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Quantum Foundations. 90 Years of Uncertainty

The name of Joseph Fourier is also inseparable from the study of the mathematics of heat. Modern research on heat equations explores the extension of the classical diffusion equation on Riemannian, sub-Riemannian manifolds, and Lie groups. In parallel, in geometric mechanics, Jean-Marie Souriau inte...

पूर्ण विवरण

में बचाया:
मुख्य लेखकों: Fortin, Sebastian, Lamberti, Pedro W., Holik, Federico, Bosyk, Gustavo M.
स्वरूप: Online
भाषा:अंग्रेज़ी
प्रकाशित: MDPI - Multidisciplinary Digital Publishing Institute 2021
विषय:
Q1-390
QC1-999
entanglement indicators
generalized uncertainty principle
Tsallis entropy
linear entropy
quantum-classical relationship
Wigner–Yanase–Dyson skew information
deep learning
spinors in quantum and classical physics
quantum mechanics
entropy
original Bell inequality
Bohmian dynamics
qudit states
square integrable
uncertainty relation
quantum bound
uncertainty relations
foundations of quantum mechanics
Born probability rule
Rényi entropy
energy quantization
quantum foundations
Born rule
measure of classicality
minimal observable length
quantum information
Kochen–Specker theorem
neuromorphic computing
bell inequalities
successive measurements
Gleason theorem
continuous variables
quantum memory
perfect correlation/anticorrelation
quantum trajectory
quantum computing
high performance computing
Quantum Hamilton-Jacobi Formalism
quantum uncertainty
bic Book Industry Communication::G Reference, information & interdisciplinary subjects::GP Research & information: general
ऑनलाइन पहुंच:32834
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सारांश:The name of Joseph Fourier is also inseparable from the study of the mathematics of heat. Modern research on heat equations explores the extension of the classical diffusion equation on Riemannian, sub-Riemannian manifolds, and Lie groups. In parallel, in geometric mechanics, Jean-Marie Souriau interpreted the temperature vector of Planck as a space-time vector, obtaining, in this way, a phenomenological model of continuous media, which presents some interesting properties.

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