Covariant CP-instruments and their convolution semigroups
DOI10.1007/s11785-021-01143-1zbMath1472.81015OpenAlexW3191915182MaRDI QIDQ1981887
Publication date: 7 September 2021
Published in: Complex Analysis and Operator Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11785-021-01143-1
(sub-)Markovian mapcovariance property of CP-instrumentsFourier transform of CP instrumentsinvariance property of CP-instrumentsprobability operator associated to CP instruments
Quantum measurement theory, state operations, state preparations (81P15) Applications of functional analysis in quantum physics (46N50) Vector-valued measures and integration (46G10) Probability measures on groups or semigroups, Fourier transforms, factorization (60B15) Quantum state spaces, operational and probabilistic concepts (81P16) Quantum entropies (81P17)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Monotone quantum stochastic processes and covariant dynamical hemigroups
- Quantum instruments and related transformation valued functions
- Covariant quantum instruments
- Probability operator and convolution semigroups of instruments in quantum probability
- The Fourier Stieltjes algebra of a topological semigroup with involution
- An analogue of Hunt's representation theorem in quantum probability
- An operational approach to quantum probability
- On the repeated measurement of continuous observables in quantum mechanics
- RECONSTRUCTION THEOREM FOR STATIONARY MONOTONE QUANTUM MARKOV PROCESSES
- Radon–Nikodym derivatives of quantum instruments
- Covariant KSGNS construction and quantum instruments
- Optimal covariant quantum measurements
This page was built for publication: Covariant CP-instruments and their convolution semigroups
