| A. C. Genz. A package for testing multiple integration subroutines. In P. Keast and G. Fairweather, editors, Numerical Integration, pages 337--340. Kluwer, Dordrecht, 1987. |
....[19] which are based upon the spectral test. Section 3 is devoted to a comparison of the performance of our rank 1 lattice rules based on L Ecuyer s tables and the best available (t; m; s) nets when integrating functions within a test setup that follows the guidelines of the well known Genz [10,11] test battery of high dimensional integrands. Our node sets performed very well in comparison to the sophisticated nets. This fact came as a notable surprise because the test functions we have used are optimally suited for (t; m; s) nets due to their rapidly converging Haar series expansion (see ....
A.C. Genz. A package for testing multiple integration subroutines. In P. Keast and G. Fairweather, editors, Numerical Integration: Recent Developments, Software and Applications, pages 337--340. D. Reidel, Dordrecht, 1987.
....A complete speci cation for all of the CUBATR parameters is given in [10] In Appendix A we describe those that are speci c to the simplex. The simplex part of CUBPACK was tested using a combination of techniques. The primary testing used a modi ed version of the package developed by Genz [16]. This package was designed for testing cubature algorithms for hyper rectangles. We use two applications of the package. In the rst application, we used the same cubature problems generated by the package but divided the n dimensional hyper rectangular cubature region into n equal volume ....
A. Genz. A package for testing multiple integration subroutines, in Numerical Integration, P. Keast and G. Fairweather (Eds.), D. Riedel, pp. 337-340, 1987.
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A. C. Genz. A package for testing multiple integration subroutines. In P. Keast and G. Fairweather, editors, Numerical Integration, pages 337--340. Kluwer, Dordrecht, 1987.
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