Dynamical properties of the spin-boson model using real-time quantum Monte Carlo
ORAL
Abstract
The spin-boson model consists of a two-state system coupled to a bath of non-interacting harmonic modes. We obtain the real-time dynamics of the population difference between the two states using the inchworm Monte Carlo algorithm. We focus on sub-Ohmic spectral densities of the bosonic bath, where the system exhibits a second order quantum phase transition between localized and delocalized regimes, as well as a crossover between coherent and incoherent dynamics. The inchworm algorithm is efficient over a wide range of temperatures (including low, intermediate, and high temperatures) and thus allows us to examine the changes in dynamics as the temperature is increased above zero. We use this to study the quantum critical behavior at finite temperature and the emergence of a quantum critical fan. We also identify and analyze two competing mechanisms for the coherent-incoherent crossover and study their temperature-dependence.
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Presenters
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Olga Goulko
University of Massachusetts Boston
Authors
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Olga Goulko
University of Massachusetts Boston
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Guy Cohen
Tel Aviv University
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Moshe Goldstein
Tel Aviv University
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Hsing-Ta Chen
Notre Dame, University of Notre Dame