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I. Daubecheis, “Orthonormal Bases of Compactly Supported Wavelets,” Communications on Pure and Applied Mathematics, Vol. 41, No. 7, October 1988, pp. 909-996.

has been cited by the following article:

• TITLE: Numerical Solution of Obstacle Problems by B-Spline Functions

  AUTHORS: G.B Loghmani, F Mahdifar, S.R Alavizadeh

  KEYWORDS: Least Square Method, Uniform B-Splines, Boundary Value Problems, Obstacle Problems

  JOURNAL NAME: American Journal of Computational Mathematics, Vol.1 No.2, July 4, 2011

  ABSTRACT: In this study, we use B-spline functions to solve the linear and nonlinear special systems of differential equations associated with the category of obstacle, unilateral, and contact problems. The problem can easily convert to an optimal control problem. Then a convergent approximate solution is constructed such that the exact boundary conditions are satisfied. The numerical examples and computational results illustrate and guarantee a higher accuracy for this technique.