stereo and 3d vision - courses.cs.washington.edu · anaglyphs anaglyphs provide a stereoscopic 3d...
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Lecture 16
Stereo and 3D Vision
© UW CSE vision faculty
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Stereoscopes: A 19th Century Pastime
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Public Library, Stereoscopic Looking Room, Chicago, by Phillips, 1923
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Teesta suspension bridge-Darjeeling, India
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Woman getting eye exam during immigration procedure at Ellis Island, c. 1905 - 1920 , UCR Museum of Phography
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Mark Twain at Pool Table", no date, UCR Museum of Photography
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AnaglyphsAnaglyphs provide a stereoscopic 3D effect when
viewed with 2-color glasses (each lens a chromatically opposite color, usually red and cyan).
http://en.wikipedia.org/wiki/Anaglyph_image
A free pair of red-blue stereo glasses can be ordered from Rainbow Symphony Inc• http://www.rainbowsymphony.com/freestuff.html
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3D Movies
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How do we get 3D from Stereo Images?
left image right image
3D point
disparity: the difference in image location of the same 3Dpoint when projected under perspective to two different cameras
d = xleft - xright
Perception of depth arises from “disparity” of a given 3D point in your right and left retinal images
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Recall (from Lecture 5): Perspective Projection
xi
This is the axis of the real image plane.
O
z
O is the center of projection.
This is the axis of the frontimage plane, which we use.
xxi xf z
=
camera lens
3D objectpoint
B
D
E
image of pointB in front image
real imagepoint
f
(Note: For convenience, we orient Z axis as above and use f instead of –f as in lecture 5)
Z(from similar triangles)
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Projection for Stereo Images
Simple Model: Optic axes of 2 cameras are parallel
f
f
L
R
camera
baseline
camera
b
P=(x,z)
Z
X
xl
xr
zimage planes
z xf xl
=
x-b
z x-bf xr= z y y
f yl yr= =
Y-axis isperpendicularto the page.
(from similar triangles)
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3D from Stereo Images: Triangulation
For stereo cameras with parallel optical axes, focal length f,baseline b, corresponding image points (xl,yl) and (xr,yr), the location of the 3D point can be derived from previous slide’s equations:
Depth z = f*b / (xl - xr) = f*b/d
x = xl*z/f or b + xr*z/f
y = yl*z/f or yr*z/f
This method ofdetermining depthfrom disparity d is called triangulation.
Note that depth is inversely proportional to disparity
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Two main problems:1. Need to know focal length f, baseline b
- use prior knowledge or camera calibration2. Need to find corresponding point (xr,yr) for
each (xl,yl) ⇒ Correspondence problem
Depth z = f*b / (xl - xr) = f*b/d
x = xl*z/f or b + xr*z/f
y = yl*z/f or yr*z/f
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Solving the stereo correspondence problem
1. Cross correlation or SSD using small windows.
2. Symbolic feature matching, usually using segments/corners.
3. Use the newer interest operators, e.g., SIFT.
dense
sparse
sparse
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Given a point in the left image, do you need to search the entire right image for the
corresponding point?
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Epipolar Constraint for Correspondence
x
y1
y2
z1 z2
C1 C2b
P1P2
epipolarplane
PEpipolar plane = plane connecting C1, C2, and point P
.
Epipolar plane cuts through image planes forming an epipolarline in each planeMatch for P1 (or P2) in the other image must lie on epipolar line
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Epipolar Constraint for Correspondence
C1 C2b
P
P1
Epipolar line
Match for P1 in the other image must lie on epipolar lineSo need search only along this line
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What if the optical axes of the 2 cameras are not parallel to each other?
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Epipolar constraint still holds…P
P1P2
y1y2
x1x2
e1e2
C1
C2
e1 and e2 are the epipolarlines for point P
But the epipolar lines may no longer be horizontal
Java demo: http://www.ai.sri.com/~luong/research/Meta3DViewer/EpipolarGeo.html
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Example
Yellow epipolarlines for the three points shown on the left image
Given a point P1 in left image on epipolar line e1, can find epipolar line e2 provided we know relative orientations of cameras ⇒ Requires camera calibration (see lecture 5)
(from a slide by Pascal Fua)
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Alternate approach: Stereo image rectification
• Reproject image planes onto a commonplane parallel to the line between optical centers
• Epipolar line is horizontal after this transformation• Two homographies (3x3 transforms), one for each
input image reprojection, is computed. See:C. Loop and Z. Zhang. Computing Rectifying Homographies for Stereo Vision. IEEE Conf. Computer Vision and Pattern Recognition, 1999.
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Example
After rectification, need only search for matches along horizontal scan line
(adapted from slide by Pascal Fua)
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Your basic stereo algorithm
For each epipolar lineFor each pixel in the left image
• compare with every pixel on same epipolar line in right image
• pick pixel with minimum match cost
Improvement: match windows
A good survey and evaluation: http://vision.middlebury.edu/stereo/
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Matching using Sum of Squared Differences (SSD)
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Stereo matching based on SSD
SSD
dBest matching disparity
dmin
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Problems with window size
• Smaller window+ Good precision, more detail– Sensitive to noise
• Larger window+ Robust to noise– Reduced precision, less detail
W = 3
W = 20
Effect of window size W
Input stereo pair
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Example depth from stereo results
Ground truthScene
• Data from University of Tsukuba
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Results with window-based stereo matching
Window-based matching(best window size)
Ground truth
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Better methods exist...
State of the art method:Boykov et al., Fast Approximate Energy Minimization via Graph Cuts,
International Conference on Computer Vision, 1999
Ground truth
For the latest and greatest: http://www.middlebury.edu/stereo/
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State of the art: Stereo as energy minimization
What defines a good stereo correspondence?1. Match quality
– Want each pixel to find a good match in the other image2. Smoothness
– If two pixels are adjacent, they should (usually) be displaced about the same amount i.e., have similar disparities
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Stereo as energy minimizationExpressing this mathematically
1. Match quality– Want each pixel to find a good match in the other image
2. Smoothness– If two pixels are adjacent, they should has similar disparities
We want to minimize
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Stereo as energy minimizationWe want to minimize:
• This is a special type of energy function known as an MRF (Markov Random Field)– Effective and fast algorithms
have been recently developed:» Graph cuts, belief
propagation….» for more details (and code):
http://vision.middlebury.edu/MRF/
Min-cost graph cut yields a labeling of each pixel with best disparity
Image as a graph with disparity labels
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• Camera calibration errors• Poor image resolution• Occlusions• Violations of brightness constancy (specular reflections)• Large motions• Low-contrast image regions
What will cause errors?
Stereo reconstruction pipelineSteps
• Calibrate cameras• Rectify images• Compute disparity• Estimate depth
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Example Application: Robot Navigation
Stereo also used in Mars Rover (Clark Olson’s guest lecture)
Nomad robot searches for meteorites in Antarticahttp://www.frc.ri.cmu.edu/projects/meteorobot/index.html
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Anaglyph from Mars Rover
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What if 3D object has little or no texture?Matching points might be difficult or impossible
Can we still recover depth information?
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Idea: Use structured light!
Disparity between laser points on the same scanline in the images determines the 3-D coordinates of the laser point on object
http://www.cs.wright.edu/~agoshtas/stereorange.html
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Recovered 3D Model
http://www.cs.wright.edu/~agoshtas/stereorange.html
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Actually, we can make do with just 1 camera
b
Angle θ
Virtual “image” plane intersecting laser beam at same distance as camera’s image place
From calibration of both camera and light projector, we cancompute 3D coordinates laser points on the surface
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The Digital Michelangelo Project
Optical triangulation• Project a single stripe of laser light• Scan it across the surface of the object
Direction of travel
Object
CCD
CCD image plane
LaserCylindrical lens
Laser sheet
http://graphics.stanford.edu/projects/mich/
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Laser scanned models
The Digital Michelangelo Project, Levoy et al.
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Laser scanned models
The Digital Michelangelo Project, Levoy et al.
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Laser scanned models
The Digital Michelangelo Project, Levoy et al.
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Laser scanned models
The Digital Michelangelo Project, Levoy et al.
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Laser scanned models
The Digital Michelangelo Project, Levoy et al.
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A cool stereo application: Video View Interpolationhttp://research.microsoft.com/users/larryz/videoviewinterpolation.htm
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Now, for Project 2 voting results…
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3rd Place Winners (3-way tie)Alex Eckerman and Mike Chung (52 votes)
John Lyon and James George (52 votes)
Aron Ritchie and Andrew Reusch (52 votes)
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2nd Place Winner
Paramjit Singh Sandhu and Zhen Wang (63 votes)
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Drumroll please…
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1st Place Winner
Brice Johnson and Will Johnson (68 votes)
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Next Time: Guest lecture by Richard Ladner
Things to do:• Work on Project 4