Next Article in Journal / Special Issue
Discrete Wigner Function Derivation of the Aaronson–Gottesman Tableau Algorithm
Previous Article in Journal
An Alternative for Indicators that Characterize the Structure of Economic Systems
Previous Article in Special Issue
Concepts and Criteria for Blind Quantum Source Separation and Blind Quantum Process Tomography

Iterant Algebra

Department of Mathematics, Statistics and Computer Science, University of Illinois at Chicago, 851 South Morgan Street, Chicago, IL 60607-7045, USA
Entropy 2017, 19(7), 347;
Received: 29 May 2017 / Revised: 26 June 2017 / Accepted: 5 July 2017 / Published: 11 July 2017
(This article belongs to the Special Issue Quantum Information and Foundations)
We give an exposition of iterant algebra, a generalization of matrix algebra that is motivated by the structure of measurement for discrete processes. We show how Clifford algebras and matrix algebras arise naturally from iterants, and we then use this point of view to discuss the Schrödinger and Dirac equations, Majorana Fermions, representations of the braid group and the framed braids in relation to the structure of the Standard Model for physics. View Full-Text
Keywords: iterant; Clifford algebra; matrix algebra; braid group; Fermion; Dirac equation iterant; Clifford algebra; matrix algebra; braid group; Fermion; Dirac equation
Show Figures

Figure 1

MDPI and ACS Style

Kauffman, L.H. Iterant Algebra. Entropy 2017, 19, 347.

AMA Style

Kauffman LH. Iterant Algebra. Entropy. 2017; 19(7):347.

Chicago/Turabian Style

Kauffman, Louis H. 2017. "Iterant Algebra" Entropy 19, no. 7: 347.

Find Other Styles
Note that from the first issue of 2016, MDPI journals use article numbers instead of page numbers. See further details here.

Article Access Map by Country/Region

Back to TopTop