activity
20062026
most citedEntanglement, Particle Identity and the GNS Construction: A Unifying Approach

118 citations · 345 across the 21 of their papers we have counts for

collaborators
Showing math-phShow all

8 papers · 1 filter

math-ph2023

Renormalization on the DFR Quantum Spacetime

J. F. López, A. F. Reyes-Lega

An approach to renormalization of scalar fields on the Doplicher-Fredenhagen-Roberts (DFR) quantum spacetime is presented. The effective non-local theory obtained through the use o…

math-ph2022★ 1 cited

A -Topological Index as a -State Index

N. J. B. Aza, L. C. P. A. M. Müssnich, A. F. Reyes-Lega

Within the setting of infinite dimensional self-dual -algebras describing fermions in the -lattice, we depart from the well-known Araki-Evans…

math-ph2020★ 1 cited

A -Topological Index for Quasi-Free Fermions

N. J. B. Aza, A. F. Reyes-Lega, L. A. Sequera M

We use infinite dimensional self-dual -algebras to study a -index, which classifies free-fermion systems embedded on disorder…

math-ph2015★ 1 cited

Counting an infinite number of points: a testing ground for renormalization methods

Li Guo, Sylvie Paycha, Bin Zhang

This is a leisurely introductory account addressed to non-experts and based on previous work by the authors, on how methods borrowed from physics can be used to "count" an infinite…

math-ph2013★ 80 cited

Algebraic Approach to Entanglement and Entropy

A. P. Balachandran, T. R. Govindarajan, Amilcar R. de Queiroz +1

We present a general approach to quantum entanglement and entropy that is based on algebras of observables and states thereon. In contrast to more standard treatments, Hilbert spac…

math-ph2011

On the geometry of quantum indistinguishability

A. F. Reyes-Lega

An algebraic approach to the study of quantum mechanics on configuration spaces with a finite fundamental group is presented. It uses, in an essential way, the Gelfand-Naimark and…

math-ph2009★ 1 cited

On the Geometry of the Berry-Robbins Approach to Spin-Statistics

A. F. Reyes-Lega, N. A. Papadopoulos

Within a geometric and algebraic framework, the structures which are related to the spin-statistics connection are discussed. A comparison with the Berry-Robbins approach is made.…

math-ph2008

Canonical Group Quantization, Rotation Generators and Quantum Indistinguishability

C. Benavides, A. F. Reyes-Lega

Using the method of canonical group quantization, we construct the angular momentum operators associated to configuration spaces with the topology of (i) a sphere and (ii) a projec…