Numerical solution for fuzzy Fredholm integral equations with upper-bound on error by splines interpolation
Using the known iterative method for Fredholm integral equations of the second kind the author shows that the approximate method of splines for the same equation of fuzzy type \[ \tilde{F}(t) = \tilde{f}(t) + \lambda\int^{b}_{a}K(t,x)\tilde{F}(x)dx \] is convergent. Reviewer's remark: The author does not specify that \(\lambda\) is not an eigenvalue of the integral operator. Also, the numerical examples to refer only to the degenerate kernel \({K(t,x)}\) and are not conclusive.
scientific article; zbMATH DE number 6133717