2 citations · 3 across the 5 of their papers we have counts for
6 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…
Degenerations, fibrations and higher rank Landau-Ginzburg models
Charles F. Doran, Jordan Kostiuk, Fenglong You
We study semi-stable degenerations of quasi-Fano varieties to unions of two pieces. We conjecture that the higher rank Landau-Ginzburg models mirror to these two pieces can be glue…
Geometric Variations of Local Systems and Elliptic Surfaces
Charles Doran, Jordan Kostiuk
Geometric variations of local systems are families of variations of Hodge structure; they typically correspond to fibrations of Kähler manifolds for which each fibre itself is fibr…
The Doran-Harder-Thompson conjecture for toric complete intersections
Charles F. Doran, Jordan Kostiuk, Fenglong You
Given a Tyurin degeneration of a Calabi-Yau complete intersection in a toric variety, we prove gluing formulas relating the generalized functional invariants, periods, and -func…
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…
Enumerative Gadget Phenomena for -Adinkras
Isaac Friend, Jordan Kostiuk, Yan X Zhang
Adinkras are combinatorial objects developed to study supersymmetry representations. Gates et al. introduced the "gadget" as a function of pairs of adinkras, obtaining some mysteri…