Results 241 to 250 of about 54,241 (298)
Broadband ultrafast self-heterodyned chiro-optical spectroscopy
Cerullo G +14 more
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Dynamic analysis of a Caputo fractional-order SEIR model with a general incidence rate. [PDF]
Xu S, Hu Y.
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Unveiling Scale-Dependent Statistical Physics: Connecting Finite-Size and Non-Equilibrium Systems for New Insights. [PDF]
Pérez-Madrid A, Santamaría-Holek I.
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Analytical insights and physical behavior of solitons in the fractional stochastic Allen-Cahn equations using a novel method. [PDF]
Nazari-Golshan A.
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International Journal of Modern Physics B, 2023
The purpose behind this research is to utilize the knack of Bayesian solver to determine numerical solution of functional differential equations arising in the quantum calculus models.
Syed Ali Asghar, Shafaq Naz, M. Raja
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The purpose behind this research is to utilize the knack of Bayesian solver to determine numerical solution of functional differential equations arising in the quantum calculus models.
Syed Ali Asghar, Shafaq Naz, M. Raja
semanticscholar +1 more source
Left-covariant first order differential calculus on quantum Hopf supersymmetry algebra
, 2021We introduce a Hopf algebra structure on the N = 2 quantum supersymmetry algebra and formulate a first order quantum differential calculus on it. Then, it is enhanced to three *-calculi by defining three appropriate involution maps on the quantum super ...
H. Fakhri, S. Laheghi
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Differential Calculus on Quantum Homogeneous Spaces
Letters in Mathematical Physics, 2003The quantum tangent space of a covariant first-order differential calculus (FODC) over a quantum homogeneous space is established, and the generators of FODC over the Podleś' quantum sphere \(C_q [\mathbb{S}_c^2]\) are determined as an application. An FODC over \({\mathcal B}\), an algebra over \(\mathbb{C}\) is a \({\mathcal B}\)-bimodule \(\Gamma ...
Heckenberger, István, Kolb, Stefan
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Differential Calculus on Quantum Lorentz Group
Communications in Theoretical Physics, 1997In this paper, we discuss the bicovariant differential calculus on quantum Lorentz group, and provide corresponding de Rham complex and Maurer-Cartan formulae.
Wang Shikun, Wu Ke
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Mathematical methods in the applied sciences, 2020
We prove the existence and uniqueness of solutions for a k ‐dimensional system of multi‐term fractional q ‐integro‐differential equations via anti‐periodic boundary conditions by using some well‐known tools of fixed point technique such as Arzelà–Ascoli ...
M. Samei, Wengui Yang
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We prove the existence and uniqueness of solutions for a k ‐dimensional system of multi‐term fractional q ‐integro‐differential equations via anti‐periodic boundary conditions by using some well‐known tools of fixed point technique such as Arzelà–Ascoli ...
M. Samei, Wengui Yang
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DIFFERENTIAL CALCULUS ON INHOMOGENEOUS QUANTUM GROUPS
International Journal of Modern Physics B, 2000We investigate the question of covariant differential calculi on the bosonisation of a coquasitriangular Hopf algebra and an associated braided Hopf algebra. As a result we present a general way of obtaining such calculi on inhomogeneous quantum groups.
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