Quantum quasi-Markov processes in eventum mechanics dynamics, observation, filtering and control
DOI10.1007/s11128-012-0462-zzbMath1308.81124OpenAlexW2023403534MaRDI QIDQ352693
Publication date: 5 July 2013
Published in: Quantum Information Processing (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11128-012-0462-z
quantum stochasticsquantum probabilityquantum trajectoriesquantum filteringconditionally Markov dynamicsquantum feedback control
Inference from stochastic processes and prediction (62M20) Filtering in stochastic control theory (93E11) Signal detection and filtering (aspects of stochastic processes) (60G35) Optimal stochastic control (93E20) Quantum stochastic calculus (81S25) Quantum measurement theory, state operations, state preparations (81P15) Quantum control (81Q93)
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Cites Work
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- Theory of the control of observable quantum systems
- A stochastic posterior Schrödinger equation for counting nondemolition measurement
- Quantum Ito's formula and stochastic evolutions
- A continuous observation of photon emission
- Quantum continual measurements and a posteriori collapse on CCR
- Quantum stochastic calculus and quantum nonlinear filtering
- On the generators of quantum dynamical semigroups
- On stochastic generators of completely positive cocycles
- A dynamical theory of quantum measurement and spontaneous localization
- Quantum stochastic positive evolutions: Characterization, construction, dilation
- Measurement, filtering and control in quantum open dynamical systems.
- A new form and a ⋆-algebraic structure of quantum stochastic integrals in Fock space
- An Introduction to Quantum Filtering
- The unified Ito formula has the pseudo-Poisson structure df(x)=[f(x+b)−f(x)μνdaνμ]
- The calculus of snakes and the combinatorics of Bernoulli, Euler and Springer numbers of Coxeter groups
- Stochastic Schrödinger equations
- On quantum error-correction by classical feedback in discrete time
- Feedback control of quantum state reduction
- Stochastic Optimal Control with Noisy Observations †
- A posterior Schrödinger equation for continuous nondemolition measurement
- A quantum nonadapted Ito formula and stochastic analysis in Fock scale
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