expansion methods for solving integral equations with multiple time lags using bernstein polynomial of the second kind

اسناد مشابه

• using collocation method for solving differential equations with time lag

  مقاله‌ی دسترسی آزاد۲۰۰۵Baghdad Science JournalBaghdad ScienceJournal

• Expansion methods for solving integral equations with multiple time lags using Bernstein polynomial of the second kind

  مقاله۲۰۱۴Journal of Linear and Topological Algebra (JLTA)M. Paripour, S. Abdolahi, Z. Shojaei

  In this paper, the Bernstein polynomials are used to approximate the solutions of linear integral equations with multiple time lags (IEMTL) through expansion methods (collocation method, partition method, Galerkin method). The method is discussed in detail and illustrated by solv

• Numerical Computation Method in Solving Integral Equation by Using the Second Chebyshev Wavelets

  سند علمی۲۰۱۱L. Zhu, Y. X. Wang

  In this paper, a numerical method for solving the Fredholm and Volterra integral equations is presented. The method is based upon the second Chebyshev wavelet approximation. The properties of the second Chebyshev wavelet are first presented and then operational matrix of integrat

• Method to solve integral equations of the first kind with an approximate input.

  سند علمی۲۰۱۲Physical review. E, Statistical, nonlinear, and soft matter physicsVictor D Efros

  Techniques are proposed for solving integral equations of the first kind with an input known not precisely. The requirement that the solution sought for includes a given number of maxima and minima is imposed. It is shown that when the deviation of the approximate input from the

• Multi-Level Iteration Methods for Solving Integral Equations of the Second Kind

  مقاله‌ی دسترسی آزاد۲۰۰۲Journal of Integral Equations and ApplicationsWeifuFang, FumingMa, YueshengXu

• Quadrature Methods for Integral Equations of the Second Kind Over Infinite Intervals

  سند علمی۲۰۱۰Ian H. Sloan, IAN H. SLOAN

  Convergence results are proved for a class of quadrature methods for integral equations of the form y(t) = fit) + /ô° k(t, s)y(s) ds. An important special case is the Nystrom method, in which the integral term is approximated by an ordinary quadrature rule. For all of the methods