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    Stanley Eigen, PhD. John Lindhe — Academia (Universities, Colleges and other higher learning entities) (Northeastern University Math Dept. 360 Huntington Ave Boston, MA, 02115 USA Abstract An increasing sequence of integers, B , is given for which there exists a family of ergodic, infinite measure preserving transformations T α , 0 ≤ α ≤ 1 so that (1) T α is of α -type and (2) B is an exhaustive weakly wandering sequence for each T α . Downloads PDF Published)
    Category: Mathematics
    DOI: https://armjmath.sci.am/index.php/ajm/article/view/116
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      Stanley Eigen, PhD. John Lindhe — Academia (Universities, Colleges and other higher learning entities) (Northeastern University Math Dept. 360 Huntington Ave Boston, MA, 02115 USA Abstract An increasing sequence of integers, B , is given for which there exists a family of ergodic, infinite measure preserving transformations T α , 0 ≤ α ≤ 1 so that (1) T α is of α -type and (2) B is an exhaustive weakly wandering sequence for each T α . Downloads PDF Published)
      This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

      Submitted: 2024-12-18; Published: 2015-12-10
      © 2025 by author(s) and The Gufo Inc.
      CC BY-NC 4.0 This work is licensed under Creative Commons Attribution–NonCommercial International License (CC BY-NC 4.0).

      Abstract

      An increasing sequence of integers,B, is given forwhich there exists a family of ergodic, infinite measure preservingtransformationsTα, 0≤α≤1 so that (1)Tαis ofα-type and(2)Bis an exhaustive weakly wandering sequence for eachTα.

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