Solving linear equations over finitely generated abelian groups
We discuss various methods and their effectiveness for solving linear equations over finitely generated abelian groups. More precisely, if $ \colon G\to H$ is a homomorphism of finitely generated abelian groups and $b\in H$, we discuss various algorithms for checking whether $b\in \im $ holds and if so, for computing a pre-image of $b$ in $G ...
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Hamiltonian decompositions of 4-regular Cayley graphs of infinite abelian groups. [PDF]
Erde J, Lehner F.
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Fields with Finitely Generated Abelian Automorphism Groups
Matsuda, R., Hirabuki, S.
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The asymptotic shape theorem for the frog model on finitely generated abelian groups [PDF]
Cristian F. Coletti, Lucas R. de Lima
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Coordination sequences of crystals are of quasi-polynomial type. [PDF]
Nakamura Y +3 more
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CAT(0) cubical complexes for graph products of finitely generated abelian groups [PDF]
Kim Ruane, Stefan Witzel
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Topological Noetherianity of polynomial functors II: base rings with Noetherian spectrum. [PDF]
Bik A, Danelon A, Draisma J.
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On finite and Abelian groups generated by finite automata
Andriy Russyev
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Cyclic Subgroup Separability of Certain HNN Extensions of Finitely Generated Abelian Groups [PDF]
P. C. Wong, C.K. Tang
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Invariants of Finite Abelian Groups Generated by Transvections [PDF]
Haruhisa Nakajima
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