Results 91 to 100 of about 10,336 (188)
New features of circular geodesics in Kalb–Ramond gravity: an autonomous dynamical system approach
Kalb–Ramond gravity is expected to show the signatures of the low energy limit of the Lorentz violating extension of the standard model of particle physics.
Rezeda R. Volotskova +3 more
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On multi-lump solutions to the non-linear Schrodinger equation
We present a new approach to proving the existence of semi-classical bound states of the non-linear Schrodinger equation which are concentrated near a finite set of non-degenerate critical points of the potential function.
Robert Magnus
doaj
The main objective of this work is to construct an algorithm for modeling chaotic attractors using special neural ODEs with antisymmetric matrices (antisymmetric neural ODEs) and modular power nonlinearities.
Vasiliy Ye. Belozyorov +2 more
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Periodic or homoclinic orbit bifurcated from a heteroclinic loop for high-dimensional systems
Consider an autonomous ordinary differential equation in Rn{{\mathbb{R}}}^{n}, which has a heteroclinic loop. Assume that the heteroclinic loop consists of two degenerate heteroclinic orbits γ1{\gamma }_{1}, γ2{\gamma }_{2} and two saddle points with ...
Long Bin, Yang Yiying
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In this paper, the investigation examines the problem of creeping flow of a non-Newtonian couple-stress fluid through a linear porous-walled slit within a Darcy porous material. A method uses similar shapes made by changing coordinates and making complex
Mohamed R. Eid +4 more
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Dynamics near nonhyperbolic fixed points or nontransverse homoclinic points
Submitted to Mathematics and Computers in ...
Kryzhevich, Sergey, Pilyugin, Sergei
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On the generic existence of homoclinic points [PDF]
AbstractThis work is concerned with the generic existence of homoclinic points for area preserving diffeomorphisms of compact orientable surfaces. We give a shorter proof of Pixton's theorem that shows that, Cr-generically, an area preserving diffeomorphism of the two sphere has the property that every hyperbolic periodic point has transverse ...
openaire +2 more sources
Homoclinic intersections of symplectic partially hyperbolic systems with 2D center
We study some generic properties of partially hyperbolic symplectic systems with 2D center. We prove that $C^r$ generically, every hyperbolic periodic point has a transverse homoclinic intersection for the maps close to a direct/skew product of an Anosov
Zhang, Pengfei
core
Bifurcation Analysis of the Dynamics in COVID-19 Transmission through Living and Nonliving Media
Transmission of COVID-19 occurs either through living media, such as interaction with a sufferer, or nonliving objects contaminated with the virus. Recovering sufferers and disinfectant spraying prevent interaction between people and virus become the ...
Ario Wiraya +5 more
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Analytical study of the Lorenz system: Existence of infinitely many periodic orbits and their topological characterization. [PDF]
Pinsky T.
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