14 citations · 18 across the 4 of their papers we have counts for
4 papers
Representation Theory of the Symmetric Group in Voting Theory and Game Theory
Karl-Dieter Crisman, Michael E. Orrison
This paper is a survey of some of the ways in which the representation theory of the symmetric group has been used in voting theory and game theory. In particular, we use permutati…
Quantum Enhancements and Biquandle Brackets
Sam Nelson, Michael E. Orrison, Veronica Rivera
We introduce a new class of quantum enhancements we call biquandle brackets, which are customized skein invariants for biquandle colored links.Quantum enhancements of biquandle cou…
Voting for Committees in Agreeable Societies
Matt Davis, Michael E. Orrison, Francis Edward Su
We examine the following voting situation. A committee of people is to be formed from a pool of n candidates. The voters selecting the committee will submit a list of candi…
Voting, the symmetric group, and representation theory
Zajj Daugherty, Alexander K. Eustis, Gregory Minton +1
We show how voting may be viewed naturally from an algebraic perspective by viewing voting profiles as elements of certain well-studied -modules. By using only a han…