Results 21 to 30 of about 3,314 (147)
The nonperturbative quantization technique à la Heisenberg is applied for the SU(3) gauge theory. The operator Yang-Mills equation and corresponding infinite set of equations for all Green’s functions are considered. Gauge degrees of freedom are splitted
Dzhunushaliev Vladimir
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A Second-Quantized Kolmogorov–Chentsov Theorem via the Operator Product Expansion [PDF]
50 pages, 4 figures, this is the final version of the ...
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A program library, libang77, for computing pure spin-angular coefficients for any one- and scalar two-particle operator is presented. The method is based on the combination of the second quantization and quasi-spin techniques with angular momentum theory
Gediminas Gaigalas
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Towards Efficient AI: A Survey of Model Compression Techniques on the Edge [PDF]
A considerable structural contradiction exists between the surge in the parameter scale of Large Language Models (LLMs) and the limited physical resources of edge terminals, which restricts their large-scale deployment.
FAN Xinggang, SHI Xuegang, LIAO Siteng, ZHAO Yiyi, LIANG Yuzhu, WANG Tian
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Scaling-based quantization of spacetime microstructure
Planck-scale physics challenges the classical smooth-spacetime picture by introducing quantum fluctuations that imply a nontrivial spacetime microstructure.
Weihu Ma, Yu-Gang Ma
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Recently, passive detection technology has developed the ability to detect surface ships based on the noise emissions recorded by hydrophones, making it possible in some cases to classify surface ships.
Kunde Yang, Xingyue Zhou
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Constrained BRST-BFV Lagrangian formulations for higher spin fields in Minkowski spaces
BRST-BFV method to construct constrained Lagrangian formulations for (ir)reducible half-integer higher-spin Poincare group representations in Minkowski space is suggested.
A. A. Reshetnyak
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Stochastic integral representations of second quantization operators
The author proves that the second quantization \(\Gamma (h)\) of a bounded operator \(h\) on \(L^2 ({\mathbb R}_+)\) can be represented as a quantum stochastic integral if and only if \(h\) admits a decomposition as the sum of a Hilbert-Schmidt operator \(K\) and an operator \(M\) of multiplication by an essentially bounded function.
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Quantum simulation of realistic materials in first quantization using non-local pseudopotentials
This paper improves and demonstrates the usefulness of the first quantized plane-wave algorithms for the quantum simulation of electronic structure.
Dominic W. Berry +7 more
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Second quantization and evolution operators in infinite dimension
In an infinite dimensional separable Hilbert space $X$, we study compactness properties and the hypercontractivity of the Ornstein-Uhlenbeck evolution operators $P_{s,t}$ in the spaces $L^p(X,γ_t)$, $\{γ_t\}_{t\in\R}$ being a suitable evolution system of measures for $P_{s,t}$. Moreover, we study the asymptotic behavior of $P_{s,t}$.
Addona, Davide, De Fazio, Paolo
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