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    Two-dimensional Constant and Product Polynomial Systems

    Two-dimensional Constant and Product Polynomial Systems by Luo, Albert C. J.;

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      • Publisher's listprice EUR 181.89
      • The price is estimated because at the time of ordering we do not know what conversion rates will apply to HUF / product currency when the book arrives. In case HUF is weaker, the price increases slightly, in case HUF is stronger, the price goes lower slightly.

        77 157 Ft (73 483 Ft + 5% VAT)
      • Discount 8% (cc. 6 173 Ft off)
      • Discounted price 70 985 Ft (67 604 Ft + 5% VAT)

    77 157 Ft

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    Product details:

    • Publisher Springer
    • Date of Publication 22 June 2025
    • Number of Volumes 1 pieces, Book

    • ISBN 9789819655144
    • Binding Hardback
    • No. of pages118 pages
    • Size 235x155 mm
    • Language English
    • Illustrations 9 Illustrations, color
    • 700

    Categories

    Short description:

    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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    Long description:

    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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    Table of Contents:

    Constant and Product Polynomial Systems.- Proof of Theorem 1.1.- Singular flows bifurcaions and networks.

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