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A. Bellen and M. Zennaro, “A Reviw of DDE Methods,” In: G. H. Golub, C. H. Schwab, W. A. Light and E. Suli, Eds., Numerical Methods for Delay Differential Equations, Numerical Mathematics and Scientific Computation, Clarendon Press, New York, 2003, pp. 36-60.

has been cited by the following article:

• TITLE: The Bezier Control Points Method for Solving Delay Differential Equation

  AUTHORS: Fateme Ghomanjani, Mohammad Hadi Farahi

  KEYWORDS: Bezier Control Points; Delay Differential Equation; Residual Function; Boundary Value Problem; Proportional Delays

  JOURNAL NAME: Intelligent Control and Automation, Vol.3 No.2, May 23, 2012

  ABSTRACT: In this paper, Bezier surface form is used to find the approximate solution of delay differential equations (DDE’s). By using a recurrence relation and the traditional least square minimization method, the best control points of residual function can be found where those control points determine the approximate solution of DDE. Some examples are given to show efficiency of the proposed method.