Titlebook: Geometric Singular Perturbation Theory Beyond the Standard Form; Martin Wechselberger Book 2020 The Editor(s) (if applicable) and The Auth

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Keratectomy

Perigee

sacrum

Pseudo Singularities and Canards,utputs under system parameter variations. The time-scale splitting in our singular perturbation problems creates additional complexity and sometimes surprising, counter-intuitive behaviour. We start with a couple of examples to motivate the development of the corresponding theory.

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使激動

https://doi.org/10.1057/9781137315762utputs under system parameter variations. The time-scale splitting in our singular perturbation problems creates additional complexity and sometimes surprising, counter-intuitive behaviour. We start with a couple of examples to motivate the development of the corresponding theory.

使激動

Introduction,s reflect these multiple-scale features as well. Mathematical models of such multiple-scale systems are considered singular perturbation problems with two-scale problems as the most prominent. Singular perturbation theory studies systems featuring a small perturbation parameter reflecting the scale

發(fā)酵劑

Loss of Normal Hyperbolicity,tem to switch between slow and fast dynamics as observed in many relaxation oscillator models; see Chap. .. Geometrically, loss of normal hyperbolicity occurs generically along (a union of) codimension-one submanifold(s) of . where a nontrivial eigenvalue of the layer problem crosses the imaginary a

squander

Pseudo Singularities and Canards,o far: .Partial answers to the above questions can be found in classic . [.] which focuses on understanding significant changes in dynamical systems outputs under system parameter variations. The time-scale splitting in our singular perturbation problems creates additional complexity and sometimes s

Memorial