Poj Lertchoosakul

ON THE METRIC THEORY OF CONTINUED FRACTIONS IN POSITIVE CHARACTERISTIC

Let

Polynomial Actions in Positive Characteristic

\def \xmlpi #1{}\def \mathsfbi #1{\boldsymbol {\mathsf {#1}}}\let \le =\leqslant \let \leq =\leqslant \let \ge =\geqslant \let \geq =\geqslant \def \Pr {\mathit {Pr}}\def \Fr {\mathit {Fr}}\def \Rey {\mathit {Re}}\mathbb{F}_q

Distribution Functions for Subsequences of Generalized Van Der Corput Sequences

be the finite field of

Distribution functions for subsequences of the van der Corput sequence

q

On the metric theory of p-adic continued fractions

elements. An analogue of the regular continued fraction expansion for an element

On variants of the Halton sequence

\alpha

The Halton sequence and its discrepancy in the Cantor expansion

in the field of formal Laurent series over

On recurrence in positive characteristic

\mathbb{F}_q

ON THE QUANTITATIVE METRIC THEORY OF CONTINUED FRACTIONS IN POSITIVE CHARACTERISTIC

is given uniquely by