Approximate solutions of boundary value problems for ODEs using Newton interpolating series
Gh. Groza ♦ S. M. Ali Khan ♦ N. Pop
Abstract
carpathian_2009_25_1_073_081_abstractFull PDF
carpathian_2009_25_1_073_081The paper deals with the study of approximate solutions, which are entire functions, of multipoint boundary value problems for differential equations. The solutions are represented as Newton interpolating series.
Related Products
-
Fixed point results for single valued and set valued P-contractions and application to second order boundary value problems
-
Oscillation theorems for non-linear difference equation of the second order
-
A study of a system of operator inclusions via a fixed point approach and applications to functional-differential inclusions
Recently posted
-
Weak and Strong Convergence of Split Douglas-Rachford Algorithms for Monotone Inclusions
-
Fixed point theorems for basic θ-contraction and applications
-
A Fast Forward-Backward Algorithm Using Linesearch and Inertial Techniques for Convex Bi-level Optimization Problems with Applications
-
Convergence of self-adaptive Tseng-type algorithms for split variational inequalities and fixed point problems
-
A fast contraction algorithm using two inertial extrapolations for variational inclusion problem and data classification
-
Periodic cycles for an extension of generalized 3x + 1 functions
-
Some remarks on expansive mappings in metric spaces
-
Asymptotically α hemicontractive mappings in Hilbert spaces and a new algorithm for solving associated split common fixed point problem
-
Extreme solution for fractional differential equation with nonlinear boundary condition
-
Generalized Split Feasibility Problem: Solution by Iteration