Results 251 to 260 of about 8,933,474 (280)
Exploring complex dynamics in nonlinear Riemann wave models using fractional calculus-based expansion. [PDF]
Mumtaz A, Masood K, Shakeel M, Shah NA.
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Image Encryption via DDPM Skipping-Step Diffusion Based on a Six-Dimensional Hyperchaotic System with Feedback Control. [PDF]
Wang S +6 more
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Chaotic Characteristics Analysis of a Strongly Dissipative Nonlinearly Coupled Chaotic System and Its Application in DNA-Encoded RGB Image Encryption. [PDF]
Yu Z +11 more
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Global Phase Portraits of Separable Polynomial Rigid Systems with a Center
The article studies separable polynomial rigid systems of the form \[ \dot{x} = -y + xH(x,y), \quad \dot{y} = x + yH(x,y), \] with \(H(x,y) = f(x)g(y)\), focusing on the case when either \(f\) or \(g\) is an odd function. This condition guarantees symmetry in the vector field, ensuring that the origin is a center and influencing the global dynamics ...
Hebai Chen, Zhaosheng Feng
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Global phase portraits of planar piecewise linear refracting systems of saddle–saddle type
Nonlinear Analysis: Real World Applications, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kuilin Wu, Shimin Li
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The Classification on the Global Phase Portraits of Two-dimensional Lotka–Volterra System
Journal of Dynamics and Differential Equations, 2008The authors present a complete classification of all quadratic planar Lotka-Volterra systems. By a very detailed investigation, they find 143 topologically inequivalent global phase portraits for these systems, up to time reversal. First, all systems with nontrivial closed orbits are examined separately.
Jifa Jiang
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Nonlinear Dynamics, 2014
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jianfeng Huang, Yulin Zhao, Haihua Liang
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jianfeng Huang, Yulin Zhao, Haihua Liang
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Journal of Mathematical Analysis and Applications, 2020
The complete bifurcation diagram and global phase portraits in the Poincaré disc of a Lienard system of degree four with linear restoring force and three parameters are presentes. Using the rotation property, the authors find necessary and sufficient conditions for the existence of separatrix loops and limit cycles, respectively.
Xiaofeng Chen, Hebai Chen
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The complete bifurcation diagram and global phase portraits in the Poincaré disc of a Lienard system of degree four with linear restoring force and three parameters are presentes. Using the rotation property, the authors find necessary and sufficient conditions for the existence of separatrix loops and limit cycles, respectively.
Xiaofeng Chen, Hebai Chen
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Acta Mathematicae Applicatae Sinica
This paper provides an in-depth study of the global phase portraits of uniform isochronous centers in systems of degree six, characterized by a polynomial commutator. The authors focus on systems of the form \[ \dot{x} = -y + xf(x, y) \text{ and } \dot{y} = x + yf(x, y), \] where \( f(x, y) = x\sigma(y) \), exploring the geometric implications of ...
Guo, Li-na +2 more
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This paper provides an in-depth study of the global phase portraits of uniform isochronous centers in systems of degree six, characterized by a polynomial commutator. The authors focus on systems of the form \[ \dot{x} = -y + xf(x, y) \text{ and } \dot{y} = x + yf(x, y), \] where \( f(x, y) = x\sigma(y) \), exploring the geometric implications of ...
Guo, Li-na +2 more
exaly +3 more sources

