activity
19952022
most citedP(phi)_2 quantum field theories and Segal's axioms

11 citations · 24 across the 28 of their papers we have counts for

collaborators

28 papers

math-ph2022

Conversations with Flaschka: Kac-Moody groups and Verblunsky coefficients

Mohammad Javad Latifi, Doug Pickrell

In this paper we discuss two items which in one way or another originated from conversations with Hermann Flaschka and his students. The first is an application of the Toda lattice…

math-ph2022

Notes on invariant measures for loop groups

Doug Pickrell

Let denote a simply connected compact Lie group and let , the complexification. It is known that there exists an bi-invariant probability measure on a nat…

math.FA2021

A Question About Total Positivity and Newman's Fourier Transforms with Real Zeroes

Doug Pickrell

Given a unitarily invariant ergodic measure on Hermitian matrices, it is known that the characteristic function determines (and is determined by) a Polya freq…

math.FA2020

Loops in SU(2) and Factorization, II

Estelle Basor, Doug Pickrell

In the prequel to this paper, we proved that for a valued loop having the critical degree of smoothness (one half of a derivative in the Sobolev sense), the…

math.PR2020

The Exponential of the S^1 Trace of the Free Field and Verblunsky Coefficients

Mohammad Javad Latifi, Doug Pickrell

An identity of Szego, and a volume calculation, heuristically suggest a simple expression for the distribution of Verblunsky coefficients with respect to the (normalized) exponenti…

math.DG2017

Sobolev Maps into Compact Lie Groups and Curvature

Andres Larrain-Hubach, Doug Pickrell

These are notes on seminal work of Freed, and subsequent developments, on the curvature properties of (Sobolev Lie) groups of maps from a Riemannian manifold into a compact Lie gro…