On-orbit codes of posets and operators in algebra

For a partition μ of a positive integer and a prime p , let A ( p , μ ) be a finite Abelian p -group, and let A ^ ( p , μ ) be its dual group. We define a finite Abelian group as G = ⨁ A ( p , μ ) and its dual as G ^ = ⨁ A ^ ( p , μ ) . In this paper, we explore the symplectic structure associated w...

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Bibliographic Details
Published in:	Journal of algebraic combinatorics Vol. 62; no. 3; p. 44
Main Authors:	Mesnager, Sihem, Raja, Rameez
Format:	Journal Article
Language:	English
Published:	New York Springer US 01.11.2025 Springer Nature B.V
Subjects:	Algebra Automorphisms Codes Coding theory Combinatorial analysis Combinatorics Computer Science Convex and Discrete Geometry Cryptography Decomposition Error correction & detection Fourier transforms Group theory Group Theory and Generalizations Hilbert space Information theory Lattices Mathematics Mathematics and Statistics Operators (mathematics) Orbits Order Ordered Algebraic Structures Quantum phenomena Quantum physics 05E10 08A35 06A11 Automorphism Orbit Code Poset Hilbert space Representation Finite Abelian Group 81P70
ISSN:	0925-9899, 1572-9192
Online Access:	Get full text
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