Results 11 to 20 of about 96,588 (331)
Bicovariant differential calculus on the quantum D=2 Poincaré group [PDF]
Physics Letters B, 1992 17 ...
Leonardo Castellani
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Differential calculus on the quantum Heisenberg group [PDF]
Journal of Physics A: Mathematical and General, 1996 AMSTeX, Pages ...
Piotr Kosinski +2 more
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The problem of differential calculus on quantum groups [PDF]
Czechoslovak Journal of Physics, 1996 Contribution to the proceedings of the Colloquium on Quantum Groups and Integrable Systems Prague, June 1996. amslatex, 9 pages.
G.W. Delius +5 more
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Differential calculus on quantum spheres [PDF]
Letters in Mathematical Physics, 1989 Three-dimensional differential calculus on quantum spheres S infμc sup2 ,μ∈]−1, 1[∖{0}, c∈[0, ∞], is introduced and investigated. Spectra of generalized Laplacians are found. These operators are expressed by generalized directional derivatives.
P. Podleś
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A PROPOSAL FOR A DIFFERENTIAL CALCULUS IN QUANTUM MECHANICS [PDF]
International Journal of Modern Physics A, 1994 In this paper, using, the Weyl-Wigner-Moyal formalism for quantum mechanics, we develop a quantum-deformed exterior calculus on the phase space of an arbitrary Hamiltonian system. Introducing additional bosonic and fermionic coordinates, we construct a supermanifold which is closely related to the tangent and cotangent bundle over phase space.
E. Gozzi, Martin Reuter
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Covariant differential calculus on the quantum hyperplane [PDF]
Nuclear Physics B - Proceedings Supplements, 1991 Abstract We develop a differntial calculus on the quantum hyperplane covariant with respect to the action of the quantum group GLq(n). This is a concrete example of noncommutative differential geometry. We describe the general constraints for a noncommutative differential calculus and verify that the example given here satisfies all these constraints.
Julius Wess, Bruno Zumino
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The Falling Body Problem in Quantum Calculus
Frontiers in Physics, 2020 The quantum calculus, q-calculus, is a relatively new branch in which the derivative of a real function can be calculated without limits. In this paper, the falling body problem in a resisting medium is revisited in view of the q-calculus to the first ...
Abdulaziz M. Alanazi +3 more
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Separation of noncommutative differential calculus on quantum Minkowski space [PDF]
Journal of Mathematical Physics, 2006 Noncommutative differential calculus on quantum Minkowski space is not separated with respect to the standard generators, in the sense that partial derivatives of functions of a single generator can depend on all other generators. It is shown that this problem can be overcome by a separation of variables.
Fabian Bachmaier, Christian Blohmann
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Discrete and Continuous Dynamical Systems. Series A, 2020 Crisis intervention in natural disasters is significant to look at from many different slants. In the current study, we investigate the existence of solutions for \begin{document}$ q $\end{document}-integro-differential equation \begin{document}$ D_q^{\
Thabet Abdeljawad, Mohammad Esmael Samei
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Applications of (h,q)-Time Scale Calculus to the Solution of Partial Differential Equations
Computer Sciences & Mathematics Forum, 2023 In this article, we developed the idea of q-time scale calculus in quantum geometry. It includes the q-time scale integral operators and ∆q-differentials. It analyzes the fundamental principles which follow the calculus of q-time scales compared with the
Hussain Ali +2 more
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