An Iterative Method for (AGDDV I P) in Hilbert Space and the Homology Theory to Study the (GDDCPn) in Riemannian n-manifolds in the Presence of Fixed Point Inclusion
Prasanta Kumar Das · European Journal of Pure and Applied Mathematics · 2011
The main purpose of this paper is to study the convergence of variable step iterative methods for the defined problem absolutely generalized dominated differential variational inequality problems (AGDDV I P) in Hilbert spaces. The iterative process considered in the paper admit the presence of variable iteration parameters, which can be useful in numerical implementation to find solution of the problem (AGDDV I P). Finally, we study the existence theorems of the problems (GDDV I Pn) and (GDDCPn) in Riemannian n-manifolds modelled on the Hilbert space in the presence of coincidence index, fixed point theorem of Homology theory and one-point compactification of Topology theory.