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 Recognizing Objects: Feature Matching
•<= /span>Problem: Match when viewing conditions change a lot.
–<= /span>Lighting changes: brightness constancy false. =
–<= /span>Viewpoint changes: appearance changes, many viewpoints.
•<= /span>One Solution: Match using edge-based features. = ;
–<= /span>Edges less variable to lighting, viewpoint. 
–<= /span>More compact representation can lead to efficiency= .
•<= /span>Match image or object to image
–<= /span>If object, matching may be asymmetric <= /span>
–<= /span>Object may be 3D.
•<= /span>Line finding was an example: line=3Dobject; points= =3Dimage.
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Lighting affects appearance
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km2Q3qxltkZ+TyJWxgqV+8Ac4z2zimapqV7bW6PDNsYzKhPlxNlSkhIw8bDqoOcZ469a/9l= ------=_NextPart_01C4383C.6E28D720 Content-Location: file:///C:/A2CBB24E/Recognition_files/slide0153.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" CMSC 426: Image Processing (Computer Vision)
Problem Definition
•<= /span>An Image is a set of 2D geometric features, along with positions.
•<= /span>An Object is a set of 2D/3D geometric = features, along with positions. =
•<= /span>A pose positions the object relative to the image.
–<= /span>2D Translation; 2D translation + rotation; 2D translation, rotation and scale; planar or 3D obje= ct positioned in 3D with perspective or scaled orth.&= #13;
•<= /span>The best pose places the object features nearest the image features
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Strategy
B= uild feature descriptions
S= earch possible poses.  =
C= an search space of poses  <= /span>
Or search feature matches, which produce pose
T= ransform model by pose.
C= ompare transformed model and image.
P= ick best pose.
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Presentation Strategy
Already discussed finding features.= 3;
First discuss picking = best pose since this defines the problem.
Second discuss search methods appropriate for 2D.
Third discuss transfor= ming model in 2D and 3D.
Fourth discuss search = for 3D objects.
•<= /span>
•<= /span>
•<= /span>
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Example
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Evaluate Pose
= 226;We look at this first, since it defines the problem.
&#= 8226;Again, no perfect measure;
= 211;Trade-offs between veracity of measure and computational considerations.
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Chamfer Matching
<= span style=3D'font-family:Arial;color:#FF9900;mso-color-index:4;mso-special-for= mat: lastCR;display:none'>
For every edge point in the transformed object, compute the distance to the nearest image edge point.  Sum distances.
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Main Feature:
 Every model point matc= hes an image point.
 An image point can mat= ch 0, 1, or more model points.
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 Variations
•<= /span>Sum a different distance
–<= /span>f(d) =3D d2  =
–<= /span>or Manhatt= an distance.
–<= /span>f(d) =3D 1 if d < threshold, 0 otherwise.
This is called bounded error.
•<= /span>Use maximum distance instead of sum.
–<= /span>This is called: directed Hausdorff distance.
•<= /span>Use other features
–<= /span> Corners.
–<= /span>Lines.  Then position and angles of lines must be similar.
•<= /span>Model line may be subset of image line.
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Other comparisons
Enforce each image f= eature can match only one model feature. Enforce continuity, ordering along curves.
<= span class=3DBB style=3D'position:absolute;left:-4.26%'>•These are= more complex to optimize.
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Presentation Strategy
Already discussed finding features.= 3;
First discuss picking = best pose since this defines the problem.
Second discuss search methods appropriate for 2D.
Third discuss transfor= ming model in 2D and 3D.
Fourth discuss search = for 3D objects.
•<= /span>
•<= /span>
•<= /span>
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Pose Search
<= span class=3DBB style=3D'position:absolute;left:-4.07%'>•Simplest = approach is to try every pose.
Two probl= ems: many poses, costly to evaluate each. We can re= duce the second problem with:
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Pose: Chamfer Matching with the Distance Transform
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= Example: Each pixel has (Manhat= tan) distance to nearest edge pixel.=
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D.T. Adds Efficiency
Compute once.
Fast algo= rithms to compute it.
Makes Cha= mfer Matching simple.
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Then, try all translations of model edges.  Add distances under each edge pixel.=
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Computing Distance Transform
•<= /span>It’s only done once, per problem, not once <= /span>per pose.
•<= /span>Basically a shortest path problem.