Generalized Störmer-Cowell methods for nonlinear BVPs of second-order delay-integro-differential equations
The numerical solutions of a second-order nonlinear boundary value problem written in terms of a delay integro-differential equations are computed. The authors use a generalized Störmer-Cowell methods and the compound quadrature rules. Under some conditions, the generalized Störmer-Cowell methods are uniquely solvable, stable and convergent. Several numerical examples are also presented.
scientific article; zbMATH DE number 6859521
scientific article