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Produktbild: Two-Dimensional Constant and Product Polynomial Systems | Albert C. J. Luo
Produktbild: Two-Dimensional Constant and Product Polynomial Systems | Albert C. J. Luo
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Two-Dimensional Constant and Product Polynomial Systems

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This book is a monograph about 1-dimensional flow arrays and bifurcations in constant and product polynomial systems. The 1-dimensional flows and the corresponding bifurcation dynamics are discussed. The singular hyperbolic and hyperbolic-secant flows are presented, and the singular hyperbolic-to-hyperbolic-secant flows are discussed. The singular inflection source, sink and upper, and lower-saddle flows are presented. The corresponding appearing and switching bifurcations are presented for the hyperbolic and hyperbolic-secant networks, and singular flows networks. The corresponding theorem is presented, and the proof of theorem is given. Based on the singular flows, the corresponding hyperbolic and hyperbolic-secant flows are illustrated for a better understanding of the dynamics of constant and product polynomial systems.

Inhaltsverzeichnis

Constant and Product Polynomial Systems. - Proof of Theorem 1. 1. - Singular flows bifurcaions and networks.

Produktdetails

Erscheinungsdatum
02. August 2025
Sprache
englisch
Untertitel
VII, 126 p. 15 illus. , 14 illus. in color. Sprache: Englisch.
Seitenanzahl
136
Autor/Autorin
Albert C. J. Luo
Illustrationen
VII, 126 p. 15 illus., 14 illus. in color.
Verlag/Hersteller
Produktart
gebunden
Abbildungen
VII, 126 p. 15 illus., 14 illus. in color.
Gewicht
400 g
Größe (L/B/H)
241/160/13 mm
ISBN
9789819655144

Portrait

Albert C. J. Luo

This book is a monograph about 1-dimensional flow arrays and bifurcations in constant and product polynomial systems. The 1-dimensional flows and the corresponding bifurcation dynamics are discussed. The singular hyperbolic and hyperbolic-secant flows are presented, and the singular hyperbolic-to-hyperbolic-secant flows are discussed. The singular inflection source, sink and upper, and lower-saddle flows are presented. The corresponding appearing and switching bifurcations are presented for the hyperbolic and hyperbolic-secant networks, and singular flows networks. The corresponding theorem is presented, and the proof of theorem is given. Based on the singular flows, the corresponding hyperbolic and hyperbolic-secant flows are illustrated for a better understanding of the dynamics of constant and product polynomial systems.


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