activity
20182021
most citedOn 1D, N = 4 Supersymmetric SYK-Type Models (II)

1 citations · 1 across the 2 of their papers we have counts for

collaborators

9 papers

hep-th20211 cited

On 1D, N = 4 Supersymmetric SYK-Type Models (II)

S. James Gates, Yangrui Hu, S. -N. Hazel Mak

This paper is an extension of our last 1D, N = 4 supersymmetric SYK paper [arXiv:2103.11899]. In this paper we introduced the complex linear supermultiplet (CLS), which is "usefull…

hep-th2021

On 1D, N = 4 Supersymmetric SYK-Type Models (I)

S. James Gates, Yangrui Hu, S. -N. Hazel Mak

Proposals are made to describe 1D, N = 4 supersymmetrical systems that extend SYK models by compactifying from 4D, N = 1 supersymmetric Lagrangians involving chiral, vector, and te…

hep-th2020

The 300 "Correlators" Suggests 4D, = 1 SUSY Is a Solution to a Set of Sudoku Puzzles

Aleksander J. Cianciara, S. James Gates, Yangrui Hu +1

A conjecture is made that the weight space for 4D, -extended supersymmetrical representations is embedded within the permutahedra associated with permutation groups ${\math…

hep-th2020

Advening to Adynkrafields: Young Tableaux to Component Fields of the 10D, N = 1 Scalar Superfield

S. James Gates, Yangrui Hu, S. -N. Hazel Mak

Starting from higher dimensional adinkras constructed with nodes referenced by Dynkin Labels, we define "adynkras." These suggest a computationally direct way to describe the compo…

hep-th2020

Weyl Covariance, and Proposals for Superconformal Prepotentials in 10D Superspaces

S. James Gates, Yangrui Hu, S. -N. Hazel Mak

Proposals are made to describe the Weyl scaling transformation laws of supercovariant derivatives , the torsion supertensors $T{}_{{\underline A} \, {\unde…

hep-th2020

Adinkra Foundation of Component Decomposition and the Scan for Superconformal Multiplets in 11D, N = 1 Superspace

S. James Gates, Yangrui Hu, S. -N. Hazel Mak

For the first time in the physics literature, the Lorentz representations of all 2,147,483,648 bosonic degrees of freedom and 2,147,483,648 fermionic degrees of freedom in an uncon…