Results 21 to 30 of about 4,005,909 (244)
Shallow water waves are one of the most prominent and widely used waves in coastal areas. The anomalous bi-directional transmission of long waves over shallow water is described by the nonlinear fractional partial differential equations (NLFPDEs), namely
U.H.M. Zaman +3 more
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Using the Lie symmetry approach, the author has examined traveling wave solutions of coupled Benjamin–Bona–Mahony-KdV equation. The coupled Benjamin–Bona–Mahony-KdV equation is reduced to nonlinear ordinary differential equations for all optimal ...
Vikas Kumar
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New solution algorithm of coupled nonlinear system of Schrodinger equations
In this article, new extension of the generalized and improved homogeneous balance method is proposed for constructing new structure of rich class of exact travelling wave solutions of nonlinear evolution equations by using the Maple package.
A. Neirameh, M. Eslami, S. Shokooh
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Two particle entanglement and its geometric duals
We show that for a system of two entangled particles, there is a dual description to the particle equations in terms of classical theory of conformally stretched spacetime. We also connect these entangled particle equations with Finsler geometry. We show
Muhammad Abdul Wasay, Asma Bashir
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On Wave Solutions of Dynamic Equations of Hemitropic Micropolar Thermoelasticity [PDF]
Coupled equations of hemitropic thermoelastic micropolar continuum formulated in terms of displacement vector, microrotation vector and temperature increment are considered. Thermodiffusion mechanism of heat transport is assumed. Hemitropic thermoelastic
Kovalev, Vladimir Aleksandrovich +1 more
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In this study the generalized exponential rational function approach is used to extract some new exact solitary wave solutions of the generalized coupled nonlinear Schrödinger–Korteweg–de Vries equations.
Kalim U. Tariq +2 more
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Stabilization of coupled thermoelastic Kirchhoff plate and wave equations
We consider a coupled system consisting of a Kirchhoff thermoelastic plate and an undamped wave equation. It is known that the Kirchhoff thermoelastic plate is exponentially stable. The coupling is weak.
Sabeur Mansouri, Louis Tebou
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Novel solutions to the coupled KdV equations and the coupled system of variant Boussinesq equations
This article examines the coupled KdV equations and the coupled system of variant Boussinesq equations with beta time derivative and explores their travelling wave solutions. This work explains the evolution of waves with fractional parameter. The simple
Shao-Wen Yao +5 more
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In this paper, we first give an algebraic characterization of uniqueness of continuation for a coupled system of wave equations with coupled Robin boundary conditions.
Li, Tatsien +3 more
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On plane thermoelastic waves in hemitropic micropolar continua
The paper deals with the coupled heat transport and dynamic equations of the hemitropic thermoelastic micropolar continuum formulated in terms of displacements, microrotations and temperature increment which are to be determined in applied problems.
Yuri Nikolaevich Radayev +1 more
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