AbstractA survey of the algebraic and the statistical properties of sharp and unsharp quantum effects is presented. We begin with a discussion and a comparison of four types of probability theories, the sharp and unsharp classical and quantum theories. A structure called an effect algebra that generalizes and unifies all four of these probability theories, is then considered. Finally, we present some recent investigations on tensor products and quotients of effect algebras. Examples and representative results for the various theories are discussed
Max Born's statistical interpretation made probabilities play a major role in quantum theory. Here w...
This paper argues that von Neumann’s work on the theory of ‘rings of operators’ has the same role an...
Chapter 1: On the existence of quantum representations for two dichotomic measurements. Under which ...
AbstractA survey of the algebraic and the statistical properties of sharp and unsharp quantum effect...
The question of quantifying the sharpness (or unsharpness) of a quantum mechanical effect is investi...
The mathematics of classical probability theory was subsumed into classical measure theory by Kolmog...
The positive operator (valued) measures (POMs) allow one to generalize the notion of observable beyo...
The mathematics of classical probability theory was subsumed into classical measure theory by Kolmog...
This is an entry to the Compendium of Quantum Physics, edited by F Weinert, K Hentschel and D Greenb...
This paper surveys some of the recent results that have been ob-tained in fuzzy quantum probability ...
The application of principles of Quantum Mechanics in areas outside of physics has been getting incr...
A quantum probability model is introduced and used to explain human probability judgment errors incl...
Quantum computation and quantum computational logics give rise to some non-standard probability spac...
AbstractPhilosophical accounts of quantum theory commonly suppose that the observables of a quantum ...
These lecture notes provide an introduction to quantum filtering and its applications in quantum opt...
Max Born's statistical interpretation made probabilities play a major role in quantum theory. Here w...
This paper argues that von Neumann’s work on the theory of ‘rings of operators’ has the same role an...
Chapter 1: On the existence of quantum representations for two dichotomic measurements. Under which ...
AbstractA survey of the algebraic and the statistical properties of sharp and unsharp quantum effect...
The question of quantifying the sharpness (or unsharpness) of a quantum mechanical effect is investi...
The mathematics of classical probability theory was subsumed into classical measure theory by Kolmog...
The positive operator (valued) measures (POMs) allow one to generalize the notion of observable beyo...
The mathematics of classical probability theory was subsumed into classical measure theory by Kolmog...
This is an entry to the Compendium of Quantum Physics, edited by F Weinert, K Hentschel and D Greenb...
This paper surveys some of the recent results that have been ob-tained in fuzzy quantum probability ...
The application of principles of Quantum Mechanics in areas outside of physics has been getting incr...
A quantum probability model is introduced and used to explain human probability judgment errors incl...
Quantum computation and quantum computational logics give rise to some non-standard probability spac...
AbstractPhilosophical accounts of quantum theory commonly suppose that the observables of a quantum ...
These lecture notes provide an introduction to quantum filtering and its applications in quantum opt...
Max Born's statistical interpretation made probabilities play a major role in quantum theory. Here w...
This paper argues that von Neumann’s work on the theory of ‘rings of operators’ has the same role an...
Chapter 1: On the existence of quantum representations for two dichotomic measurements. Under which ...