Results 91 to 100 of about 570 (101)
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Quasi-Newton Waveform Relaxation Based on Energy Method
Journal of Computational Mathematics, 2018A quasi-Newton waveform relaxation (WR) algorithm for semi-linear reaction-diffusion equations is presented at first in this paper. Using the idea of energy estimate, a general proof method for convergence of the continuous case and the discrete case of ...
Yao Miao
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Journal of Computational Mathematics, 2019
This paper considers a class of discontinuous Galerkin method, which is constructed by Wong-Zakai approximation with the orthonormal Fourier basis, for numerically solving nonautonomous Stratonovich stochastic delay differential equations.
Xin Xiao
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This paper considers a class of discontinuous Galerkin method, which is constructed by Wong-Zakai approximation with the orthonormal Fourier basis, for numerically solving nonautonomous Stratonovich stochastic delay differential equations.
Xin Xiao
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Numerical Mathematics: Theory, Methods and Applications, 2018
In this paper, we study the convergence and stability properties of explicit exponential general linear methods for delay differential equations. We prove that, under some assumptions, for delay differential equations in Banach spaces, these numerical ...
Jing-jun Zhao
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In this paper, we study the convergence and stability properties of explicit exponential general linear methods for delay differential equations. We prove that, under some assumptions, for delay differential equations in Banach spaces, these numerical ...
Jing-jun Zhao
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Dissipativity of θ-Methods for Nonlinear Delay Differential Equations
Numerical Mathematics: Theory, Methods and Applications, 2018This paper concerns dissipativity of one-leg θ -methods and linear θ -methods for nonlinear delay differential equations (DDEs). Firstly, we obtain the absorbing set generated by the numerical methods and then prove that the methods can inherit the ...
Siqin Yao
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East Asian Journal on Applied Mathematics, 2018
A numerical method for the generalised second grade fluid through porous media with anomalous diffusion is considered. The method is based on a combination of finite differences in time and a spectral method in space directions.
M. H. Lin
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A numerical method for the generalised second grade fluid through porous media with anomalous diffusion is considered. The method is based on a combination of finite differences in time and a spectral method in space directions.
M. H. Lin
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1999
Asymptotic stability in the numerical solution of linear pure delay differential equations as abstract Cauchy problems.
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Asymptotic stability in the numerical solution of linear pure delay differential equations as abstract Cauchy problems.
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Numerical Method for The Time Fractional Fokker-Planck Equation
, 2012Xuenian Cao, Jiang Fu, Hu Huang
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B-convergence of the implicit midpoint rule and the trapezoidal rule
, 1985J. F. B. M. Kraaijevanger
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Solving Vlasov-Poisson-Fokker-Planck Equations using NRxx method
, 2017Yanli Wang, Shudao Zhang
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An explicit Hermite–Taylor method for the Schrödinger equation
, 2017D. Appelö, G. Kreiss, Siyang Wang
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