Blending methods for two classical integrals

Author:

Godzina G.

Publisher

Springer Science and Business Media LLC

Subject

Computational Mathematics,Computational Theory and Mathematics,Computer Science Applications,Numerical Analysis,Theoretical Computer Science,Software

Reference20 articles.

1. Abramowitz, M., Stegun, I. A.: Handbook of mathematical functions, 2nd edn. p. 782. Washington, U. S. Department of Commerce, 1964.

2. Berens, H., Schmid, H. J., Xu, Y.: Multivariate Gaussian cubature formulae (submitted).

3. Cools, R.: The construction of cubature formulae using invariant theory and ideal theory. Ph.D. Thesis, Kath. Univ. Leuven, 1989.

4. Cools, R., Haegemans, A.: Another step forward in searching for cubature formulae with a minimal number of knots for the square. Computing40, 139–146 (1988).

5. Cools, R., Haegemans, A.: Construction of symmetric cubature formulae with the number of knots (almost) equal to Möller's lower bound, In: Brass, H., Hämmerlin, G. (eds.) Numerical Integration III, pp. 25–35. Basel: Birkhäuser, 1988.

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