Improving the Erdős–Ginzburg–Ziv theorem for some non-abelian groups

By Jared Bass. 2007

50 citations recorded by the source corpus.

Subfields: Discrete Mathematics and Combinatorics, Electrical and Electronic Engineering

View Paper: https://www.semanticscholar.org/paper/8bb914b4700e2ca47ddd013f2a40b7d63e3b9b7c

How researchers see this paper

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

In Discrete Mathematics and Combinatorics

1. Alfred Geroldinger
2. David J. Grynkiewicz
3. K. Cziszter
4. Mátyás Domokos
5. Wolfgang A. Schmid

In Electrical and Electronic Engineering

1. K. Cziszter
2. Mátyás Domokos
3. David J. Grynkiewicz
4. Alfred Geroldinger
5. Wolfgang A. Schmid

Citations in the corpus

• The Interplay of Invariant Theory with Multiplicative Ideal Theory and with Arithmetic Combinatorics (2015, background): “Since x[3] = I[3k] ·J[3l] ∈B(G0), it follows that k, l are both even, and thus x ∈B(G0).”
• The large Davenport constant I: Groups with a cyclic, index 2 subgroup (2012, methodology): “Motivated by the classical Erdős–Ginzburg–Ziv Theorem, the study of E(G) has attracted much attention for non-abelian groups [31, 2, 11, 10].”