Keyword

arithmetic progressions

Description: Arithmetic progressions are ordered sequences in which the difference between each pair of consecutive terms remains constant.
Wikidata ID: wiki/Q170008
OpenAlex ID: keywords/arithmetic-progressions
1990 · Don Coppersmith, Shmuel Winograd · Journal of Symbolic Computation · 2,246
1973 · Jean-Pierre Serre · Graduate texts in mathematics · 1,715
2006 · Terence Tao, Van H. Vu · Cambridge University Press eBooks · 816
1977 · Harry Furstenberg · Journal d Analyse Mathématique · 816
1975 · E. Szemerédi · Acta Arithmetica · 801
2001 · W.T. Gowers · Geometric and Functional Analysis · 795
1987 · D. Coppersmith, S. Winograd · 632
2004 · K. Győry, L. Hajdu, et al. · Canadian Mathematical Bulletin · 330
2014 · József Balogh, Robert Morris, et al. · Journal of the American Mathematical Society · 325
2008 · Mark Rudelson, Roman Vershynin · Advances in Mathematics · 324
1998 · Mark Pollicott, Michiko Yuri · Cambridge University Press eBooks · 262
2008 · Ben Green, Terence Tao · Proceedings of the Edinburgh Mathematical Society · 261
1999 · J. Bourgain · Geometric and Functional Analysis · 247
1988 · M.A. López · European Journal of Operational Research · 237
1992 · D. R. Heath-Brown · Proceedings of the London Mathematical Society · 219
2012 · Ben Green, Terence Tao · Annals of Mathematics · 210
2009 · Daniel Goldston, János Pintz, et al. · Annals of Mathematics · 202
1971 · R. L. Graham, B. L. Rothschild · Transactions of the American Mathematical Society · 195
1977 · Persi Diaconis · The Annals of Probability · 186
1997 · György Elekes · Acta Arithmetica · 182
2006 · Terence Tao · Journal of Combinatorial Theory Series A · 179
2005 · Vitaly Bergelson, Bernard Host, et al. · Inventiones mathematicae · 179
2015 · David Conlon, Jacob Fox, et al. · Cambridge University Press eBooks · 171
2002 · Peter Frankl, Vojtěch Rödl · Random Structures and Algorithms · 169
Works count: 7,799
Citation count: 38,880
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