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Continuation and Symmetry Breaking Bifurcation of the Information Distortion Function

Continuation and Symmetry Breaking Bifurcation of the Information Distortion Function. September 19, 2002 Albert E. Parker. Complex Biological Systems Department of Mathematical Sciences Center for Computational Biology Montana State University. Collaborators: Tomas Gedeon

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489 views • 35 slides

Symmetry Breaking Bifurcation of the Distortion Problem

Symmetry Breaking Bifurcation of the Distortion Problem. Albert E. Parker. Complex Biological Systems Department of Mathematical Sciences Center for Computational Biology Montana State University. Collaborators: Tomas Gedeon Alexander Dimitrov John P. Miller Zane Aldworth

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333 views • 20 slides

We use Numerical continuation Bifurcation theory with symmetries

A Class of Problems. We use Numerical continuation Bifurcation theory with symmetries to analyze a class of optimization problems of the form max F (q, ? )= max ( G(q)+ ? D(q) ). ? The goal is to solve ? for ? = B ?(0,?), where: .

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104 views • 10 slides

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Continuation and Symmetry Breaking Bifurcation of the Information Distortion Function

Symmetry Breaking Bifurcation of the Distortion Problem

We use Numerical continuation Bifurcation theory with symmetries