'Bifurcation structure' presentation slideshows

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Phase Transitions in the Information Distortion

Phase Transitions in the Information Distortion

Phase Transitions in the Information Distortion. NIPS 2003 workshop on Information Theory and Learning: The Bottleneck and Distortion Approach December 13, 2003 Albert E. Parker. Department of Mathematical Sciences Center for Computational Biology Montana State University

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764 views • 56 slides
Phase Transitions in the Information Distortion

Phase Transitions in the Information Distortion

Phase Transitions in the Information Distortion. NIPS 2003 workshop on Information Theory and Learning: The Bottleneck and Distortion Approach December 13, 2003 Albert E. Parker. Department of Mathematical Sciences Center for Computational Biology Montana State University

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568 views • 56 slides
Continuation and Symmetry Breaking Bifurcation of the Information Distortion Function

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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490 views • 35 slides
Modelling Electrical Activity in Physiological Systems, 2012

Modelling Electrical Activity in Physiological Systems, 2012

Tutorial: Converting Between Plateau and Pseudo-Plateau Bursting Richard Bertram Department of Mathematics and Programs in Neuroscience and Molecular Biophysics Florida State University, Tallahassee, FL. Modelling Electrical Activity in Physiological Systems, 2012. Coworkers and Collaborators.

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365 views • 20 slides
Symmetry Breaking Bifurcation of the Distortion Problem

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
Quasiperiodicity & Mode Locking in The Circle Map

Quasiperiodicity & Mode Locking in The Circle Map

Quasiperiodicity & Mode Locking in The Circle Map. Eui-Sun Lee Department of Physics Kangwon National University. ?? Circle map. ?? Lyapunov exponent. ? Winding number. has the 1D structure, and then ends at the critical point (K=1). Phase Diagram in The Circle Map. 2/3. 1/2.

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69 views • 6 slides

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