Transversals of additive Latin squares

DOI10.1007/BF02784149zbMath1011.05014MaRDI QIDQ5957364

Oriol Serra, Balázs Szegedy, Samit Dasgupta, Gyula Károlyi

Publication date: 20 May 2003

Published in: Israel Journal of Mathematics (Search for Journal in Brave)

zbMATH Keywords

Latin squaretransversal

Mathematics Subject Classification ID

Arithmetic and combinatorial problems involving abstract finite groups (20D60) Orthogonal arrays, Latin squares, Room squares (05B15)

Related Items (20)

Additive Latin transversals and group rings. ⋮ The Erdős-Heilbronn problem in Abelian groups. ⋮ Partitions of nonzero elements of a finite field into pairs ⋮ On the modular sumset partition problem ⋮ On Snevily's conjecture and restricted sumsets. ⋮ On some batch code properties of the simplex code ⋮ Linear extension of the Erdős-Heilbronn conjecture ⋮ Almost Every Tree With m Edges Decomposes K_2m,2m ⋮ Existence of partial transversals ⋮ Exterior algebras and two conjectures on finite Abelian groups. ⋮ A proof of Snevily's conjecture. ⋮ Permutations, hyperplanes and polynomials over finite fields ⋮ Remarks on a generalization of the Davenport constant ⋮ Unification of zero-sum problems, subset sums and covers of ℤ ⋮ A Snevily-type inequality for multisets ⋮ Permutations over cyclic groups ⋮ On permutations of \(\{1,\ldots ,n\}\) and related topics ⋮ Group algebras of finite abelian groups and their applications to combinatorial problems ⋮ On various restricted sumsets ⋮ A compactness argument in the additive theory and the polynomial method.

Cites Work

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• Rectification principles in additive number theory
• Additive Latin transversals.
• Combinatorial Nullstellensatz

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