A Note on the Quantization of Dissipative Systems
From MaRDI portal
Publication:5794220
DOI10.1103/PhysRev.77.396zbMath0036.14304WikidataQ129661972 ScholiaQ129661972MaRDI QIDQ5794220
Publication date: 1950
Published in: Physical Review (Search for Journal in Brave)
Related Items (27)
On the asymptotic behavior of the solutions of the Caldirola-Kanai equation ⋮ SCHRÖDINGER EQUATIONS WITH TIME-DEPENDENT P2 AND X2 TERMS ⋮ Quantum dissipative systems. I: Canonical quantization and quantum Liouville equation ⋮ Untenability of a proposed constrained dynamics for the damped harmonic oscillator ⋮ On the construction of state spaces for classical dynamical systems with a time-dependent Hamilton function ⋮ Time-dependent Gaussian solution for the Kostin equation around classical trajectories ⋮ Dissipation in Quantum Mechanics. The Harmonic Oscillator ⋮ Connection between quantum mechanical and classical time evolution of certain dissipative systems via a dynamical invariant ⋮ Relativistic and non-relativistic quantum Brownian motion in an anisotropic dissipative medium ⋮ Two quantization approaches to the Bateman oscillator model ⋮ Time-dependent Schrödinger equations having isomorphic symmetry algebras. I. Classes of interrelated equations ⋮ RADIATION REACTION AND QUANTUM DAMPED HARMONIC OSCILLATOR ⋮ Quantum Statistics of Masers and Attenuators ⋮ Nonlinear Schrödinger-type field equation for the description of dissipative systems. II. Frictionally damped motion in a magnetic field ⋮ Quasi-coherent states for damped and forced harmonic oscillator ⋮ Dissipative Bohmian mechanics within the Caldirola-Kanai framework: A trajectory analysis of wave-packet dynamics in viscid media ⋮ Nonlinear Schrödinger-type field equation for the description of dissipative systems. I. Derivation of the nonlinear field equation and one-dimensional example ⋮ Deformation quantization of a certain type of open systems ⋮ Quantization of non-Hamiltonian and dissipative systems ⋮ Quantum integrals of motion for variable quadratic Hamiltonians ⋮ A quantum dissipative system in an anisotropic non-linear absorbing environment ⋮ Canonical quantization of so-called non-Lagrangian systems ⋮ The Schrödinger system \(H=-\frac 1 2 e^{\Upsilon(t-t_0)}\partial_{xx}+\frac 1 2\omega^2 e^{-\Upsilon(t-t_0)}x^2\) ⋮ The quantum damped harmonic oscillator ⋮ Generalization of uncertainty relation for quantum and stochastic systems ⋮ Spin\(-\frac{1}{2}\) particle in an absorbing environment ⋮ The \(q\)-oscillator: A Lagrangian description for variable damping
This page was built for publication: A Note on the Quantization of Dissipative Systems
