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Learning Linearized Assignment Flows for Image Labeling
by
Zeilmann, Alexander
, Petra, Stefania
, Schnörr, Christoph
in
Applications of Mathematics
/ Approximation
/ Computer Science
/ Differentiation
/ Euclidean space
/ Image Processing and Computer Vision
/ Labeling
/ Lie groups
/ Linear algebra
/ Linear systems
/ Linearization
/ Machine learning
/ Mathematical Methods in Physics
/ Neural networks
/ Parameter estimation
/ Parameters
/ Signal,Image and Speech Processing
/ Software utilities
2023
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Learning Linearized Assignment Flows for Image Labeling
by
Zeilmann, Alexander
, Petra, Stefania
, Schnörr, Christoph
in
Applications of Mathematics
/ Approximation
/ Computer Science
/ Differentiation
/ Euclidean space
/ Image Processing and Computer Vision
/ Labeling
/ Lie groups
/ Linear algebra
/ Linear systems
/ Linearization
/ Machine learning
/ Mathematical Methods in Physics
/ Neural networks
/ Parameter estimation
/ Parameters
/ Signal,Image and Speech Processing
/ Software utilities
2023
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Do you wish to request the book?
Learning Linearized Assignment Flows for Image Labeling
by
Zeilmann, Alexander
, Petra, Stefania
, Schnörr, Christoph
in
Applications of Mathematics
/ Approximation
/ Computer Science
/ Differentiation
/ Euclidean space
/ Image Processing and Computer Vision
/ Labeling
/ Lie groups
/ Linear algebra
/ Linear systems
/ Linearization
/ Machine learning
/ Mathematical Methods in Physics
/ Neural networks
/ Parameter estimation
/ Parameters
/ Signal,Image and Speech Processing
/ Software utilities
2023
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Journal Article
Learning Linearized Assignment Flows for Image Labeling
2023
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Overview
We introduce a novel algorithm for estimating optimal parameters of linearized assignment flows for image labeling. An exact formula is derived for the parameter gradient of any loss function that is constrained by the linear system of ODEs determining the linearized assignment flow. We show how to efficiently evaluate this formula using a Krylov subspace and a low-rank approximation. This enables us to perform parameter learning by Riemannian gradient descent in the parameter space, without the need to backpropagate errors or to solve an adjoint equation. Experiments demonstrate that our method performs as good as highly-tuned machine learning software using automatic differentiation. Unlike methods employing automatic differentiation, our approach yields a low-dimensional representation of internal parameters and their dynamics which helps to understand how assignment flows and more generally neural networks work and perform.
Publisher
Springer US,Springer Nature B.V
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