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In the present paper, a Nystrom-type method for second kind Volterra integralequations is introduced and studied. The method makes use of generalizedBernstein polynomials, defined for continuous functions and based on equallyspaced points. Stability and convergence are studied in the space of continuousfunctions, and some numerical tests illustrate the performance of the proposedapproach.

On the numerical solution of Volterra integral equations on equispaced nodes