AbstractQuantum statistical decision theory arises in connection with applied problems of optimal detection and processing of quantum signals. In this paper we give a systematic treatment of this theory, based on operator-valued measures. We study the existence problem for optimal measurements and give sufficient and necessary conditions for optimality. The notion of the maximum likelihood measurement is introduced and investigated. The general theory is then applied to the case of Gaussian (quasifree) states of Bose systems, for which optimal measurements of the mean value are found
We consider the problem of determining the mixed quantum state of a large but finite number of ident...
Braunstein and Caves (Braunstein S L and Caves C M 1994 Phys. Rev. Lett. 72 3439-43) proposed to use...
We present the solution to the problem of optimally discriminating among quantum states, i.e., ident...
AbstractQuantum statistical decision theory arises in connection with applied problems of optimal de...
Given a quantum pure state chosen from a set with some a priori probabilities, what is the optimal m...
Bibliography: p. 10."January 1979."Supported by NSF Grant ENG76-02860 NSF Grant ENG77-28444by Sanjoy...
Measurements of quantum states form a key component in quantum-information processing. It is therefo...
We derive the optimal measurement for quantum state discrimination without a priori probabilities, i...
We present optimal and minimal measurements on identical copies of an unknown state of a quantum bit...
Deterministic discrimination of nonorthogonal states is forbidden by quantum measurement theory. How...
An alternative formulation to the (generalized) Born rule is presented. It involves estimating an un...
The problem addressed is to design a detector which is maximally sensitive to specific quantum state...
We extend the concept of probabilistic unambiguous discrimination of quantum states to quantum state...
Given a quantum pure state chosen from a set with some a priori probabilities, what is the optimal m...
The optimum measurement processes are represented as the optimum detection operators in the quantum ...
We consider the problem of determining the mixed quantum state of a large but finite number of ident...
Braunstein and Caves (Braunstein S L and Caves C M 1994 Phys. Rev. Lett. 72 3439-43) proposed to use...
We present the solution to the problem of optimally discriminating among quantum states, i.e., ident...
AbstractQuantum statistical decision theory arises in connection with applied problems of optimal de...
Given a quantum pure state chosen from a set with some a priori probabilities, what is the optimal m...
Bibliography: p. 10."January 1979."Supported by NSF Grant ENG76-02860 NSF Grant ENG77-28444by Sanjoy...
Measurements of quantum states form a key component in quantum-information processing. It is therefo...
We derive the optimal measurement for quantum state discrimination without a priori probabilities, i...
We present optimal and minimal measurements on identical copies of an unknown state of a quantum bit...
Deterministic discrimination of nonorthogonal states is forbidden by quantum measurement theory. How...
An alternative formulation to the (generalized) Born rule is presented. It involves estimating an un...
The problem addressed is to design a detector which is maximally sensitive to specific quantum state...
We extend the concept of probabilistic unambiguous discrimination of quantum states to quantum state...
Given a quantum pure state chosen from a set with some a priori probabilities, what is the optimal m...
The optimum measurement processes are represented as the optimum detection operators in the quantum ...
We consider the problem of determining the mixed quantum state of a large but finite number of ident...
Braunstein and Caves (Braunstein S L and Caves C M 1994 Phys. Rev. Lett. 72 3439-43) proposed to use...
We present the solution to the problem of optimally discriminating among quantum states, i.e., ident...