Theory of generalized discrepancies on a ball of arbitrary finite dimensions and algorithms for finding low-discrepancy point sets

Author:

Ishtiaq AmnaORCID,Michel Volker,Scheffler Hans Peter

Publisher

Springer Science and Business Media LLC

Subject

General Earth and Planetary Sciences,Modeling and Simulation

Reference33 articles.

1. Akram, M., Amna, I., Michel, V.: A study of differential operators for complete orthonormal systems on a 3D ball. Int. J. Pure Appl. Math. 73, 489–506 (2011)

2. Amirbekyan, A.: The application of reproducing kernel based spline approximation to seismic surface and body wave tomography: theoretical aspects and numerical results. Ph.D. Thesis, Geomathematics Group, Department of Mathematics, University of Kaiserslautern. http://kluedo.ub.uni-kl.de/volltexte/2007/2103/ (2007). Accessed 13 May 2015

3. Amirbekyan, A., Michel, V.: Splines on the three-dimensional ball and their application to seismic body wave tomography. Inverse Prob. 24, 015022 (25pp) (2008)

4. Amstler, C., Zinterhof, P.: Uniform distribution, discrepancy and reproducing kernel Hilbert spaces. J. Complex. 17, 497–515 (2001)

5. Ballani, L., Engels, J., Grafarend, E.W.: Global base functions for the mass density in the interior of a massive body (Earth). Manuscr. Geod. 18, 99–114 (1993)

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