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Publication search results
found 16 matches
- 2022
- Xihe Li, Hajo Broersma, Ligong Wang:
Integer Colorings with No Rainbow 3-Term Arithmetic Progression. Electron. J. Comb. 29(2) (2022) - Hao Li, Guanghui Wang, Wenling Zhou:
Integer colorings with no rainbow k-term arithmetic progression. Eur. J. Comb. 104: 103547 (2022) - 2017
- Noam D. Elkies, Ashvin A. Swaminathan:
Permutations that Destroy Arithmetic Progressions in Elementary p-Groups. Electron. J. Comb. 24(1): 1 (2017) - Gyula Károlyi, Péter Komjáth:
Well Ordering Groups with no Monotone Arithmetic Progressions. Order 34(2): 299-306 (2017) - 2014
- David Ginat:
No arithmetic progression. Inroads 5(3): 42-43 (2014) - 2013
- Tanbir Ahmed, Janusz Dybizbanski, Hunter S. Snevily:
Unique Sequences Containing No k-Term Arithmetic Progressions. Electron. J. Comb. 20(4): 29 (2013) - 2012
- Janusz Dybizbanski:
Sequences Containing No 3-Term Arithmetic Progressions. Electron. J. Comb. 19(2): 15 (2012) - 2011
- Yu-Ru Liu, Craig V. Spencer, Xiaomei Zhao:
A generalization of Meshulam's theorem on subsets of finite abelian groups with no 3-term arithmetic progression (II). Eur. J. Comb. 32(2): 258-264 (2011) - 2009
- Yu-Ru Liu, Craig V. Spencer:
A generalization of Meshulam's theorem on subsets of finite abelian groups with no 3-term arithmetic progression. Des. Codes Cryptogr. 52(1): 83-91 (2009) - 2005
- Noga Alon, Asaf Shapira:
Linear Equations, Arithmetic Progressions and Hypergraph Property Testing. Theory Comput. 1(1): 177-216 (2005) - Noga Alon, Asaf Shapira:
Linear equations, arithmetic progressions and hypergraph property testing. SODA 2005: 708-717 - 1995
- Roy Meshulam:
On Subsets of Finite Abelian Groups with No 3-Term Arithmetic Progressions. J. Comb. Theory, Ser. A 71(1): 168-172 (1995) - 1989
- Noga Alon, Yair Caro, Zsolt Tuza:
Sub-Ramsey numbers for arithmetic progressions. Graphs Comb. 5(1): 307-314 (1989) - 1987
- Peter Frankl, Ronald L. Graham, Vojtech Rödl:
On subsets of abelian groups with no 3-term arithmetic progression. J. Comb. Theory, Ser. A 45(1): 157-161 (1987) - 1982
- J. C. Lagarias, Andrew M. Odlyzko, James B. Shearer:
On the Density of Sequences of Integers the Sum of No Two of which Is a Square. I. Arithmetic Progressions. J. Comb. Theory, Ser. A 33(2): 167-185 (1982) - 1975
- Tom C. Brown:
Behrend's Theorem for Sequences Containing No k-Element Arithmetic Progression of a Certain Type. J. Comb. Theory, Ser. A 18(3): 352-356 (1975)
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