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research

Small doubling in groups

Authors
  1. A. G. Vosper
  2. A. L. Cauchy
  3. A. Lubotzky
  4. A. Lubotzky
  5. A. S. Golsefidy
  6. B. Green
  7. B. Green
  8. B. Green
  9. B. Green
  10. B. Green
  11. C. Even-Zohar
  12. D. Fisher
  13. E. Breuillard
  14. E. Breuillard
  15. E. Breuillard
  16. E. Croot
  17. E. Hrushovski
  18. G. A. Freiman
  19. G. A. Freiman
  20. G. A. Margulis
  21. G. Elekes
  22. G. Petridis
  23. H. A. Helfgott
  24. H. A. Helfgott
  25. H. Davenport
  26. I. Z. Ruzsa
  27. I. Z. Ruzsa
  28. I. Z. Ruzsa
  29. J. Bourgain
  30. J. Bourgain
  31. J. D. Dixon
  32. L. Dries van den
  33. M. Gromov
  34. M. J. Larsen
  35. M. Kassabov
  36. M. Kneser
  37. M.-C. Chang
  38. M.-C. Chang
  39. P. P. Varjú
  40. P. Sarnak
  41. P. Sarnak
  42. R. I. Grigorchuk
  43. R. J. Gardner
  44. S. Hoory
  45. S. R. Safin
  46. S. V. Konyagin
  47. T. Coulhon
  48. T. Sanders
  49. T. Sanders
  50. T. Sanders
  51. T. Sanders
  52. T. Schoen
  53. T. Tao
  54. T. Tao
  55. T. Tao
  56. V. F. Lev
  57. W. T. Gowers
  58. W. T. Gowers
  59. W. Woess
  60. Y. Shalom
  61. Y. Stanchescu
  62. Y. Stanchescu
Publication date
1 January 2013
Publisher
Doi
    View on arXiv

    Abstract

    Let A be a subset of a group G = (G,.). We will survey the theory of sets A with the property that |A.A| <= K|A|, where A.A = {a_1 a_2 : a_1, a_2 in A}. The case G = (Z,+) is the famous Freiman--Ruzsa theorem.Comment: 23 pages, survey article submitted to Proceedings of the Erdos Centenary conferenc

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