We study the effects of Ohmic, super-Ohmic, and sub-Ohmic dissipation on the zero-temperature quantum phase transition in the random transverse-field Ising chain by means of an (asymptotically exact) analytical strong-disorder renormalization-group approach. We find that Ohmic damping destabilizes the infinite-randomness critical point and the associated quantum Griffiths singularities of the dissipationless system. The quantum dynamics of large magnetic clusters freezes completely, which destroys the sharp phase transition by smearing. The effects of sub-Ohmic dissipation are similar and also lead to a smeared transition. In contrast, super-Ohmic damping is an irrelevant perturbation; the critical behavior is thus identical to that of the ...
We employ scaling arguments and optimal fluctuation theory to establish a general relation between q...
We study the influence of quenched disorder on quantum phase transitions in systems with overdamped ...
We employ scaling arguments and optimal fluctuation theory to establish a general relation between q...
We study the effects of Ohmic, super-Ohmic, and sub-Ohmic dissipation on the zero-temperature quantu...
We study the effects of Ohmic, super-Ohmic, and sub-Ohmic dissipation on the zero-temperature quantu...
We develop a strong-disorder renormalization group to study quantum phase transitions with continuou...
We present an analytical strong-disorder renormalization group theory of the quantum phase transitio...
This thesis investigates the influence of random disorder and dissipation on zero-temperature quantu...
We investigate the quantum phase transition in the random transverse-field Ising model under the inf...
We investigate the influence of sub-Ohmic dissipation on randomly diluted quantum Ising and rotor mo...
We investigate the influence of sub-Ohmic dissipation on randomly diluted quantum Ising and rotor mo...
We investigate the combined influence of quenched randomness and dissipation on a quantum critical p...
We investigate the combined influence of quenched randomness and dissipation on a quantum critical p...
We investigate the combined influence of quenched randomness and dissipation on a quantum critical p...
We investigate the influence of sub-Ohmic dissipation on randomly diluted quantum Ising and rotor mo...
We employ scaling arguments and optimal fluctuation theory to establish a general relation between q...
We study the influence of quenched disorder on quantum phase transitions in systems with overdamped ...
We employ scaling arguments and optimal fluctuation theory to establish a general relation between q...
We study the effects of Ohmic, super-Ohmic, and sub-Ohmic dissipation on the zero-temperature quantu...
We study the effects of Ohmic, super-Ohmic, and sub-Ohmic dissipation on the zero-temperature quantu...
We develop a strong-disorder renormalization group to study quantum phase transitions with continuou...
We present an analytical strong-disorder renormalization group theory of the quantum phase transitio...
This thesis investigates the influence of random disorder and dissipation on zero-temperature quantu...
We investigate the quantum phase transition in the random transverse-field Ising model under the inf...
We investigate the influence of sub-Ohmic dissipation on randomly diluted quantum Ising and rotor mo...
We investigate the influence of sub-Ohmic dissipation on randomly diluted quantum Ising and rotor mo...
We investigate the combined influence of quenched randomness and dissipation on a quantum critical p...
We investigate the combined influence of quenched randomness and dissipation on a quantum critical p...
We investigate the combined influence of quenched randomness and dissipation on a quantum critical p...
We investigate the influence of sub-Ohmic dissipation on randomly diluted quantum Ising and rotor mo...
We employ scaling arguments and optimal fluctuation theory to establish a general relation between q...
We study the influence of quenched disorder on quantum phase transitions in systems with overdamped ...
We employ scaling arguments and optimal fluctuation theory to establish a general relation between q...