Two-dimensional Crossing and Product Polynomial Systems
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Product details:
- Publisher Springer Nature Singapore
- Date of Publication 23 July 2026
- Number of Volumes 1 pieces, Book
- ISBN 9789819657148
- Binding Hardback
- No. of pages440 pages
- Size 235x155 mm
- Language English
- Illustrations IX, 440 p. 67 illus., 66 illus. in color. Illustrations, black & white 700
Categories
Long description:
"
This book is about hybrid networks of singular and non-singular, one-dimensional flows and equilibriums in crossing and product polynomial systems. The singular equilibriums and one-dimensional flows with infinite-equilibriums in product polynomial systems are presented in the theorem. The singular equilibriums are singular saddles and centers, parabola-saddles, and double-inflection-saddles. The singular one-dimensional flows are singular hyperbolic-flows, hyperbolic-to-hyperbolic-secant flows, inflection-source and sink flows, and inflection-saddle flows. The higher-order singular one-dimensional flows and singular equilibriums are for the appearing bifurcations of lower-order singular and non-singular one-dimensional flows and equilibriums. The infinite-equilibriums are the switching bifurcations for two associated networks of singular and non-singular, one-dimensional flows and equilibriums. The corresponding mathematical conditions are presented, and the theory for nonlinear dynamics of crossing and product polynomial systems is presented through a theorem. The mathematical proof is completed through the local analysis and the first integral manifolds. The illustrations of singular one-dimensional flows and equilibriums are completed, and the sampled networks of non-singular one-dimensional flows and equilibriums are presented in this book.
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Table of Contents:
Constant and Product Polynomial Systems.- Proof of Theorem.- Singular flows bifurcaions and networks.
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