Results 121 to 130 of about 554,383 (268)
This paper investigates the bifurcation dynamics and optical soliton solutions of the integrable quintic Kundu–Eckhaus (QKE) equation with an M-fractional derivative.
Abdelhamid Mohammed Djaouti +3 more
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Multi-soliton solutions in the chiral quark soliton model
59 pages, 11 figures; invited paper for "Progress in Soliton Research", Nova Science Publishers (NY)
Sawado, Nobuyuki, Shiiki, Noriko
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Multi-symplectic integration of coupled non-linear Schrodinger system with soliton solutions
Systems of coupled non-linear Schrodinger equations with soliton solutions are integrated using the six-point scheme which is equivalent to the multi-symplectic Preissman scheme. The numerical dispersion relations are studied for the linearized equation.
AYDIN, AYHAN, Karasözen, Bülent
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Multi-Soliton Propagation and Interaction in Λ-Type EIT Media: An Integrable Approach
Electromagnetically induced transparency (EIT) is well known as a quantum optical phenomenon that permits a normally opaque medium to become transparent due to the quantum interference between transition pathways.
Ramesh Kumar Vaduganathan +2 more
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We present a thorough analysis of soliton solutions to the quasi-one-dimensional (quasi-1D) nonlinear Dirac equation (NLDE) for a Bose–Einstein condensate in a honeycomb lattice with armchair geometry.
L H Haddad, C M Weaver, Lincoln D Carr
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This article examines the integrability of the combined KdV-mKdV equation, which provides an effective framework for modeling coherent structures in turbulent flows.
Reem Abdullah Aljethi +3 more
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The Hirota's direct method and multi-soliton solutions [PDF]
The study of soliton theory is always a major source of mathematical and physical inspiration. For the past few decades, soliton theory has attracted considerable attention in diverse physical applications and the various mathematical methods of solution.
Chia, Chee Pen
core
Multi-soliton solutions of Klein-Gordon-Zakharov system
In this study, we investigate the Klein-Gordon-Zakharov system with a focus on identifying multi-soliton solutions. Specifically, for a given number $N$ of solitons, we demonstrate the existence of a multi-soliton solution that asymptotically converges, in the energy space, to the sum of these solitons.
Alvarez, Vicente, Esfahani, Amin
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On breathers in affine toda theories [PDF]
Oscillating solitonic solutions, the breathers, of affine Toda theory are studied. These breather solutions are constructed from two solitons of the same mass with velocity opposite of each other; by analytically continuing its velocity or rapidity to a ...
Iskandar, Alexander Agustinus Popo
core
Generally, the principle of linear superposition is not applicable in nonlinear systems. The results of our researches prove that for some certain types of decomposed solutions of (2+1)-dimensional Caudrey–Dodd–Gibbon–Kotera–Sawada(CDGKS) equation, the ...
Jianan Wang, Xueping Cheng, Guiming Jin
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