summary:The aim of this work is to give an introductory survey on time discretizations for liner parabolic problems. The theory of stability for stiff ordinary differential equations is explained on this problem and applied to Runge-Kutta and multi-step discretizations. Moreover, a natural connection between Galerkin time discretizations and Runge-Kutta methods together with order reduction phenomenon is discussed
This paper discusses rational Runge-Kutta methods for stiff differential equations of high dimension...
We consider semilinear evolution equations for which the linear part is normal and generates a stron...
We consider semilinear evolution equations for which the linear part is normal and generates a stron...
summary:The aim of this work is to give an introductory survey on time discretizations for liner par...
summary:The aim of this work is to give an introductory survey on time discretizations for liner par...
Numerical methods for parabolic PDEs have been studied for many years. A great deal of the research ...
Abstract. In this paper we review and further develop a class of strong-stability preserving (SSP) h...
Strong stability preserving (SSP) high order time discretizations were developed for solution of sem...
In this paper we review and further develop a class of strong stability-preserving (SSP) high-order...
Strong stability preserving (SSP) high order Runge–Kutta time discretizations were developed for use...
Abstract: In this study, exponentialRunge-Kutta methods of collocation type are considered for linea...
In this paper we review and further develop a class of strong-stability preserving #SSP# high-order ...
We consider a class of additive Runge-Kutta methods, which include most of the classical alternating...
The well-known Gronwall lemma often serves as a major tool for the analysis of time-dependent proble...
Introduction The present article is about time discretization methods for linear time-invariant non...
This paper discusses rational Runge-Kutta methods for stiff differential equations of high dimension...
We consider semilinear evolution equations for which the linear part is normal and generates a stron...
We consider semilinear evolution equations for which the linear part is normal and generates a stron...
summary:The aim of this work is to give an introductory survey on time discretizations for liner par...
summary:The aim of this work is to give an introductory survey on time discretizations for liner par...
Numerical methods for parabolic PDEs have been studied for many years. A great deal of the research ...
Abstract. In this paper we review and further develop a class of strong-stability preserving (SSP) h...
Strong stability preserving (SSP) high order time discretizations were developed for solution of sem...
In this paper we review and further develop a class of strong stability-preserving (SSP) high-order...
Strong stability preserving (SSP) high order Runge–Kutta time discretizations were developed for use...
Abstract: In this study, exponentialRunge-Kutta methods of collocation type are considered for linea...
In this paper we review and further develop a class of strong-stability preserving #SSP# high-order ...
We consider a class of additive Runge-Kutta methods, which include most of the classical alternating...
The well-known Gronwall lemma often serves as a major tool for the analysis of time-dependent proble...
Introduction The present article is about time discretization methods for linear time-invariant non...
This paper discusses rational Runge-Kutta methods for stiff differential equations of high dimension...
We consider semilinear evolution equations for which the linear part is normal and generates a stron...
We consider semilinear evolution equations for which the linear part is normal and generates a stron...