On some developments of the Erdős–Ginzburg–Ziv Theorem II

By A. Bialostocki, P. Dierker, David J. Grynkiewicz, M. Lotspeich. 2003

62 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Discrete Mathematics and Combinatorics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/9411ca4c4dfaa45c1304c3e427eeb84b40ba2d54

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. Alfred Geroldinger
2. Wolfgang A. Schmid
3. Weidong Gao
4. David J. Grynkiewicz
5. Felix Gotti

In Discrete Mathematics and Combinatorics

1. Wolfgang A. Schmid
2. Alfred Geroldinger
3. David J. Grynkiewicz
4. Weidong Gao

In Geometry and Topology

1. Wolfgang A. Schmid
2. David J. Grynkiewicz
3. Alfred Geroldinger
4. Weidong Gao

Citations in the corpus

• Inverse zero-sum problems (2007, background): “1), and the inverse problem for the invariant s(G), with G cyclic, gave rise to a great variety of investigations (see [5, 8, 18, 9, 19, 4, 38, 26, 31, 29]).”
• The large Davenport constant I: Groups with a cyclic, index 2 subgroup (2012, unknown): “2] or [2] in an equivalent formulation.”
• Zero-sum problems in finite abelian groups: A survey (2006, background): “So there are intrinsic connections with graph theory, Ramsey theory and geometry (see [119,4,12,13] for some classical papers and [11,10,105,14,108,40,123] for some recent papers).”
• Inverse zero-sum problems III (2008, background): “Thus for n ∈ [2, 4 ], the assertion follows from (1).”
• Inverse zero-sum problems II (2008, background): “, [5, 29, 21, 30] for related developments), whereas, for groups of rank at least three, both problems are in general wide open (see, e.”