Individual Gap Measures from Generalized Zeckendorf Degompositions Cover

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Individual Gap Measures from Generalized Zeckendorf Degompositions

Uniform distribution theory

Volume 12 (2017): Issue 1 (June 2017)

By: Robert Dorward, Pari L. Ford, Eva Fourakis, Pamela E. Harris, Steven. J. Miller, Eyvindur A. Palsson and Hannah Paugh

Open Access

|Jul 2017

Authors

Robert Dorward

rdorward@oberlin.edu

Dept. of Mathematics, Oberlin College,, Oberlin, USA

Pari L. Ford

fordpl@bethanylb.edu

Dept. of Mathematics and Physics, Bethany College,, Lindshorg, USA

Eva Fourakis

Dept. of Mat.hematatics and Statistics, Williams College,, Williamstown, USA

Pamela E. Harris

peh2@williams.edu

Dept. of Mathematical Sciences, United States Military Academy,, West Point, USA

Steven. J. Miller

sjml@williams.edu

Dept. of Mathematics and Statistics, Williams College,, Williamstown, USA

Eyvindur A. Palsson

Dept. of Mathematics and Statistics, Williams College,, Williamstown, USA

Hannah Paugh

hannah.paugh@usma.edu

Dept. of Mathematical Sciences, United States Military Academy,, West Point, USA

DOI: https://doi.org/10.1515/udt-2017-0002 | Journal eISSN: 2309-5377 | Journal ISSN: 1336-913X

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Language: English

Page range: 27 - 36

Submitted on: Aug 1, 2015

Accepted on: Dec 14, 2015

Published on: Jul 22, 2017

Published by: Slovak Academy of Sciences, Mathematical Institute

In partnership with: Paradigm Publishing Services

Publication frequency: 2 issues per year

Keywords:

Zeckendorf decompositions,

individual gap measures,

Levy’s Criterion

Related subjects:

Algebra and number theory,

Discrete mathematics,

Probability and statistics,

Numerical and computational mathematics

© 2017 Robert Dorward, Pari L. Ford, Eva Fourakis, Pamela E. Harris, Steven. J. Miller, Eyvindur A. Palsson, Hannah Paugh, published by Slovak Academy of Sciences, Mathematical Institute
This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 License.

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