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A complete set of rotationally and translationally invariant features based on a generalization of the bispectrum to non-commutative groups

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Imre Risi Kondor, Columbia University
Wednesday 14 March 2007, 15:30-16:30
Small public lecture room, Microsoft Research Ltd, 7 J J Thomson Avenue (Off Madingley Road), Cambridge.

If you have a question about this talk, please contact Oliver Williams .

Deriving translation and rotation invariant representations is a fundamental problem in computer vision with a substantial literature. I propose a new set of features which

a, are simultaneously invariant to translation and rotation; b, are sufficient to reconstruct the original image with no loss (up to a badwidth limit); c, do not involve matching with a template image or any similar discontinuous operation.

The new features are based on Kakarala`s generalization of the bispectrum to compact Lie groups and a projection onto the sphere. I validated the method on a handwritten digit recognition dataset with randomly translated and rotated digits. Paper: http://arxiv.org/abs/cs.CV/0701127

This talk is part of the Microsoft Research Machine Learning and Perception Seminars series.

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A complete set of rotationally and translationally invariant features based on a generalization of the bispectrum to non-commutative groups

📅 Download to calendar (vCal)

👤 Speaker: Imre Risi Kondor, Columbia University
📅 Date & Time: Wednesday 14 March 2007, 15:30 - 16:30
📍 Venue: Small public lecture room, Microsoft Research Ltd, 7 J J Thomson Avenue (Off Madingley Road), Cambridge

Questions? Contact Oliver Williams

Abstract

Deriving translation and rotation invariant representations is a fundamental problem in computer vision with a substantial literature. I propose a new set of features which

Series This talk is part of the Microsoft Research Machine Learning and Perception Seminars series.

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A complete set of rotationally and translationally invariant features based on a generalization of the bispectrum to non-commutative groups

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A complete set of rotationally and translationally invariant features based on a generalization of the bispectrum to non-commutative groups

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A complete set of rotationally and translationally invariant features based on a generalization of the bispectrum to non-commutative groups

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