Two-Dimensional Self and Product Polynomial Systems Two-Dimensional Self and Product Polynomial Systems

Two-Dimensional Self and Product Polynomial Systems

    • 139,99 €
    • 139,99 €

Publisher Description

This book is a monograph about hybrid networks of singular and non-singular, 1-dimensional flows and equilibriums in self and product polynomial systems. The higher-order singular 1-dimensional flows and singular equilibriums are for the appearing bifurcations of lower-order singular and non-singular 1-dimesnional flows and equilibriums. The infinite-equilibriums are the switching bifurcations for two associated networks of singular and non-singular, 1-dimensional flows and equilibriums. The corresponding mathematical conditions are presented, and the theory for nonlinear dynamics of self 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 1-diemsnional flows and equilibriums are completed, and the sampled networks of non-singular 1-dimensional flows and equilibriums are presented.

GENRE
Science & Nature
RELEASED
2026
30 April
LANGUAGE
EN
English
LENGTH
420
Pages
PUBLISHER
Springer Nature Singapore
PROVIDER INFO
Springer Science & Business Media LLC
SIZE
174.3
MB
Two-Dimensional Constant and Product Polynomial Systems Two-Dimensional Constant and Product Polynomial Systems
2025
Analytical Dynamics of Nonlinear Rotors Analytical Dynamics of Nonlinear Rotors
2025
Limit Cycles and Homoclinic Networks in Two-Dimensional Polynomial Systems Limit Cycles and Homoclinic Networks in Two-Dimensional Polynomial Systems
2025
Two-dimensional Crossing and Product Cubic Systems, Vol. II Two-dimensional Crossing and Product Cubic Systems, Vol. II
2025
1-dimensional Flow Arrays and Bifurcations in Planar Polynomial Systems 1-dimensional Flow Arrays and Bifurcations in Planar Polynomial Systems
2024
Two-dimensional Self-independent Variable Cubic Nonlinear Systems Two-dimensional Self-independent Variable Cubic Nonlinear Systems
2024