Spontaneous oscillations in two 2-component cells coupled by diffusion (Q1073727)
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scientific article; zbMATH DE number 3945929
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Spontaneous oscillations in two 2-component cells coupled by diffusion |
scientific article; zbMATH DE number 3945929 |
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Spontaneous oscillations in two 2-component cells coupled by diffusion (English)
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1986
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Mathematical examples are presented of oscillators with two variables which oscillate stably when coupled with a twin via diffusion. The mathematical method is a type of singular perturbation theory combined with bifurcation theory. It is shown that all stationary solutions are unstable for appropriate parameter settings. Numerical examples are presented.
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Lefever-Prigogine Brusselator
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glycolytic oscillations
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limit cycles
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stable oscillations
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coupled oscillators
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diffuse instabilities
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Hopf bifurcation
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Mathematical examples
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stationary solutions
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Numerical examples
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