Numerical solution to the second order of accuracy difference scheme for the source identification elliptic-telegraph problem
暂无分享,去创建一个
[1] M. Mansour. EXISTENCE OF TRAVELING WAVE SOLUTIONS IN A HYPERBOLIC-ELLIPTIC SYSTEM OF EQUATIONS∗ , 2006 .
[2] M. Ashyraliyev,et al. FDM for the integral-differential equation of the hyperbolic type , 2014 .
[3] Mehdi Dehghan,et al. An inverse problem of finding a source parameter in a semilinear parabolic equation , 2001 .
[4] C. Ashyralyyev. High order approximation of the inverse elliptic problem with Dirichlet-Neumann conditions , 2014 .
[5] S. Jator. Block Unification Scheme for Elliptic, Telegraph, and Sine-Gordon Partial Differential Equations , 2015 .
[6] A. Ashyralyev,et al. On the problem of determining the parameter of an elliptic equation in a Banach space , 2014 .
[7] A. Lorenzi,et al. Identification problems for parabolic delay differential equations with measurement on the boundary , 2007 .
[8] M. Yamamoto,et al. Generic well-posedness of a linear inverse parabolic problem with diffusion parameters , 1999 .
[9] A. Ashyralyev,et al. The hyperbolic–elliptic equation with the nonlocal condition , 2014 .
[10] Abdullah Said Erdogan,et al. On the second order implicit difference schemes for a right hand side identification problem , 2014, Appl. Math. Comput..
[11] A. Ashyralyev,et al. On Source Identification Problem for Telegraph Differential Equations , 2015 .
[12] Allaberen Ashyralyev,et al. New Difference Schemes for Partial Differential Equations , 2004 .
[13] A. Ashyralyev,et al. A note on the difference schemes for hyperbolic-elliptic equations , 2006 .