Dec 18, 2014 · Abstract:The Weyl transform is introduced as a rich framework for data representation. Transform coefficients are connected to the ...
The Weyl transform is introduced as a powerful framework for representing mea- surement data. Transform coefficients are connected to the Walsh-Hadamard.
Abstract—The Weyl transform is introduced as a rich frame- work for data representation. Transform coefficients are con- nected to the Walsh-Hadamard ...
Abstract—The Weyl transform is introduced as a rich frame- work for data representation. Transform coefficients are connected.
The Weyl transform is introduced as a powerful framework for representing measurement data. Transform coefficients are connected to the Walsh-Hadamard ...
Regardless, the Weyl–Wigner transform is a well-defined integral transform between the phase-space and operator representations, and yields insight into the ...
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Nov 30, 2015 · The Weyl transform is introduced as a rich framework for data representation. Transform coefficients are connected to the Walsh-Hadamard ...
A large group of multiscale transformations is shown to support very fast pooling since the Weyl coefficients are unique up to permutation and phase changes ...
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What is the inverse weyl transform?
What is wigner transform?
In the meantime, I base my tentative embrace of Weyl's procedure on the fact that it leads with swift elegance to what seem to me to be some valuable insights.
Another reason for a representation of a quantum state in phase space is to examine the connection between quantum and classical mechanics. Quantum mechanics ...