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Comparing light-front quantization with instant-time quantization

Physics Reports, 2021
Philip D Mannheim   +2 more
exaly  

Geometrical Quantization. i. Kinematical Quantization

2017
This chapter begins an account of geometrical quantization. We start at the kinematical level by considering unconstrained observables or beables. We next consider maps between brackets algebras, for use in particular in mapping from classical Poisson brackets algebras to kinematical quantization algebras.
openaire   +1 more source

Heisenberg Quantization and Weyl Quantization

2016
The standard formulation of quantum mechanics relies on the so-called canonical quantization prescriptions at the basis of Dirac formulation.1 The starting point is the identification of the canonical variables q, p, which in the classical case describe the configurations of the system; then the quantization procedure amounts to replacing the classical
openaire   +1 more source

Geometrical Quantization. ii. Dynamical Quantization

2017
We continue Chap. 39’s account of geometrical quantization, now at the level of dynamical quantization’s quantum wave equations. This requires consideration of which operator ordering is to be used in formulating one’s whole universe model wave equations. We finally discuss the extent to which simple geometrical quantization schemes such as this book’s
openaire   +1 more source

Transform Quantization for CNN Compression

IEEE Transactions on Pattern Analysis and Machine Intelligence, 2021
Sean I Young   +2 more
exaly  

Dynamic Aggregation for Heterogeneous Quantization in Federated Learning

IEEE Transactions on Wireless Communications, 2021
Shengbo Chen, Cong Shen, Lanxue Zhang
exaly  

Vector quantization

IEEE ASSP Magazine, 1984
openaire   +1 more source

Stochastic quantization

Physics Reports, 1987
Poul H Damgaard, Helmuth Huffel
exaly  

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