Çağlar, NazanÇağlar, Hikmet2016-04-262016-04-262008-041521-1398http://hdl.handle.net/11413/1200In this paper, we find numerical solution of x(t) + lambda integral(b)(a)k(t,s)x(s)ds = y(t) a <= t <= b or x(t) + lambda integral(b)(a) k(t,s)x(s)ds = y(t) a <= t <= b, a <= s <= b by Local Polynomial Regression (LPR). We shown that, present new method is powerful in solving both Fredholm and Volterra integral equations. The method is tested on some model problems to demonstrate its usefulness. The convergence of the method is discusses.en-USintegral equationslocal polynomial regressionKernel functionsintegral denklemleryerel polinom regresyonçekirdek fonksiyonlarıArticle2532610000062532610000062-s2.0-459491015182-s2.0-45949101518