Erdős–Moser equation (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Erdős–Moser equation" in English language version.

refsWebsite
Global rank English rank
1st place
1st place
2nd place
2nd place
451st place
277th place
69th place
59th place
11th place
8th place
6,779th place
low place
low place
low place
5th place
5th place

ams.org

  • Gallot, Yves; Moree, Pieter; Zudilin, Wadim (2010). "The Erdős–Moser Equation 1k + 2k + ⋯ + (m – 1)k = mk Revisited Using Continued Fractions" (PDF). Mathematics of Computation. 80: 1221–1237. arXiv:0907.1356. doi:10.1090/S0025-5718-2010-02439-1. S2CID 16305654. Archived from the original on 2024-05-08. Retrieved 2017-03-20.
  • Moree, Pieter; te Riele, Herman; Urbanowicz, Jerzy (1994). "Divisibility Properties of Integers x, k Satisfying 1k + 2k + ⋯ + (x – 1)k = xk" (PDF). Mathematics of Computation. 63: 799–815. doi:10.1090/s0025-5718-1994-1257577-1. Archived from the original on 2024-05-08. Retrieved 2017-03-20.
  • Butske, William; Jaje, Lynda M.; Mayernik, Daniel R. (1999). "The Equation Σp|N 1/p + 1/N = 1, Pseudoperfect Numbers, and Partially Weighted Graphs" (PDF). Mathematics of Computation. 69: 407–420. doi:10.1090/s0025-5718-99-01088-1. Archived from the original on 2024-05-08. Retrieved 2017-03-20.

arxiv.org

  • Gallot, Yves; Moree, Pieter; Zudilin, Wadim (2010). "The Erdős–Moser Equation 1k + 2k + ⋯ + (m – 1)k = mk Revisited Using Continued Fractions" (PDF). Mathematics of Computation. 80: 1221–1237. arXiv:0907.1356. doi:10.1090/S0025-5718-2010-02439-1. S2CID 16305654. Archived from the original on 2024-05-08. Retrieved 2017-03-20.
  • Moree, Pieter (2013-10-01). "Moser's mathemagical work on the equation 1k + 2k + ⋯ + (m – 1)k = mk". Rocky Mountain Journal of Mathematics. 43 (5): 1707–1737. arXiv:1011.2940. doi:10.1216/RMJ-2013-43-5-1707. ISSN 0035-7596.

bernoulli.org

doi.org

sbc.org.pl

semanticscholar.org

api.semanticscholar.org

  • Gallot, Yves; Moree, Pieter; Zudilin, Wadim (2010). "The Erdős–Moser Equation 1k + 2k + ⋯ + (m – 1)k = mk Revisited Using Continued Fractions" (PDF). Mathematics of Computation. 80: 1221–1237. arXiv:0907.1356. doi:10.1090/S0025-5718-2010-02439-1. S2CID 16305654. Archived from the original on 2024-05-08. Retrieved 2017-03-20.

web.archive.org

  • Gallot, Yves; Moree, Pieter; Zudilin, Wadim (2010). "The Erdős–Moser Equation 1k + 2k + ⋯ + (m – 1)k = mk Revisited Using Continued Fractions" (PDF). Mathematics of Computation. 80: 1221–1237. arXiv:0907.1356. doi:10.1090/S0025-5718-2010-02439-1. S2CID 16305654. Archived from the original on 2024-05-08. Retrieved 2017-03-20.
  • Krzysztofek, Bronisław (1966). "O Rówaniu 1n + ... + mn = (m + 1)n·k" (PDF). Zeszyty Naukowe Wyżsej Szkoły Pedagogicznej w Katowicach—Sekcja Matematyki (in Polish). 5: 47–54. Archived from the original (PDF) on 2024-05-13. Retrieved 2024-05-13.
  • Moree, Pieter; te Riele, Herman; Urbanowicz, Jerzy (1994). "Divisibility Properties of Integers x, k Satisfying 1k + 2k + ⋯ + (x – 1)k = xk" (PDF). Mathematics of Computation. 63: 799–815. doi:10.1090/s0025-5718-1994-1257577-1. Archived from the original on 2024-05-08. Retrieved 2017-03-20.
  • Butske, William; Jaje, Lynda M.; Mayernik, Daniel R. (1999). "The Equation Σp|N 1/p + 1/N = 1, Pseudoperfect Numbers, and Partially Weighted Graphs" (PDF). Mathematics of Computation. 69: 407–420. doi:10.1090/s0025-5718-99-01088-1. Archived from the original on 2024-05-08. Retrieved 2017-03-20.
  • Kellner, Bernd Christian (2002). Über irreguläre Paare höherer Ordnungen (PDF) (Thesis) (in German). University of Göttingen. Archived from the original (PDF) on 2024-03-12. Retrieved 2024-03-12.

worldcat.org

search.worldcat.org