Výsledky vyhledávání - Finite difference methods for initial value and initial-boundary value problems involving PDEs

FINITE-ELEMENT METHODS FOR SOLVING INITIAL-BOUNDARY VALUE PROBLEMS Autor HOUSTIS, ELIAS NICHOLAOS

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SCHEMES OF FINITE ELEMENT METHOD FOR SOLVING MULTIDIMENSIONAL BOUNDARY VALUE PROBLEMS Autor Batgerel, Balt, Vinitsky, Sergue I, Chuluunbaatar, Ochbadrakh, Busa, Jan, Jr, Blinkov, Yury A, Gusev, Alexander A, Deveikis, Algirdas, Chuluunbaatar, Galmandakh, Ulziibayar, Vandandoo

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A RBF partition of unity collocation method based on finite difference for initial-boundary value problems Autor Garmanjani, G, Cavoretto, R, Esmaeilbeigi, M

“… partition of unity method (RBF-PUM) based on a finite difference (FD) scheme. Specifically, we propose a new RBF-PUM-FD collocation method, which can successfully be applied to solve time-dependent PDEs…”
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Chebyshev Wavelet Finite Difference Method: A New Approach for Solving Initial and Boundary Value Problems of Fractional Order Autor Kazemi Nasab, A., Kiliçman, Adem, Pashazadeh Atabakan, Z., Abbasbandy, Saeid

“… The useful properties of the Chebyshev wavelets and finite difference method are utilized to reduce the computation of the problem to a set of linear or nonlinear algebraic equations…”
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Finite difference method for numerical solution of the initial and boundary value problem for boltzmann’s sixmoment system of equations Autor Akimzhanova, Sh, Yesbotayeva, G., Sakabekov, A.

“… For the Boltzmann’s six- moment system of equations an initial and boundary value problem is formulated…”
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Stable second-order finite-difference methods for linear initial-boundary-value problems Autor George, K., Twizell, E.H.

“…Finite-difference methods of second order at the boundary points are presented for problems with one-dimensional second-order hyperbolic and parabolic equations with mixed boundary conditions…”
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The Convergence of Spectral and Finite Difference Methods for Initial-Boundary Value Problems Autor Flyer, Natasha, Swarztrauber, Paul N.

“…The general theory of compatibility conditions for the differentiability of solutions to initial-boundary value problems is well known…”
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Finite difference method for solving boundary initial value problem of a system hyperbolic equations in a class of discontinuous functions Autor Rasulov, Mahir, Karaguler, Turhan, Sinsoysal, Bahaddin

“…In this paper, a finite-difference method for solving boundary initial value problem of nonlinear system equations of hyperbolic type in a class of discontinuous functions is suggested…”
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A finite-difference method for solving initial-boundary value problems for loaded differential and integro-differential equations Autor Bondarev, E. A., Voevodin, A. F.

“…(ProQuest: Abstract omitted; see image)[PUBLICATION ABSTRACT]…”
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Non-standard finite difference method applied to an initial boundary value problem describing hepatitis B virus infection Autor Tadmon, Calvin, Foko, Severin

“… Furthermore, we establish that the NSFD method used preserves all constant steady states of the corresponding continuous initial boundary value problem (IBVP) model…”
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A-Convergence of Finite Difference Approximations of Parabolic Initial- Boundary Value Problems Autor Gekeler, E.

“…(t) is approximated by [ 3u(t) - 4u(t - Δ t) + u(t - 2Δ t)]/2Δ t, are applied to one-dimensional parabolic initial-boundary value problems for ut= L(x, t;u…”
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New three-stages symmetric six-step finite difference method with vanished phase-lag and its derivatives up to sixth derivative for second order initial and/or boundary value problems with periodical and/or oscillating solutions Autor Alolyan, Ibraheem, Simos, T. E.

“…In this paper, for the first time in the literature, we develop a symmetric three-stages six-step method with the following characteristics…”
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Convergence Estimates for a Locally One-Dimensional Finite Difference Scheme for Parabolic Initial-Boundary Value Problems Autor Caldwell, C. S.

“…Error estimates for a locally one-dimensional finite difference scheme for parabolic initial-boundary value problems are presented…”
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Compact Finite Difference Schemes for Mixed Initial-Boundary Value Problems Autor Philips, Richard B., Rose, Milton E.

“…This paper discusses a class of compact second order accurate finite difference equations for mixed initial-boundary value problems for hyperbolic and convective-diffusion equations…”
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An α-Robust Semidiscrete Finite Element Method for a Fokker–Planck Initial-Boundary Value Problem with Variable-Order Fractional Time Derivative Autor Le, Kim-Ngan, Stynes, Martin

“…A time-fractional initial-boundary value problem of Fokker–Planck type is considered on the space-time domain Ω × [ 0 , T ] , where Ω…”
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An Adaptive Finite Element Method for Initial-Boundary Value Problems for Partial Differential Equations Autor Davis, Stephen F, Flaherty, Joseph E

“…A finite element method is developed to solve initial-boundary value problems for vector systems of partial differential equations in one space dimension and time…”
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On the numerical solution of two point boundary value problem for the Helmholtz type equation by finite difference method with non regular step length between nodes Autor Pramod Pandey

“…In this article, we have presented a variable step finite difference method for solving second order boundary value problems in ordinary differential equations…”
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High-Order Embedded Finite Difference Schemes for Initial Boundary Value Problems on Time Dependent Irregular Domains Autor Ditkowski, Adi, Harness, Yuval

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High-Order Embedded Finite Difference Schemes for Initial Boundary Value Problems on Time Dependent Irregular Domains Autor Ditkowski, Adi, Harness, Yuval

“…This paper considers a family of spatially discrete approximations, including boundary treatment, to initial boundary value problems in evolving bounded domains…”
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Finite Difference Method for Solving a System ofThird-Order Boundary Value Problems Autor Aslam Noor, Muhammad, Noor, Khalida Inayat, al-Said, Eisa A.

“…We develop a new-two-stage finite difference method for computing approximate solutions of a system of third-order boundary value problems associated with odd-order obstacle problems…”
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