activity
19942023
most citedPT-Symmetric Quantum Mechanics

1.4k citations · 2.8k across the 38 of their papers we have counts for

collaborators

39 papers

quant-ph2023★ 93 cited

PT-symmetric quantum mechanics

Carl M. Bender, Daniel W. Hook

It is generally assumed that a Hamiltonian for a physically acceptable quantum system (one that has a positive-definite spectrum and obeys the requirement of unitarity) must be Her…

hep-lat2014

Exploring confinement in SU(N) gauge theories with double-trace Polyakov loop deformations

Michael Ogilvie, Peter Meisinger

Recent results applying resurgence theory to finite-temperature field theories yield a detailed analytic structure determined by topological excitations. We examine finite-temperat…

hep-lat2013★ 1 cited

The sign problem and Abelian lattice duality

Peter N. Meisinger, Michael C. Ogilvie

For a large class of Abelian lattice models with sign problems, including the case of non-zero chemical potential, duality maps models with complex actions into dual models with re…

hep-lat2013★ 11 cited

The Sign Problem, PT Symmetry and Abelian Lattice Duality

Peter N. Meisinger, Michael C. Ogilvie

Lattice field theories with complex actions are not easily studied using conventional analytic or simulation methods. However, a large class of these models are invariant under CT,…

math-ph2012★ 22 cited

PT Symmetry in Classical and Quantum Statistical Mechanics

Peter N. Meisinger, Michael C. Ogilvie

PT-symmetric Hamiltonians and transfer matrices arise naturally in statistical mechanics. These classical and quantum models often require the use of complex or negative weights an…

hep-th2010★ 4 cited

PT Symmetry and the Sign Problem

Peter N. Meisinger, Michael C. Ogilvie, Timothy D. Wiser

Generalized PT symmetry provides crucial insight into the sign problem for two classes of models. In the case of quantum statistical models at non-zero chemical potential, the free…