
doi: 10.1155/2012/242870
handle: 10481/97984
This work presents an analysis of the error that is committed upon having obtained the approximate solution of the nonlinear Fredholm-Volterra-Hammerstein integral equation by means of a method for its numerical resolution. The main tools used in the study of the error are the properties of Schauder bases in a Banach space.
Other nonlinear integral equations, Volterra integral equations, nonlinear Fredholm-Volterra-Hammerstein integral equation, QA1-939, Fredholm integral equations, Numerical methods for integral equations, Mathematics, error analysis
Other nonlinear integral equations, Volterra integral equations, nonlinear Fredholm-Volterra-Hammerstein integral equation, QA1-939, Fredholm integral equations, Numerical methods for integral equations, Mathematics, error analysis
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