Results 21 to 30 of about 12,709 (210)
A Comparative Study on Generation and Propagation of Nonlinear Waves in Shallow Waters
This study is concerned with the generation and propagation of strongly nonlinear waves in shallow water. A numerical wave flume is developed where nonlinear waves of solitary and cnoidal types are generated by use of the Level I Green-Naghdi (GN ...
Jiaqi Liu +2 more
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This present paper studies the conformable space fractional Burgers, and the time fractional Sharma-Tasso-Olver models; both are highly important for nonlinear diffusive waves in fluid dynamics, sound waves in a viscous medium, and flow in field soils ...
Selina Akter +2 more
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In recent years, there has been an increasing interest in the use of highly nonlinear solitary waves (HNSWs) for nondestructive evaluation and structural health monitoring applications.
Ritesh Misra +3 more
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Computational modeling of wave propagation in plasma physics over the Gilson–Pickering equation
In this paper, the Gilson–Pickering equation is studied which enables a wave propagation in plasma physics and crystal lattice theory. Based on the auxiliary transformations, some sets of the nonlinear form of ODE along with some analytic solutions are ...
Xia Liu +6 more
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Novel Optical Solitary Wave Structure Solution of Lakshmanan-Porsezian-Daniel Model
The Lakshmanan-Porsezian-Daniel (LPD) model, an extended version of the nonlinear Schrödinger equation, plays a crucial role in comprehending optical solitons—self-reinforcing waves that maintain their form while traveling through a medium.
Muhammad Shakeel +3 more
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A Comparative Study on Three Different Transducers for the Measurement of Nonlinear Solitary Waves
In the last decade there has been an increasing interest in the use of highly- and weakly- nonlinear solitary waves in engineering and physics. Nonlinear solitary waves can form and travel in nonlinear systems such as one-dimensional chains of particles,
Piervincenzo Rizzo +2 more
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Solitary wave analysis of the Kadomtsev–Petviashvili model in mathematical physics
The (3 + 1)-dimensional Kadomtsev–Petviashvili equation has significant applications that emerge in the study of fluids and multi-component plasmas. The main object of our study is to investigate stable and efficient solitary solutions to the stated wave
Md. Ekramul Islam +5 more
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Fractal modification of complex Ginzburg–Landau model arising in the oscillating phenomena
The complex Ginzburg-Landau Equation (CGLE) is one of the non-trivial models for addressing the dynamics of oscillating, highly nonlinear processes right before the start of oscillations. This paper presents the complex Ginzburg-Landau fractal model with
Yasir Khan
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Diversity of wave structures to the conformable fractional dynamical model
This manuscript examines the recently developed conformable three-dimensional Wazwaz–Benjamin–Bona–Mahony (3D-WBBM) equation’s dynamical behavior in terms of its spatial and temporal variables.
U. Younas, J. Ren
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Coupling of Highly Nonlinear Waves with Linear Elastic Media [PDF]
This paper reports a fundamental study of the coupling between highly nonlinear waves, generated in a one dimensional granular chain of particles, with linear elastic media, for the development of a new Non Destructive Evaluation and Structural Health ...
Daraio, Chiara +2 more
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