In this article, we extended the existing explicit Taylor method and modified it to gain a new explicit Taylor-liked method in solving stiff differential equations. We also considered the stability property for this method since the stability property of the classical explicit fourth order Runge-Kutta (RK4) method is not adequate for the solution of stiff problems. Implicit methods could work well for stiff problems but have certain drawbacks especially when discussing about the cost. A comparison of the existing implicit Adam-Bashforth, the classical explicit (RK4) and the new explicit Taylor-liked method is presented
Stiff systems are characterized by the presence of multiple time scales where the fast scales are st...
This paper discusses rational Runge-Kutta methods for stiff differential equations of high dimension...
While purely numerical methods for solving ordinary differential equations (ODE), e.g., Runge–Kutta ...
This paper discusses the derivation of an explicit cosine-Taylorlike method for solving stiff ordina...
Stiff problems in ordinary differential equations can now be solved more routinely. In the past four...
The solving of stiff systems is still a contemporary sophisticated problem. The basic problem is the...
In this paper, a new class of A-Stable Implicit Rational Runge-Kutta schemes were developed, analyze...
The aim of this talk is to show techniques that allow to modify the coefficients of classic explicit...
The aim of this talk is to show techniques that allow to modify the coefficients of classic explicit...
The aim of this talk is to show techniques that allow to modify the coefficients of classic explicit...
The aim of this talk is to show techniques that allow to modify the coefficients of classic explicit...
The aim of this talk is to show techniques that allow to modify the coefficients of classic explicit...
The paper, discusses semi-implicit inverse Runge –Kutta Scheme for numerical solution of stiff ordi...
Stiff systems are characterized by the presence of multiple time scales where the fast scales are st...
In this paper, an explicit one step method is presented for numerical so- lution of sti systems of o...
Stiff systems are characterized by the presence of multiple time scales where the fast scales are st...
This paper discusses rational Runge-Kutta methods for stiff differential equations of high dimension...
While purely numerical methods for solving ordinary differential equations (ODE), e.g., Runge–Kutta ...
This paper discusses the derivation of an explicit cosine-Taylorlike method for solving stiff ordina...
Stiff problems in ordinary differential equations can now be solved more routinely. In the past four...
The solving of stiff systems is still a contemporary sophisticated problem. The basic problem is the...
In this paper, a new class of A-Stable Implicit Rational Runge-Kutta schemes were developed, analyze...
The aim of this talk is to show techniques that allow to modify the coefficients of classic explicit...
The aim of this talk is to show techniques that allow to modify the coefficients of classic explicit...
The aim of this talk is to show techniques that allow to modify the coefficients of classic explicit...
The aim of this talk is to show techniques that allow to modify the coefficients of classic explicit...
The aim of this talk is to show techniques that allow to modify the coefficients of classic explicit...
The paper, discusses semi-implicit inverse Runge –Kutta Scheme for numerical solution of stiff ordi...
Stiff systems are characterized by the presence of multiple time scales where the fast scales are st...
In this paper, an explicit one step method is presented for numerical so- lution of sti systems of o...
Stiff systems are characterized by the presence of multiple time scales where the fast scales are st...
This paper discusses rational Runge-Kutta methods for stiff differential equations of high dimension...
While purely numerical methods for solving ordinary differential equations (ODE), e.g., Runge–Kutta ...