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The computation and analysis of invariant sets of infinite-dimensional systems / von Raphael Gerlach. Paderborn, 2021
Inhalt
Introduction
Embedding Theory
Inertial Manifolds
Embedding Finite-dimensional Sets into Rk
Finite-dimensional Manifolds
Fractal Sets in RN
Infinite-dimensional State Spaces
Delay Coordinate Embeddings
The Core Dynamical System (CDS)
Set-Oriented Numerics for Infinite-Dimensional Systems
The Subdivision Scheme
Approximation of Attracting Sets
A Path Following Method
A Set-Oriented Predictor-Corrector Method
The Continuation Method
The Choice of the Observation Map
Linear Operators
Point Evaluation for DDEs
Coordinate Representation for PDEs
Diffusion Maps
An Intrinsic Dimension Estimator
A Set-Oriented Landmark Selection Scheme
Applications
A Four-Dimensional Model of Self-Sustained Flows
The Mackey-Glass Equation
The Kuramoto-Sivashinsky Equation
The Traveling Wave
The Stable Heteroclinic Cycle
Further Intrinsic Geometric Analysis
Plane Poiseuille Flow
Conclusion and Outlook
Embedding Techniques
The Core Dynamical System (CDS)
The Choice of the Observation Map
Diffusion Maps
Bibliography
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