Master equations: A survey of rigorous results
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Publication:4194269
DOI10.1007/BF02925749zbMath0407.60099MaRDI QIDQ4194269
Publication date: 1977
Published in: Rendiconti del Seminario Matematico e Fisico di Milano (Search for Journal in Brave)
Cites Work
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- A quantum neutron diffusion equation and its classical limit
- Markovian master equations
- Markovian master equations. II
- An abstract averaging theorem
- Positive linear maps on operator algebras
- On the generators of quantum dynamical semigroups
- Resonances, spectral concentration and exponential decay
- Generalized K-flows
- Asymptotic analysis of some abstract evolution equations
- The classical limit for quantum dynamical semigroups
- Irreversible dynamics of infinite Fermion systems
- Brownian motion of a quantum harmonic oscillator
- The Livsic matrix in perturbation theory
- Quantum dynamical semigroups and the neutron diffusion equation
- Quantum detailed balance and KMS condition
- Completely positive maps on the CCR-algebra
- Dilations of dynamical semigroups
- The projection of the Navier-Stokes equations upon the Euler equations
- The classical limit of quantum spin systems
- Difficulty with a kinematic concept of unstable particles: the Sz.-Nagy extension and the Matthews-Salam-Zwanziger representation
- The decay-scattering system
- A limit theorem for perturbed operator semigroups with applications to random evolutions
- Resonances in n-body quantum systems with dilatation analytic potentials and the foundations of time-dependent perturbation theory
- On a matrix limit theorem†
- Asymptotic analysis of transport processes
- CONDITIONALLY COMPLETELY POSITIVE MAPS ON OPERATOR ALGEBRAS
- Dilations of Completely Positive Maps
- Asymptotic theory of mixing stochastic ordinary differential equations
- Completely positive dynamical semigroups of N-level systems
- Statistical Mechanics of Assemblies of Coupled Oscillators
- Some contraction semigroups in quantum probability
- Spectral Concentration and Virtual Poles. II
- A limit theorem with strong mixing in banach space and two applications to stochastic differential equations
- Derivation of the transport equation for electrons moving through random impurities
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