AbstractThis paper provides a discrete Fourier method for constructing stable numerical solutions of strongly coupled mixed hyperbolic problems. Using Crank–Nicholson scheme the exact solution of the discretized problem is found. Then the stability of the discrete solution is analyzed and illustrative examples are included
AbstractThis paper deals with initial value problems for coupled time dependent hyperbolic partial d...
This paper studies the construction of the exact solution for parabolic coupled systems of the type ...
Strong stability preserving (SSP) high order time discretizations were developed for solution of sem...
AbstractThis paper deals with the construction of stable discrete numerical solutions of strongly co...
AbstractThis work deals with the uniform time stability of discrete numerical solutions of strongly ...
AbstractThis paper provides a discrete Fourier method for constructing stable numerical solutions of...
AbstractThis paper provides a discrete Fourier method for numerical solution of strongly coupled mix...
AbstractThis paper deals with the construction of stable discrete numerical solutions of strongly co...
AbstractThis paper proposes a new numerical method based on an implicit difference scheme and the Fo...
AbstractThis paper is concerned with the discrete numerical solution of coupled partial differential...
AbstractThis paper is concerned with the discrete numerical solution of coupled partial differential...
AbstractThis paper is concerned with the discrete numerical solution of coupled partial differential...
AbstractThis paper is concerned with the discrete numerical solution of coupled partial differential...
Yarı lineer hiperbolik denklemli başlangıç ve periyodik sınır değer (karışık) probleminin D?{(x,t)| ...
AbstractThis paper deals with the construction of continuous numerical solutions of coupled paraboli...
AbstractThis paper deals with initial value problems for coupled time dependent hyperbolic partial d...
This paper studies the construction of the exact solution for parabolic coupled systems of the type ...
Strong stability preserving (SSP) high order time discretizations were developed for solution of sem...
AbstractThis paper deals with the construction of stable discrete numerical solutions of strongly co...
AbstractThis work deals with the uniform time stability of discrete numerical solutions of strongly ...
AbstractThis paper provides a discrete Fourier method for constructing stable numerical solutions of...
AbstractThis paper provides a discrete Fourier method for numerical solution of strongly coupled mix...
AbstractThis paper deals with the construction of stable discrete numerical solutions of strongly co...
AbstractThis paper proposes a new numerical method based on an implicit difference scheme and the Fo...
AbstractThis paper is concerned with the discrete numerical solution of coupled partial differential...
AbstractThis paper is concerned with the discrete numerical solution of coupled partial differential...
AbstractThis paper is concerned with the discrete numerical solution of coupled partial differential...
AbstractThis paper is concerned with the discrete numerical solution of coupled partial differential...
Yarı lineer hiperbolik denklemli başlangıç ve periyodik sınır değer (karışık) probleminin D?{(x,t)| ...
AbstractThis paper deals with the construction of continuous numerical solutions of coupled paraboli...
AbstractThis paper deals with initial value problems for coupled time dependent hyperbolic partial d...
This paper studies the construction of the exact solution for parabolic coupled systems of the type ...
Strong stability preserving (SSP) high order time discretizations were developed for solution of sem...
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