Results 11 to 20 of about 12,641,387 (374)
On the Representation of a Group of Finite Order as a Permutation Group, and on the Composition of Permutation Groups [PDF]
Proceedings of the London Mathematical Society, 1901 n ...
W. Burnside
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Identical Particles and Permutation Group [PDF]
Journal of Physics A: Mathematical and General, 1994 Second quantization is revisited and creation and annihilation operators areshown to be related, on the same footing both to the algebra h(1), and to the superalgebra osp(1|2) that are shown to be both compatible with Bose and Fermi statistics. The two
Celeghini E +10 more
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Annali di Matematica Pura ed Applicata, 1968 Diese Arbeit versucht, die Theorie der Permutationsgruppen vom « kategoriellen » Standpunkt aus zu betrachten. Es werden in naheliegender Weise der Begriff der Permutationsstruktur und der Begriff des Homomorphismus einer Permutationsstruktur eingefuhrt (Abschnitt 1).
Olaf Tamaschke
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Modeling Quantum Behavior in the Framework of Permutation Groups
EPJ Web of Conferences, 2018 Quantum-mechanical concepts can be formulated in constructive finite terms without loss of their empirical content if we replace a general unitary group by a unitary representation of a finite group.
Kornyak Vladimir
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Permutation Statistics on the Alternating Group [PDF]
Advances in Applied Mathematics, 2003 Let $A_n\subseteq S_n$ denote the alternating and the symmetric groups on $1,...,n$. MacMahaon's theorem, about the equi-distribution of the length and the major indices in $S_n$, has received far reaching refinements and generalizations, by Foata ...
Regev, Amitai, Roichman, Yuval
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The Cycle Polynomial of a Permutation Group [PDF]
The Electronic Journal of Combinatorics, 2017 The cycle polynomial of a finite permutation group $G$ is the generating function for the number of elements of $G$ with a given number of cycles: \[F_G(x) = \sum_{g\in G}x^{c(g)},\] where $c(g)$ is the number of cycles of $g$ on $\Omega$.
P. Cameron, Jason Semeraro
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Permutation Polytopes of Cyclic Groups [PDF]
Discrete Mathematics & Theoretical Computer Science, 2012 We investigate the combinatorics and geometry of permutation polytopes associated to cyclic permutation groups, i.e., the convex hulls of cyclic groups of permutation matrices.
Barbara Baumeister +3 more
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The character table of a sharply 5-transitive subgroup of the alternating group of degree 12 [PDF]
International Journal of Group Theory, 2021 We calculate the character table of a sharply $5$-transitive subgroup of $\alter(12)$, and of a sharply $4$-transitive subgroup of $\alter(11)$. Our presentation of these calculations is new because we make no reference to the sporadic simple Mathieu
Nick Gill, Sam Hughes
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Indecomposable involutive solutions of the Yang–Baxter equation of multipermutational level 2 with abelian permutation group [PDF]
Forum mathematicum, 2020 We present a construction of all finite indecomposable involutive solutions of the Yang–Baxter equation of multipermutational level at most 2 with abelian permutation group.
P. Jedlička +2 more
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ON THE HEIGHT AND RELATIONAL COMPLEXITY OF A FINITE PERMUTATION GROUP [PDF]
Nagoya mathematical journal, 2020 Let G be a permutation group on a set $\Omega $ of size t. We say that $\Lambda \subseteq \Omega $ is an independent set if its pointwise stabilizer is not equal to the pointwise stabilizer of any proper subset of $\Lambda $ .
Nick Gill, Bianca Lod'a, Pablo Spiga
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