38 citations · 275 across the 25 of their papers we have counts for
25 papers
Eigenvalues and Critical Groups of Adinkras
Kevin Iga, Caroline Klivans, Jordan Kostiuk +1
Adinkras are signed graphs used to study supersymmetry in physics. We provide an introduction to these objects, and study the properties of their signed adjacency and signed Laplac…
Adinkras: Graphs of Clifford Algebra Representations, Supersymmetry, and Codes
Kevin Iga
An Adinkra is a graph from the study of supersymmetry in particle physics, but it can be adapted to study Clifford algebra representations. The graph in this context is called a Cl…
The Signed Monodromy Group of an Adinkra
Edray Goins, Kevin Iga, Jordan Kostiuk +1
An ordering of colours in an Adinkra leads to an embedding of this Adinkra into a Riemann surface , and a branched covering map . This paper shows how the…
Generating all 36,864 Four-Color Adinkras via Signed Permutations and Organizing into - and -Equivalence Classes
S. James Gates, Kevin Iga, Lucas Kang +2
Recently, all 1,358,954,496 values of the gadget between the 36,864 adinkras with four colors, four bosons, and four fermions have been computed. In this paper, we further analyze…
Geometrization of -Extended -Dimensional Supersymmetry Algebras II
Charles Doran, Kevin Iga, Jordan Kostiuk +1
The problem of classifying off-shell representations of the -extended one-dimensional super Poincaré algebra is closely related to the study of a class of decorated -regular…
N=4 and N=8 SUSY Quantum Mechanics and Klein's Vierergruppe
S. James Gates, Tristan Hübsch, Kevin Iga +1
Sets of signed permutation matrices satisfying the GR(4,4) algebra are shown to be, up to sign, left cosets of Klein's famous Vierergruppe. In this way we verify the count done by…