In this paper Strong Stability Preserving (SSP) properties of Runge Kutta methods obtained by com- posing k different schemes with different step sizes are studied. The SSP coefficient of the composition method is obtained and an upper bound on this coefficient is given. Some examples are shown. In par- ticular, it is proven that the optimal n2-stage third order explicit Runge-Kutta methods obtained by D.I. Ketcheson [SIAM J. Sci. Comput. 30(4), 2008] are composition of first order SSP schemes.Supported by Ministerio de Economía y Competividad (Spain), Project MTM2016-77735-C3-2-
Strong stability preserving (SSP) integrators for initial value ODEs preserve temporal monotonicity ...
Perturbed Runge–Kutta methods (also referred to as downwind Runge–Kutta methods) can guarantee monot...
Strong stability preserving (SSP) time discretizations were developed for use with spatial discretiz...
We investigate the strong stability preserving (SSP) property of two-step Runge– Kutta (TSRK) method...
We investigate the strong stability preserving (SSP) property of two-step Runge- Kutta (TSRK) method...
Esta es la versión no revisada del artículo: I. Higueras and T. Roldán, Efficient SSP low-storage Ru...
Abstract. This paper deals with the numerical solution of initial value problems, for systems of ord...
Strong stability-preserving (SSP) Runge–Kutta methods were developed for time integration of semidis...
AbstractThe equilibrium theory of Hall and Higham (1988) can be used to determine whether a Runge-Ku...
Abstract. We apply the concept of effective order to strong stability preserving (SSP) explicit Rung...
We apply the concept of effective order to strong stability preserving (SSP) explicit Runge–Kutta me...
AbstractSarafyan and others have recently developed novel explicit Runge-Kutta methods. Associated w...
In this paper we systematically investigate explicit strong stability preserving (SSP) multistage in...
Abstract. Strong-stability-preserving Runge-Kutta (SSPRK) methods are a type of time discretization ...
Abstract. Strong stability-preserving (SSP) Runge–Kutta methods were developed for time integration ...
Strong stability preserving (SSP) integrators for initial value ODEs preserve temporal monotonicity ...
Perturbed Runge–Kutta methods (also referred to as downwind Runge–Kutta methods) can guarantee monot...
Strong stability preserving (SSP) time discretizations were developed for use with spatial discretiz...
We investigate the strong stability preserving (SSP) property of two-step Runge– Kutta (TSRK) method...
We investigate the strong stability preserving (SSP) property of two-step Runge- Kutta (TSRK) method...
Esta es la versión no revisada del artículo: I. Higueras and T. Roldán, Efficient SSP low-storage Ru...
Abstract. This paper deals with the numerical solution of initial value problems, for systems of ord...
Strong stability-preserving (SSP) Runge–Kutta methods were developed for time integration of semidis...
AbstractThe equilibrium theory of Hall and Higham (1988) can be used to determine whether a Runge-Ku...
Abstract. We apply the concept of effective order to strong stability preserving (SSP) explicit Rung...
We apply the concept of effective order to strong stability preserving (SSP) explicit Runge–Kutta me...
AbstractSarafyan and others have recently developed novel explicit Runge-Kutta methods. Associated w...
In this paper we systematically investigate explicit strong stability preserving (SSP) multistage in...
Abstract. Strong-stability-preserving Runge-Kutta (SSPRK) methods are a type of time discretization ...
Abstract. Strong stability-preserving (SSP) Runge–Kutta methods were developed for time integration ...
Strong stability preserving (SSP) integrators for initial value ODEs preserve temporal monotonicity ...
Perturbed Runge–Kutta methods (also referred to as downwind Runge–Kutta methods) can guarantee monot...
Strong stability preserving (SSP) time discretizations were developed for use with spatial discretiz...