Article
Discrepancy Bound for Hybrid Sequences Involving Digital Explicit Inversive Pseudorandom Numbers
Authors
Abstract
We establish the first nontrivial deterministic discrepancy bound for hybrid sequences composed of Kronecker sequences and sequences of digital explicit inversive pseudorandom numbers.
Keywords
Discrepancy, hybrid sequence, Kronecker sequence, inversive sequence, quasi Monte Carlo method.
Citation
Niederreiter, H. (2010). Discrepancy bound for hybrid sequences involving digital explicit inversive pseudorandom numbers. Uniform Distribution Theory, 5(1), 53–63.
H. Niederreiter, “Discrepancy bound for hybrid sequences involving digital explicit inversive pseudorandom numbers,” Uniform Distribution Theory, vol. 5, no. 1, pp. 53–63, 2010.
Niederreiter H. Discrepancy bound for hybrid sequences involving digital explicit inversive pseudorandom numbers. Uniform Distribution Theory. 2010;5(1):53–63.
Niederreiter, H. (2010), ‘Discrepancy bound for hybrid sequences involving digital explicit inversive pseudorandom numbers’, Uniform Distribution Theory, 5(1), pp. 53–63.
Niederreiter, Harald. “Discrepancy Bound for Hybrid Sequences Involving Digital Explicit Inversive Pseudorandom Numbers.” Uniform Distribution Theory, vol. 5, no. 1, 2010, pp. 53–63.
Niederreiter, Harald. “Discrepancy Bound for Hybrid Sequences Involving Digital Explicit Inversive Pseudorandom Numbers.” Uniform Distribution Theory 5, no. 1 (2010): 53–63.
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Published by: Engineering Journals
