Polynomial arithmetic analogue of Halton sequences
ACM Transactions on Modeling and Computer Simulation (TOMACS)
Finite fields
Quasirandom points and global function fields
FFA '95 Proceedings of the third international conference on Finite fields and applications
Rational Points on Curves over Finite Fields: Theory and Applications
Rational Points on Curves over Finite Fields: Theory and Applications
Low-Discrepancy Sequences and Global Function Fields with Many Rational Places
Finite Fields and Their Applications
Constructions of (t ,m,s)-nets and (t,s)-sequences
Finite Fields and Their Applications
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This paper studies several well-known families of (t,s)-sequences. First we determine the exact t-value of Niederreiter sequences. Then we analyze the exact t-value of generalized Niederreiter sequences and we show that, for a range of dimensions of practical interest, Niederreiter-Xing sequences are demonstrably better than Sobol' sequences in terms of the exact t-value. Previously, such a conclusion was not possible since only upper bounds on the exact t-value of these sequences and a general lower bound for all (t,s)-sequences were available.