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20182021
most citedAlgebraic localization of Wannier functions implies Chern triviality in non-periodic insulators

2 citations · 3 across the 2 of their papers we have counts for

collaborators

5 papers

math-ph20212 cited

Algebraic localization of Wannier functions implies Chern triviality in non-periodic insulators

Jianfeng Lu, Kevin D. Stubbs

For gapped periodic systems (insulators), it has been established that the insulator is topologically trivial (i.e., its Chern number is equal to ) if and only if its Fermi proj…

math-ph2020

The Iterated Projected Position Algorithm for Constructing Exponentially Localized Generalized Wannier Functions for Periodic and Non-Periodic Insulators in Two Dimensions and Higher

Kevin D. Stubbs, Alexander B. Watson, Jianfeng Lu

Localized bases play an important role in understanding electronic structure. In periodic insulators, a natural choice of localized basis is given by the Wannier functions which de…

quant-ph20191 cited

Adaptive Procedures for Discrimination Between Arbitrary Tensor-Product Quantum States

Sarah Brandsen, Mengke Lian, Kevin D. Stubbs +2

Discrimination between quantum states is a fundamental task in quantum information theory. Given two arbitrary tensor-product quantum states (TPQS) $ρ_{\pm} = ρ_{\pm}^{(1)} \otimes…

cond-mat.mtrl-sci2019

Phase Diagrams of Single Layer Two-Dimensional Transition Metal Dichalcogenides: Landau Theory

Anna N. Morozovska, Eugene A. Eliseev, Kevin D. Stubbs +3

Single layer (SL) two-dimensional transition metal dichalcogenides (TMDs), such as MoS2, ReS2, WSe2, and MoTe2 have now become the focus of intensive fundamental and applied resear…

math-ph2018

On discrete Wigner transforms

Zhenning Cai, Jianfeng Lu, Kevin Stubbs

In this work, we derive a discrete analog of the Wigner transform over the space for any prime and any positive integer . We show that the Wigne…