Lucas Kang

activity

20132018

most citedGenerating all 36,864 Four-Color Adinkras via Signed Permutations and Organizing into

ℓ

- and

ℓ ~

-Equivalence Classes

7 citations · 12 across the 3 of their papers we have counts for

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2 papers · 1 filter

hep-th2018★ 5 cited

Adinkras From Ordered Quartets of BC4 Coxeter Group Elements and Regarding Another Gadget's 1,358,954,496 Matrix Elements

S. J. Gates, Lucas Kang, David S. Kessler +1

A Gadget, more precisely a scalar Gadget, is defined as a mathematical calculation acting over a domain of one or more adinkra graphs and whose range is a real number. A 2010 work…

hep-th2017★ 7 cited

Generating all 36,864 Four-Color Adinkras via Signed Permutations and Organizing into $ℓ$ - and $ℓ ~$ -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…

Adinkras From Ordered Quartets of BC4 Coxeter Group Elements and Regarding Another Gadget's 1,358,954,496 Matrix Elements

Generating all 36,864 Four-Color Adinkras via Signed Permutations and Organizing into ℓ- and ℓ~-Equivalence Classes

Generating all 36,864 Four-Color Adinkras via Signed Permutations and Organizing into $ℓ$ - and $ℓ ~$ -Equivalence Classes