# Exhaustive Weakly Wandering Sequences and Alpha-type Transformations

## Abstract

An increasing sequence of integers, $\mathbb{B}$, is given for which there exists a family of ergodic, infinite measure preserving transformations $T_\alpha$, $0 \leq \alpha \leq 1$ so that (1) $T_\alpha$ is of $\alpha$-type and (2) $\mathbb{B}$ is an exhaustive weakly wandering sequence for each $T_\alpha$.

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## Published

2015-12-10

## How to Cite

*Armenian Journal of Mathematics*,

*7*(2), 121-145. Retrieved from http://armjmath.sci.am/index.php/ajm/article/view/116

## Issue

## Section

Articles