QUANTUM DISSIPATION AND QUANTUM NOISE
arXiv:hep-th/9502044 · doi:10.1006/aphy.1995.1019
Abstract
We derive the exact action for a damped mechanical system ( and the special case of the linear oscillator) from the path integral formulation of the quantum Brownian motion problem developed by Schwinger and by Feynman and Vernon. The doubling of the phase-space degrees of freedom for dissipative systems and thermal field theories is discussed and the initial values of the doubled variables are related to quantum noise effects.
This is a Tex file; To be published in Annals of Phys. (N.Y.) 238, 200 (1995)
Cited by in corpus (19)
- Dissipation and spontaneous symmetry breaking in brain dynamics
- Fractals, coherent states and self-similarity induced noncommutative geometry
- Quantum noise induced entanglement and chaos in the dissipative quantum model of brain
- Quantum damped oscillator I: dissipation and resonances
- Classical chaotic trajectories in quantum field theory
- Quantum noise, entanglement and chaos in the quantum field theory of mind/brain states
- Noncommutative spectral geometry, algebra doubling and the seeds of quantization
- Quantum dissipation induced noncommutative geometry
- Path Integral Approach to 't Hooft's Derivation of Quantum from Classical Physics
- Two quantization approaches to the Bateman oscillator model
- Phase Coherence in Quantum Brownian Motion
- Vacuum structure and effective potential at finite temperature: a variational approach
- QUANTUM DISSIPATION AND QUANTUM GROUPS
- Quantization of the damped harmonic oscillator based on a modified Bateman Lagrangian
- Links. Relating different physical systems through the common QFT algebraic structure
- Noncommutative spectral geometry, dissipation and the origin of quantization
- Quantizing the damped harmonic oscillator
- On Normal ordering and Canonical transformations in Thermal Field Theory
- QUANTUM DISSIPATION AND COHERENCE