The Adams-type second derivative multistep methods of WH Enright is generalized to a
class of boundary value methods for the numerical solution of initial value problems in …

∑ ∑ Page 1 J. Numer. Math., Vol. 21, No. 2, pp. 157–172 (2013) DOI 10.1515/jnum-2013-0006
c de Gruyter 2013 A class of hybrid linear multistep methods with A(α)-stability properties for …

In this paper, multi-block generalized backward differentiation methods for numerical
solutions of ordinary differential and differential algebraic equations are introduced. This …

In this paper, we present a class of A (α)-stable hybrid linear multistep methods for numerical
solving stiff initial value problems (IVPs) in ordinary differential equations (ODEs). The …

A class of second derivative Runge Kutta methods (SD-RKM) which has a simple
transformation to the general linear methods (GLM) are employed for the numerical …

In this paper, a class of A ($\alpha $)-stable linear multistep formulas for stiff initial value
problems (IVPs) in ordinary differential equations (ODEs) is developed. The boundary locus …

This paper considers the extension of the popular Runge-Kutta methods (RKM) to second
derivative Runge-Kutta methods (SDRKMs) for the direct solution of stiff initial value …

A class of variable order second derivative backward differentiation formula with recursive
hybrid evaluation is presented. The modified second derivative backward differentiation …

This paper considers family of A (α)-stable second derivative linear multistep methods of
order p= k+ 3 for step number k≥ 15 for the solution of stiff IVPs in ODEs. The methods are …

A-Stable High Order Hybrid Linear Multistep Methods for Stiff Problems Page 1 Journal of
Algorithms & Computational Technology Vol. 8 No. 4 441 A-stable High Order Hybrid Linear …