Results 31 to 40 of about 235,061 (287)
LIMIT CYCLES IN A CUBIC PREDATOR-PREY DIFFERENTIAL SYSTEM
Journal of the Korean Mathematical Society, 2006 We propose a cubic difierential system, which can be considered a generalization of the predator-prey models, studied by many authors recently (see (18, 20), for instance). The properties of the equilibrium points, the existences, nonexistence, the uniqueness conditions and the relative positions of the limit cycles are inves- tigated.
Xuncheng Huang +2 more
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Moroccan Journal of Pure and Applied Analysis, 2021 The main goal of this paper is to provide the maximum number of crossing limit cycles of two different families of discontinuous piecewise linear differential systems.
Damene Loubna, Benterki Rebiha
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An efficient numerical scheme for fractional model of telegraph equation
Alexandria Engineering Journal, 2022 The present attempt is to design a novel approach for the numerical solution of fractional telegraph equation. The novelty of the paper exist in solving the time fractional telegraph equation with differential quadrature method based on cubic B-spline ...
M.S. Hashmi +3 more
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Cubic differential systems with 2-invariant straight lines [PDF]
Creative Mathematics and Informatics, 2013 For cubic differential system with a singular point O(0, 0) of a center or a focus type having three invariant straight lines of which one is 2-invariant it is proved that the origin is a center if and only if the first five Lyapunov quantities vanish.
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Numerical solution of an intuitionistic fuzzy parabolic partial differential equation using an explicit cubic spline method [PDF]
Notes on IFSThis paper presents a numerical approach for solving intuitionistic fuzzy parabolic partial differential equations (IFPPDEs) using the explicit cubic spline method. Intuitionistic fuzzy systems, which extend classical fuzzy sets by incorporating a degree
Deepak Kumar Sah, Sreenivasulu Ballem
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Slow invariant manifolds as curvature of the flow of dynamical systems [PDF]
, 2014 Considering trajectory curves, integral of n-dimensional dynamical systems, within the framework of Differential Geometry as curves in Euclidean n-space, it will be established in this article that the curvature of the flow, i.e.
Chua, Leon +2 more
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Centers of cubic polynomial differential systems
Communications on Pure and Applied AnalysiszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Anacona, Gerardo H. +2 more
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On the Limit Cycles for Continuous and Discontinuous Cubic Differential Systems [PDF]
Discrete Dynamics in Nature and Society, 2016 We study the number of limit cycles for the quadratic polynomial differential systems , having an isochronous center with continuous and discontinuous cubic polynomial perturbations. Using the averaging theory of first order, we obtain that 3 limit cycles bifurcate from the periodic orbits of the isochronous center with continuous perturbations and at
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Acta et Commentationes: Ştiinţe Exacte şi ale Naturii, 2019 The Lotka-Volterra cubicdifferential systems with (1:-2)-singularity possessing invariant straight lines of two direction and total multiplicity six are classified.
Silvia TURUTA
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Jacobian elliptic Kummer surfaces and special function identities
, 2016 We derive formulas for the construction of all inequivalent Jacobian elliptic fibrations on the Kummer surface of two non-isogeneous elliptic curves from extremal rational elliptic surfaces by rational base transformations and quadratic twists.
Griffin, Elise, Malmendier, Andreas
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