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Global phase portraits of planar autonomous half-linear systems (Functional Equations and Complex Systems)

open access: yesGlobal phase portraits of planar autonomous half-linear systems (Functional Equations and Complex Systems)
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Classification of Global Phase Portrait of Planar Quintic Quasi-Homogeneous Coprime Polynomial Systems

Qualitative Theory of Dynamical Systems, 2017
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Baohua Qiu, Haihua Liang
semanticscholar   +4 more sources

A complete global phase portrait for the matrix Riccati equation

The 22nd IEEE Conference on Decision and Control, 1983
A complete description is given for the phase portrait of the matrix Riccati equation which arises from the optimal control and filtering problems, as well as for associated differential equations on the Grassmann and Lagrange-Grassmann manifolds. The phase portraits are characterized topologically as well as set-theoretically.
M. Shayman
semanticscholar   +2 more sources

Global phase portraits of the planar perpendicular problem of two fixed centers

Journal of Mathematical Physics, 2009
We study the global phase portrait of the classical problem of an electron in the electrostatic field of two protons that we assume fixed to symmetric distances on the x3 axis. The general problem can be formulated as an integrable Hamiltonian system of three degrees of freedom, but we restrict our study to the invariant planar case that is equidistant
L. Jiménez-Lara, J. Llibre, M. Vargas
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Global Phase Portraits of Ordinary Differential Equations Modeling the Acute Promyelocytic Leukemia

Differential Equations and Dynamical Systems, 2023
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Candido, Douglas Modesto   +2 more
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Global Phase Portraits of Memristor Oscillators

International Journal of Bifurcation and Chaos, 2014
In this paper, the global dynamics of memristor oscillators are investigated. For the sake of analysis, we first reformulate the original system into a simple form, which has only three parameters, and analyze its dynamics according to the variation of the parameters.
Chen, Hebai, Li, Xuefang
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Global phase portraits of planar piecewise linear refracting systems of saddle–saddle type

Nonlinear Analysis: Real World Applications, 2021
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Yi Shao, Shimin Li, Kuilin Wu
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