N
R
http://www.cse.ohio-state.edu/~xue/courses/782/final/dtr.html
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2. Fuzzy Glass, Distributed Ray Tracing
Mirror
EL(E)
( ) ( ) ( )TL E F T E L T dT
4 samples16 samples
T
1. For i=1:N2.
Ti=Uniform_Sample(Ω);3. 4. End;5.
( ) ( ) ( );T i iL E F T E L T
( ) ( ) ;L E L E N
http://www.cse.ohio-state.edu/~xue/courses/782/final/dtr.html
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3. An Fuzzy Glass Example
Different glasses rendered by distributing refracted rays, from left to right: ideal glass, fuzzy glass, more fuzzy glass.
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4. The Pinhole Camera Model
Camera
Image P
lane E
Image Plane
Pinhole
The projection model in basic ray tracing
The pinhole camera model
Pixel
Pixel
Object
Object
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4. Depth of Field: in-focus
Image Plane
lens
Focal plane
In-focus:
Pixel
Pixel
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4. Depth of Field: out-of-focus
Image
lens
Out-of-focus:
Circle of Confusion
focal
object
Pixel
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4. Depth of Field: out-of-focus
Image
lens
Out-of-focus:
Circle of Confusion
focalobject
Pixel
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4. A Depth-of-Field Example
A rendered image illustrates the result at different depths.
http://www.pbrt.org/gallery
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4. Depth-of-field, Distributed Ray Tracing
Image Plane lens
Image Plane
Pinhole
The pinhole camera model
The lens camera model
( ) ( )p L E E
Pixel p
Pixel p
( ) ( ') 'p L E dE
1
( ) ( ')N
i
p L EN
EE’
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4. Depth-of-field, Distributed Ray Tracing
Image Plane Lens
Pixel p
How to efficiently find sample rays?
E’
E
Focus Plane
q
f
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4. A Depth-of-Field Example
Scene rendered in POV-Ray 3.5 (http://www.povray.org)
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5. Motion Blur, Distributed Ray Tracing
Camera
Image Plane
T0
ti
Tn
P(p)
( ) ( , )o
n
T
Tp p t dt
[ , ]i o nt T Tin which,
uniform distribution
0
1
( ) ( , )N
ni
i
T Tp p t
N
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5. A Motion Blur Example
Motion Blur, by http://www.finalrender.com/
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CONTENT• Basics of ray tracing
• Monte Carlo integration (uniform sampling)
• Distributed ray tracing– Glossy surface– Fuzzy glass– Soft shadow– Depth of field– Motion blur
• Conclusion
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Conclusion
Basic ray tracing algorithm generates images with direct illumination + Mirror reflection + Glass transmission.
Sampling rays in space and time to obtain various ray tracing effects.
Monte Carlo integration is easy to implement, but needs sufficient samples for better approximation.