activity
20092026
most citedOn applications of Orlicz Spaces to Statistical Physics

53 citations · 102 across the 5 of their papers we have counts for

collaborators

6 papers

math.OA2026

A noncommutative transfer principle

Louis E Labuschagne, Claud Steyn

We extend the generalised Calderon Transfer Principle as presented in \cite{dBL} to the setting of trace preserving group actions of -compact locally compact Hausdorff groups on…

math-ph2025

A von Neumann algebraic approach to Quantum Theory on curved spacetime

Louis E Labuschagne, W Adam Majewski

By extending the method developed in our recent paper \cite{LM} we present the AQFT framework in terms of von Neumann algebras. In particular, this approach allows for a locally co…

math-ph2017★ 20 cited

Integral and differential structures for quantum field theory

L. E. Labuschagne, W. A. Majewski

The aim of this work is to firstly demonstrate the efficacy of the recently proposed Orlicz space formalism for Quantum theory \cite{ML}, and secondly to show how noncommutative di…

math-ph2013★ 53 cited

On applications of Orlicz Spaces to Statistical Physics

W. A. Majewski, L. E. Labuschagne

We present a new rigorous approach based on Orlicz spaces for the description of the statistics of large regular statistical systems, both classical and quantum. This approach has…

math.OA2012★ 27 cited

A crossed product approach to Orlicz spaces

Louis Labuschagne

We show how the known theory of noncommutative Orlicz spaces for semifinite von Neumann algebras equipped with an fns trace, may be recovered using crossed product techniques. Then…

math-ph2009★ 2 cited

Quantum L_p and Orlicz spaces

L. E. Labuschagne, W. A. Majewski

Let $\A$ ($\cM$) be a -algebra (a von Neumann algebra respectively). By a quantum dynamical system we shall understand the pair $({\A}, T)$ ($({\cM}, T)$) where $T : {\A} \to…