Three layer difference method for linear pseudo-parabolic equation with delay
暂无分享,去创建一个
[1] Gabil M. Amiraliyev,et al. High-order finite difference technique for delay pseudo-parabolic equations , 2017, J. Comput. Appl. Math..
[2] T. Sun. A Godunov-Mixed Finite Element Method on Changing Meshes for the Nonlinear Sobolev Equations , 2012 .
[3] E. Richard,et al. TIME-STEPPING GALERKIN METHODS FOR NONLINEAR SOBOLEV PARTIAL DIFFERENTIAL EQUATIONS* , 1978 .
[4] Nonlinear pseudoparabolic equations as singular limit of reaction–diffusion equations , 2006 .
[5] Samuel M Rankin,et al. A partial functional differential equation of Sobolev type , 1983 .
[6] A. Bouziani. Initial-boundary value problems for a class of pseudoparabolic equations with integral boundary conditions , 2004 .
[7] Iuliu Sorin Pop,et al. Uniqueness of weak solutions for a pseudo-parabolic equation modeling two phase flow in porous media , 2015, Appl. Math. Lett..
[8] H. Roohani Ghehsareh,et al. A super accurate shifted Tau method for numerical computation of the Sobolev-type differential equation with nonlocal boundary conditions , 2014, Appl. Math. Comput..
[9] STABILITY INEQUALITIES FOR THE DELAY PSEUDO$-$PARABOLIC EQUATIONS , 2019, International Journal of Apllied Mathematics.
[10] M. Çakir,et al. Explicit Finite Difference Methods for the Delay Pseudoparabolic Equations , 2014, TheScientificWorldJournal.
[11] Yadong Shang,et al. Global well-posedness for a fourth order pseudo-parabolic equation with memory and source terms , 2016 .
[12] Iuliu Sorin Pop,et al. A class of pseudo‐parabolic equations: existence, uniqueness of weak solutions, and error estimates for the Euler‐implicit discretization , 2011 .
[13] I. Amirali. Analysis of higher order difference method for a pseudo-parabolic equation with delay , 2019, Miskolc Mathematical Notes.
[14] G. M. Amiraliyev,et al. ERROR ESTIMATES FOR DIFFERENTIAL DIFFERENCE SCHEMES TO PSEUDO-PARABOLIC INITIAL-BOUNDARY VALUE PROBLEM WITH DELAY , 2013 .
[15] Josephus Hulshof,et al. A model problem for groundwater flow with dynamic capillary pressure: stability of travelling waves , 2003 .
[16] William H. Ford,et al. Uniform Error Estimates for Difference Approximations to NonLinear Pseudo-Parabolic Partial Differential Equations , 1974 .
[17] Min Yang,et al. Analysis of second order finite volume element methods for pseudo-parabolic equations in three spatial dimensions , 2008, Appl. Math. Comput..
[18] S. Nicaise,et al. Fully discrete approximation of general nonlinear Sobolev equations , 2018, Afrika Matematika.
[19] BEN SCHWEIZER,et al. Two-phase flow equations with a dynamic capillary pressure , 2012, European Journal of Applied Mathematics.
[20] Iuliu Sorin Pop,et al. Travelling wave solutions for degenerate pseudo-parabolic equation modelling two-phase flow in porous media , 2013 .
[21] Danping Yang,et al. The Finite Difference Streamline Diffusion Methods for Sobolev Equations with Convection-Dominated Term , 2001, Appl. Math. Comput..
[22] Gabil M. Amiraliyev,et al. A parameter-uniform numerical method for a Sobolev problem with initial layer , 2007, Numerical Algorithms.
[23] I. Pop,et al. Degenerate two-phase porous media flow model with dynamic capillarity , 2016 .
[24] Yun Fan,et al. Equivalent formulations and numerical schemes for a class of pseudo-parabolic equations , 2013, J. Comput. Appl. Math..
[26] Carlota M. Cuesta,et al. Numerical schemes for a pseudo-parabolic Burgers equation : discontinuous data and long-time behaviour , 2009 .
[27] Daniel De Kee,et al. Mass transport through swelling membranes , 2005 .