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most citedCanonical Typicality

714 citations · 4.3k across the 128 of their papers we have counts for

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cond-mat.stat-mech2005★ 714 cited

Canonical Typicality

Sheldon Goldstein, Joel L. Lebowitz, Roderich Tumulka +1

It is well known that a system, S, weakly coupled to a heat bath, B, is described by the canonical ensemble when the composite, S+B, is described by the microcanonical ensemble cor…

math-ph2005★ 8 cited

Smoothness of Wave Functions in Thermal Equilibrium

Roderich Tumulka, Nino Zanghi

We consider the thermal equilibrium distribution at inverse temperature , or canonical ensemble, of the wave function of a quantum system. Since spaces contain more no…

quant-ph2005★ 12 cited

On Superselection Rules in Bohm-Bell Theories

Samuel Colin, Thomas Durt, Roderich Tumulka

The meaning of superselection rules in Bohm-Bell theories (i.e., quantum theories with particle trajectories) is different from that in orthodox quantum theory. More precisely, the…

quant-ph2005★ 11 cited

The Analogue of Bohm-Bell Processes on a Graph

Roderich Tumulka

Bohm-Bell processes, of interest in the foundations of quantum field theory, form a class of Markov processes generalizing in a natural way both Bohm's dynamical system in co…

quant-ph2005★ 146 cited

On Spontaneous Wave Function Collapse and Quantum Field Theory

Roderich Tumulka

One way of obtaining a version of quantum mechanics without observers, and thus of solving the paradoxes of quantum mechanics, is to modify the Schroedinger evolution by implementi…

quant-ph2005★ 23 cited

Quantum Mechanics in Multiply-Connected Spaces

Detlef Duerr, Sheldon Goldstein, James Taylor +2

We explain why, in a configuration space that is multiply connected, i.e., whose fundamental group is nontrivial, there are several quantum theories, corresponding to different cho…

quant-ph2005★ 6 cited

Bell's Jump Process in Discrete Time

Jonathan Barrett, Matthew Leifer, Roderich Tumulka

The jump process introduced by J. S. Bell in 1986, for defining a quantum field theory without observers, presupposes that space is discrete whereas time is continuous. In this let…

quant-ph2005★ 11 cited

Feynman's Path Integrals and Bohm's Particle Paths

Roderich Tumulka

Both Bohmian mechanics, a version of quantum mechanics with trajectories, and Feynman's path integral formalism have something to do with particle paths in space and time. The ques…