Results 191 to 200 of about 4,137 (225)
A dynamic examination of the digital circuit implementing the Fitzhugh-Nagumo neuron model with emphasis on low power consumption and high precision. [PDF]
Nadiri Andabili M +2 more
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Gross-Pitaevskii systems of fractional order with respect to multicomponent solitary wave dynamics. [PDF]
Bilal M +6 more
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Framework for X-ray mirror surface shape fitting. [PDF]
Huang L +9 more
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Explicit solitary wave structure for the stochastic resonance nonlinear Schrödinger equation under Brownian motion with dynamical analysis. [PDF]
Nawaz S +4 more
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Soliton dynamics and stability of equilibrium points of the Manakov equation. [PDF]
Rahaman MS, Islam MN, Ullah MS.
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International Journal of Computer Mathematics, 2014
This paper concerns the non-fragile guaranteed cost control for nonlinear first-order hyperbolic partial differential equations (PDEs), and the case of hyperbolic PDE systems with parameter uncertainties is also addressed. A Takagi–Sugeno (T–S) fuzzy hyperbolic PDE model is presented to exactly represent the nonlinear hyperbolic PDE system.
Minglai Chen, Junmin Li, Weiyuan Zhang
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This paper concerns the non-fragile guaranteed cost control for nonlinear first-order hyperbolic partial differential equations (PDEs), and the case of hyperbolic PDE systems with parameter uncertainties is also addressed. A Takagi–Sugeno (T–S) fuzzy hyperbolic PDE model is presented to exactly represent the nonlinear hyperbolic PDE system.
Minglai Chen, Junmin Li, Weiyuan Zhang
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Journal of Vibration and Acoustics, 2010
This paper reports the application of the space-time conservation element and solution element (CESE) method to the numerical solution of nonlinear waves in elastic solids. The governing equations consist of a pair of coupled first-order nonlinear hyperbolic partial differential equations, formulated in the Eulerian frame.
Lixiang Yang +3 more
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This paper reports the application of the space-time conservation element and solution element (CESE) method to the numerical solution of nonlinear waves in elastic solids. The governing equations consist of a pair of coupled first-order nonlinear hyperbolic partial differential equations, formulated in the Eulerian frame.
Lixiang Yang +3 more
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