We point out a correspondence between classical and quantum states, by showing that for every classical distribution over phase--space, one can construct a corresponding quantum state, such that in the classical limit of $\hbar\to 0$ the latter converges to the former with respect to all measurable quantities
The investigation of quantum–classical correspondence may lead to gaining a deeper understanding of ...
Complete analysis of quantum wave functions of linear systems in an arbitrary number of dimensions i...
Regarding the limit hbar-->0 as the classical limit of quantum mechanics seems to be silly because h...
The relationship between classical and quantum theory is of central importance to the philosophy of ...
I argue that it is possible to give an interpretation of the classical $\hbar\rightarrow 0$ limit of...
The classical limit is fundamental in quantum mechanics. It means that quantum predictions must conv...
In this thesis we explore the mathematical foundations that unite physics at a quantum scale, quantu...
I review the formalism of classical extensions of quantum mechanics introduced by Beltrametti and Bu...
This paper considers states on the Weyl algebra of the canonical commutation relations over the phas...
A formalism is developed for describing approximate classical behaviour in finite (but possibly larg...
We discuss the descriptions of states of physical systems in classical and quantum mechanics. We sho...
In classical coding, a single quantum state is encoded into classical information. Decoding this cla...
For a wide set of quantum systems it is demonstrated that the quantum regime can be considered as th...
We derive upper bounds on the statistics of phase and phase difference that are satisfied by all cla...
It was recently shown that quantum and classical mechanics are related in a deeper and more intimate...
The investigation of quantum–classical correspondence may lead to gaining a deeper understanding of ...
Complete analysis of quantum wave functions of linear systems in an arbitrary number of dimensions i...
Regarding the limit hbar-->0 as the classical limit of quantum mechanics seems to be silly because h...
The relationship between classical and quantum theory is of central importance to the philosophy of ...
I argue that it is possible to give an interpretation of the classical $\hbar\rightarrow 0$ limit of...
The classical limit is fundamental in quantum mechanics. It means that quantum predictions must conv...
In this thesis we explore the mathematical foundations that unite physics at a quantum scale, quantu...
I review the formalism of classical extensions of quantum mechanics introduced by Beltrametti and Bu...
This paper considers states on the Weyl algebra of the canonical commutation relations over the phas...
A formalism is developed for describing approximate classical behaviour in finite (but possibly larg...
We discuss the descriptions of states of physical systems in classical and quantum mechanics. We sho...
In classical coding, a single quantum state is encoded into classical information. Decoding this cla...
For a wide set of quantum systems it is demonstrated that the quantum regime can be considered as th...
We derive upper bounds on the statistics of phase and phase difference that are satisfied by all cla...
It was recently shown that quantum and classical mechanics are related in a deeper and more intimate...
The investigation of quantum–classical correspondence may lead to gaining a deeper understanding of ...
Complete analysis of quantum wave functions of linear systems in an arbitrary number of dimensions i...
Regarding the limit hbar-->0 as the classical limit of quantum mechanics seems to be silly because h...