activity
19952019
most citedLattice Gauge Fields and Noncommutative Geometry

16 citations · 42 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.str-el2019★ 11 cited

Fracton-like phases from subsystem symmetries

J. P. Ibieta-Jimenez, L. N. Queiroz Xavier, M. Petrucci +1

We study models with fracton-like order based on lattice gauge theories with subsystem symmetries in and spatial dimensions. The model reduces to th…

hep-th1996★ 2 cited

Topology Change and theta-Vacua in 2D Yang-Mills Theory

Tom D. Imbo, P. Teotonio-Sobrinho

We discuss the existence of -vacua in pure Yang-Mills theory in two space-time dimensions. More precisely, a procedure is given which allows one to classify the distinct quantum…

q-alg1996

K-Theory of Noncommutative Lattices

Elisa Ercolessi, Giovanni Landi, Paulo Teotonio-Sobrinho

Noncommutative lattices have been recently used as finite topological approximations in quantum physical models. As a first step in the construction of bundles and characteristic c…

q-alg1996★ 2 cited

Noncommutative Lattices and the Algebra of their Continuous Functions

Elisa Ercolessi, Giovanni Landi, Paulo Teotonio-Sobrinho

Recently a new kind of approximation to continuum topological spaces has been introduced, the approximating spaces being partially ordered sets (posets) with a finite or at most a…

hep-lat1996★ 16 cited

Lattice Gauge Fields and Noncommutative Geometry

A. P. Balachandran, G. Bimonte, G. Landi +2

Conventional approaches to lattice gauge theories do not properly consider the topology of spacetime or of its fields. In this paper, we develop a formulation which tries to remedy…

hep-th1995★ 11 cited

Noncommutative Lattices and Their Continuum Limits

G. Bimonte, E. Ercolessi, G. Landi +3

We consider finite approximations of a topological space by noncommutative lattices of points. These lattices are structure spaces of noncommutative -algebras which in tur…