David J. Grynkiewicz
University of Graz
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Featured researches published by David J. Grynkiewicz.
Archive | 2013
David J. Grynkiewicz
1. Abelian Groups and Character Sums.- 2. Introduction to Sumsets.- 3. Simple Results for Torsion-Free Abelian Groups.- 4. Basic Results for Sumsets with an Infinite Summand.- 5. The Pigeonhole and Multiplicity Bounds.- 6. Periodic Sets and Knesers Theorem.- 7. Compression, Complements and the 3k-4 Theorem.- 8. Additive Energy.- 9. Kempermans Critical Pair Theory.- 10. Zero-Sums, Setpartitions and Subsequence Sums.- 11. Long Zero-Sum Free Sequences over Cyclic Groups.- 12. Pollards Theorem for General Abelian Groups.- 13. The DeVos-Goddyn-Mohar Theorem.- 14. The Partition Theorem I.- 15. The Partition Theorem II.- 16. The ?-Weighted Gao Theorem.- 17. Group Algebras.- 18. Character and Linear Algebraic Methods.- 19. Character Sum and Fourier Analytic Methods.- 20. Freiman Homomorphisms Revisited.- 21. The Isoperimetric Method.- 22. The Polynomial Method.- Index.
Acta Arithmetica | 2010
Weidong Gao; Alfred Geroldinger; David J. Grynkiewicz
Let
Mathematika | 2009
David J. Grynkiewicz
G
European Journal of Combinatorics | 2005
David J. Grynkiewicz
be a finite abeilian group. A sequence
Journal of Combinatorial Theory | 2002
David J. Grynkiewicz
S
Ramanujan Journal | 2012
David J. Grynkiewicz; Luz Elimar Marchan; Oscar Ordaz
with terms from
European Journal of Combinatorics | 2013
Paul Baginski; Alfred Geroldinger; David J. Grynkiewicz; Andreas Philipp
G
Electronic Notes in Discrete Mathematics | 2007
David J. Grynkiewicz; Vsevolod F. Lev; Oriol Serra
is zero-sum if the sum of terms in
Journal of Algebra and Its Applications | 2015
Nicholas R. Baeth; Alfred Geroldinger; David J. Grynkiewicz; Daniel Smertnig
S
European Journal of Combinatorics | 2011
David J. Grynkiewicz
equals zero. It is a minimal zero-sum sequence if no proper, nontrivial subsequence is zero-sum. The maximal length of a minimal zero-sum subsequence in