Laguerre approximation with negative integer and its application for the delay differential equation

Author:

Xiao-yong Zhang,Jun-lin Li

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics

Reference13 articles.

1. Guo, B.Y., Wang, Z.Q., Tian, H.J., Wang, L.L.: Integration processes of ordinary differential equations based on Laguerre-Radau interpolations. Math. Comput. 77(261), 181–199 (2008)

2. Guo, B.-Y., Wang, Z.-Q.: Legendre-Gauss collocation methods for ordinary differential equations. Adv. Comput. Math. 30, 249C280 (2009)

3. Ben-yu, G., Tao, S., Chao, Z.: Jacobi and Laguerre quasi-orthogonal applications and related interpolations. Math.Comp. 281, 413–441 (2013). 82

4. Ben-yu, G., Yan, J.-p.: Legendre-Gauss collocation method for initial value problems of second order ordinary differential equations. Appl. Numer. Math. 59, 1386–1408 (2009)

5. Györi, I., Hartung, F., Turi, J.: On numerical solutions for a class of nonlinear delay equations with time- and state-dependent delays. In: Proceedings of the World Congress of Nonlinear Analysts, Tampa, Florida, August 1992, pp 1391–1402. Walter de Gruyter, Berlin (1996)

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