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Back to equations of geometric transformations

Back to equations of geometric transformations. I m a g e of a P oin t. H omogeneous coo rdina tes of a 3 -D poin t. H omogeneous coo rdina tes of i ts 2 -D imag e. P roj ect ion of a 3 -D poin t t o an imag e plan e. P. 2D homography (projective transformation). Line p r ese r ving.

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y is declared to be class=k iff y?Hull k where Hull k ={z| l D,k ? D o z ? h D,k all D}.

FAUST Oblique Analytics (based on the dot product, o). Given a table, X(X 1 ..X n ), |X|=N and vectors, D=(D 1 ..D n ), FAUST Oblique employs the ScalarPTreeSets (SPTS) of the valueTrees, X o D ? ? k=1..n X k D k.

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2 nn - PowerPoint PPT Presentation

Back to equations of geometric transformations

y is declared to be class=k iff y?Hull k where Hull k ={z| l D,k ? D o z ? h D,k all D}.