activity
19972019
most citedOn the Determinant of One-Dimensional Elliptic Boundary Value Problems

37 citations · 48 across the 6 of their papers we have counts for

collaborators

6 papers

quant-ph2019★ 3 cited

The D-CTC condition is generically fulfilled in classical (non-quantum) statistical systems

Jürgen Tolksdorf, Rainer Verch

The D-CTC condition, introduced by David Deutsch as a condition to be fulfilled by analogues for processes of quantum systems in the presence of closed timelike curves, is investig…

math.DG2017★ 1 cited

From harmonic maps to the nonlinear supersymmetric sigma model of quantum field theory. At the interface of theoretical physics, Riemannian geometry and nonlinear analysis

Jürgen Jost, Enno Keßler, Jürgen Tolksdorf +2

Harmonic maps from Riemann surfaces arise from a conformally invariant variational problem. Therefore, on one hand, they are intimately connected with moduli spaces of Riemann surf…

math.DG2015★ 4 cited

The functional of super Riemann surfaces -- a "semi-classical" survey

Enno Keßler, Jürgen Tolksdorf

This article provides a brief discussion of the functional of super Riemann surfaces from the point of view of classical (i.e. not "super-) differential geometry. The discussion is…

math.CV2013

Applications of hypercomplex automorphic forms in Yang-Mills gauge theories

Rolf Soeren Krausshar, Jürgen Tolksdorf

In this paper we show how hypercomplex function theoretical objects can be used to construct explicitly self-dual SU(2)-Yang-Mills instanton solutions on certain classes of conform…

math-ph2002★ 3 cited

(Fermionic)Mass Meets (Intrinsic)Curvature

Jürgen Tolksdorf

Using the notion of vacuum pairs we show how the (square of the) mass matrix of the fermions can be considered geometrically as curvature. This curvature together with the curvatur…

dg-ga1997★ 37 cited

On the Determinant of One-Dimensional Elliptic Boundary Value Problems

Matthias Lesch, Jürgen Tolksdorf

We discuss the regularized determinant of elliptic boundary value problems on a line segment. Our framework is applicable for separated and non-separated boundary conditions.