Results 71 to 80 of about 11,399 (183)
Mobile impurity in a two-leg bosonic ladder
We study the dynamics of a mobile impurity in a two-leg bosonic ladder. The impurity moves both along and across the legs and interacts with a bath of interacting bosonic particles present in the ladder. We use both analytical (Tomonaga-Luttinger liquid)
Naushad Ahmad Kamar +2 more
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On the distance eigenvalues of Cayley graphs
In this paper, graphs are undirected and loop-free and groups are finite. By Cn, Kn and Km,n we mean the cycle graph with n vertices, the complete graph with n vertices and the complete bipartite graph with parts size m and n, respectively.
Majid Arezoomand
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Noncommutative Independence from Characters of the Infinite Symmetric\n Group $\\mathbb{s}_\\infty$ [PDF]
Rolf Gohm, Claus Köstler
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Long-range interacting many-body systems in the irrep basis
Spin models featuring infinite-range, homogeneous all-to-all interactions can be efficiently described due to the existence of a symmetry-restricted Hilbert subspace and an underlying classical phase-space structure.
Ivy Pannier-Günther +3 more
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Bis(2-methylpyridine)gold(I) dibromidoaurate(I), [Au(C6H7N)2][AuBr2], (1), crystallizes in space group C2/c with Z = 4. Both gold atoms lie on twofold axes and are connected by an aurophilic contact.
Cindy Döring, Peter G. Jones
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Parity features for classes of the infinite symmetric group
AbstractA conjugacy class in the infinite-symmetric group is said to have parity features if no finitary odd permutation is a product of two of its members. The conjugacy classes having parity features are determined. The role played by a property of this kind in determining products of conjugacy classes in any group in which every element is conjugate
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The homomorphic images of infinite symmetric groups
Let \(\kappa\) be an infinite cardinal and \(S(\kappa)\) the infinite symmetric group of all permutations of a set of cardinality \(\kappa\). If \(\omega \leq \lambda \leq \kappa\), let \(S_ \lambda(\kappa)\) be the normal subgroup of \(S(\kappa)\) comprising all permutations which move fewer then \(\lambda\) symbols.
Felgner, Ulrich, Haug, Frieder
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A generalised Gangolli–Lévy–Khintchine formula for infinitely divisible measures and Lévy processes on semi-simple Lie groups and symmetric spaces [PDF]
David Applebaum, A. H. Dooley
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Characters of wreath products of compact groups with the infinite symmetric group and characters of their canonical subgroups [PDF]
Takeshi Hirai, Etsuko Hirai
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Cubes of conjugacy classes covering the infinite symmetric group [PDF]
Manfred Droste
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