贸易 发表于 2025-3-26 21:33:41
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A. K. Banerjee,A. Vanav Kumar,V. KumaranWe investigate the Hamiltonian systems defined by one-parameter deformation SO.(5) of the orthogonal Lie algebra S.(5). We discuss related symplectic dual pair. The possible physical applications are also discussed.享乐主义者 发表于 2025-3-27 08:32:46
Chaos Control and Synchronization,In this paper we develop a theory of reduction for classical systems with Poisson Lie groups symmetries using the notion of momentum map introduced by Lu. The local description of Poisson manifolds and Poisson Lie groups and the properties of Lu’s momentum map allow us to define a Poisson reduced space.PALMY 发表于 2025-3-27 09:44:23
Analysis of Nonlinear Optical Resonators,The goal of the present note based on is a description of complex manifold structure of the groupoid . of partially invertible elements of .. We also describe Banach–Lie algebroid . of the groupoidASSAY 发表于 2025-3-27 16:03:45
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Berezin Transform and a Deformation DecompositionWe present a new form for a deformation decomposition of the Berezin transform in polynomial quantization on para-Hermitian symmetric spaces. For rank one spaces, we write a full deformation decomposition explicitlyN斯巴达人 发表于 2025-3-28 00:02:26
-ary Star Product: Construction and Integral RepresentationThis paper addresses a construction of an .-ary star product. Relevant identities are given. Besides, the formalism is illustrated by a computation of eigenvalues and eigenfunctions for a physical system of coupled oscillators in an .-dimensional phase space.Expand 发表于 2025-3-28 06:01:40
Quantum Mechanics and Geometry on the Siegel–Jacobi DiskWe present some geometric properties of the Siegel–Jacobi disk . obtained using the coherent states attached to the Jacobi group ., where . is the Heisenberg group.medium 发表于 2025-3-28 09:31:49
Symplectic Dual Pair Related to Deformed SO(5)We investigate the Hamiltonian systems defined by one-parameter deformation SO.(5) of the orthogonal Lie algebra S.(5). We discuss related symplectic dual pair. The possible physical applications are also discussed.强制令 发表于 2025-3-28 13:02:58
Poisson ReductionIn this paper we develop a theory of reduction for classical systems with Poisson Lie groups symmetries using the notion of momentum map introduced by Lu. The local description of Poisson manifolds and Poisson Lie groups and the properties of Lu’s momentum map allow us to define a Poisson reduced space.