On the lower bound of the discrepancy of (t; s) sequences: I
Mordechay B. Levin

TL;DR
This paper establishes the precise lower bound for the discrepancy of shifted Niedereiter's sequences, contributing to the understanding of their uniformity properties in discrepancy theory.
Contribution
It determines the exact lower bound of discrepancy for a specific class of (t; s) sequences, advancing theoretical knowledge in discrepancy bounds.
Findings
Exact lower bound of discrepancy for shifted Niedereiter's sequences.
Improved understanding of uniformity in (t; s) sequences.
Theoretical advancement in discrepancy bounds.
Abstract
We find the exact lower bound of the discrepancy of shifted Niedereiter's sequences.
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Taxonomy
TopicsMathematical Approximation and Integration · Analytic Number Theory Research
