Demi-groupe régulier (French Wikipedia)

Analysis of information sources in references of the Wikipedia article "Demi-groupe régulier" in French language version.

Last modified: 00:14:53, 4 June 2023 (UTC)

Ref.Un. Ref.Website

Global rank French rank

87ams.org

434^th place

725^th place

22doi.org

2^nd place

3^rd place

11jstor.org

23^rd place

73^rd place

11nih.gov

5^th place

11^th place

11books.google.fr

125^th place

9^th place

11planetmath.org

low place

ams.org (Global: 434^th place; French: 725^th place)

Howie 1995, p. 54 (en) John M. Howie, Fundamentals of Semigroup Theory, Oxford, Oxford University Press, coll. « London Mathematical Society Monographs. New Series » (n^o 12), 1995, x+351 (ISBN 0-19-851194-9, MR 1455373)
Howie 1995, Theorem 5.1.1 (en) John M. Howie, Fundamentals of Semigroup Theory, Oxford, Oxford University Press, coll. « London Mathematical Society Monographs. New Series » (n^o 12), 1995, x+351 (ISBN 0-19-851194-9, MR 1455373)
Howie 1995, Lemma 2.4.4 (en) John M. Howie, Fundamentals of Semigroup Theory, Oxford, Oxford University Press, coll. « London Mathematical Society Monographs. New Series » (n^o 12), 1995, x+351 (ISBN 0-19-851194-9, MR 1455373)
Howie 1995, p. 55 (en) John M. Howie, Fundamentals of Semigroup Theory, Oxford, Oxford University Press, coll. « London Mathematical Society Monographs. New Series » (n^o 12), 1995, x+351 (ISBN 0-19-851194-9, MR 1455373)
Howie 1995, Proposition 2.4.1 (en) John M. Howie, Fundamentals of Semigroup Theory, Oxford, Oxford University Press, coll. « London Mathematical Society Monographs. New Series » (n^o 12), 1995, x+351 (ISBN 0-19-851194-9, MR 1455373)
Howie 1995, Chap. 6 et Section 2.4 (en) John M. Howie, Fundamentals of Semigroup Theory, Oxford, Oxford University Press, coll. « London Mathematical Society Monographs. New Series » (n^o 12), 1995, x+351 (ISBN 0-19-851194-9, MR 1455373)
Howie 1995, p. 222 (en) John M. Howie, Fundamentals of Semigroup Theory, Oxford, Oxford University Press, coll. « London Mathematical Society Monographs. New Series » (n^o 12), 1995, x+351 (ISBN 0-19-851194-9, MR 1455373)

books.google.fr (Global: 125^th place; French: 9^th place)

Kilp, Knauer et Mikhalev 2000, p. 33 (en) Mati Kilp, Ulrich Knauer et Alexander V. Mikhalev, Monoids, Acts and Categories : with Applications to Wreath Products and Graphs, Walter de Gruyter, coll. « De Gruyter Expositions in Mathematics » (n^o 29), 2000, xviii+529 (ISBN 978-3-11-015248-7, lire en ligne)

doi.org (Global: 2^nd place; French: 3^rd place)

dx.doi.org

Green 1951 (en) James A. Green, « On the structure of semigroups », Ann. Math., 2^e série, vol. 54,‎ 1951, p. 163-172 (DOI 10.2307/1969317, JSTOR 1969317)
von Neumann 1936 (en) John von Neumann, « On Regular Rings », PNAS, vol. 22, n^o 12,‎ 1936, p. 707-713 (PMID 16577757, PMCID 1076849, DOI 10.1073/pnas.22.12.707, lire en ligne)

jstor.org (Global: 23^rd place; French: 73^rd place)

Green 1951 (en) James A. Green, « On the structure of semigroups », Ann. Math., 2^e série, vol. 54,‎ 1951, p. 163-172 (DOI 10.2307/1969317, JSTOR 1969317)

nih.gov (Global: 5^th place; French: 11^th place)

ncbi.nlm.nih.gov

von Neumann 1936 (en) John von Neumann, « On Regular Rings », PNAS, vol. 22, n^o 12,‎ 1936, p. 707-713 (PMID 16577757, PMCID 1076849, DOI 10.1073/pnas.22.12.707, lire en ligne)

planetmath.org (Global: low place; French: low place)

Bien au contraire : on peut prouver ((en) « a characterization of groups », sur PlanetMath) qu'un demi-groupe où tout élément possède un pseudo-inverse unique est en fait un groupe.

Demi-groupe régulier (French Wikipedia)

ams.org (Global: 434th place; French: 725th place)

books.google.fr (Global: 125th place; French: 9th place)

doi.org (Global: 2nd place; French: 3rd place)