activity
20242026
most citedApproximate normalizations for approximate density functionals

2 citations · 2 across the 6 of their papers we have counts for

collaborators

6 papers

math.CO2026

Removable trees and matchings in -connected and -edge-connected graphs

Adam D. W. Clay, Tibor Jordán

T. Hasunuma (J. Graph Theory, 2023) conjectured that if is a -connected (resp. -edge-connected) graph with minimum degree , and is a tree of order…

math.GT2026

A combinatorial approach to obstructing left-orderability of Dehn fillings

Adam Clay, Junyu Lu, Tjay Staruch

We introduce the conjugate-slope property of knots, a variant of Nie's Property (D), which can be used to study non-left-orderability of fundamental groups arising from Dehn fillin…

math.GT2025

Order-detection and non-left-orderable surgeries on links

Adam Clay, Junyu Lu

Beginning with a -manifold having a single torus boundary component, there are several computational techniques in the literature that use a presentation of the fundamental…

physics.chem-ph2025★ 2 cited

Approximate normalizations for approximate density functionals

Adam Clay, Kiril Datchev, Wenlan Miao +3

It seems self-evident that a density functional calculation should be normalized to the number of electrons in the system. We present multiple examples where the accuracy of the ap…

math.CO2024

Minimally rigid tensegrity frameworks

Adam D. W. Clay, Tibor Jordán, Sára Hanna Tóth

A -dimensional tensegrity framework is an edge-labeled geometric graph in , which consists of a graph and a map $p:V\to {\mathbb R}^…

math.GT2024

Order-detection, representation-detection, and applications to cable knots

Adam Clay, Junyu Lu

Given a -manifold with multiple incompressible torus boundary components, we develop a general definition of order-detection of tuples of slopes on the boundary components o…