Results 1 to 10 of about 27,367 (272)
Commutator Matrix in Phase Space Mapping Models for Nonadiabatic Quantum Dynamics [PDF]
Journal of Physical Chemistry A, 2021 We show that a novel, general phase space mapping Hamiltonian for nonadiabatic systems, which is reminiscent of the renowned Meyer-Miller mapping Hamiltonian, involves a commutator variable matrix rather than the conventional zero-point-energy parameter.
Xin He, Baihua Wu, Zhihao Gong, Jian Liu
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Analytical expressions for the time evolution of spin systems affected by two or more interactions [PDF]
Magnetic ResonanceAnalytical expressions for the description of the time evolution of spin systems beyond product–operator formalism (POF) can be obtained if a low-dimensional subspace of the Liouville space has been found in which the time evolution of the spin system ...
G. Hempel
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Compactness of Commutators for Riesz Potential on Local Morrey-type spaces [PDF]
Қарағанды университетінің хабаршысы. Математика сериясы, 2023 The paper considers Morrey-type local spaces from LM^w_pθ. The main work is the proof of the commutator compactness theorem for the Riesz potential [b, I_α] in local Morrey-type spaces from LM^w1_pθ to LM^w2_qθ.
D.T. Matin +2 more
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Modular commutator in gapped quantum many-body systems [PDF]
Physical review B, 2021 In we argued that the chiral central charge — a topologically protected quantity characterizing the edge theory of a gapped (2+1)-dimensional system — can be extracted from the bulk by using an order parameter called the modular commutator. In this paper,
Isaac H. Kim +3 more
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Coupled cluster downfolding methods: The effect of double commutator terms on the accuracy of ground-state energies. [PDF]
Journal of Chemical Physics, 2021 Downfolding coupled cluster techniques have recently been introduced into quantum chemistry as a tool for the dimensionality reduction of the many-body quantum problem.
Nicholas P. Bauman, K. Kowalski
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Stable commutator length on big mapping class groups [PDF]
Bulletin of the London Mathematical Society, 2021 We study stable commutator length on mapping class groups of certain infinite‐type surfaces. In particular, we show that stable commutator length defines a continuous function on the commutator subgroups of such infinite‐type mapping class groups.
Elizabeth B Field +2 more
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Energies, 2023 Increasing the productivity and reliability of mining infrastructure facilities is an important task in achieving future goals. Mining dump trucks are an important part of coal mine infrastructure. In this article, to determine the reliability indicators
Olga A. Filina +7 more
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BOUNDEDNESS AND COMPACTNESS OF CAUCHY-TYPE INTEGRAL COMMUTATOR ON WEIGHTED MORREY SPACES [PDF]
Journal of the Australian Mathematical Society, 2020 In this paper we study boundedness and compactness characterizations of the commutators of Cauchy type integrals on bounded strongly pseudoconvex domains D in $\mathbb C^{n}$ with boundaries $bD$ satisfying the minimum regularity condition $C^{2}$ ,
Ruming Gong +3 more
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Theory of Trotter Error with Commutator Scaling
, 2021 Product formulas offer a powerful, simple approach to quantum simulation. A new theory quantifying their errors puts these algorithms on a rigorous foundation, showcasing their superiority over other methods.
Andrew M. Childs +4 more
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Maximal commutator and commutator of maximal function on total Morrey spaces
Journal of Mathematical Inequalities, 2022 . In this paper we introduce a new variant of Morrey spaces called total Morrey spaces L p , λ , μ ( R n ) . These spaces generalize the classical Morrey spaces so that L p , λ , λ ( R n ) ≡ L p , λ ( R n ) and the modi fi ed Morrey spaces so that L p , λ
V. Guliyev
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