Beniamino Segre

Not to be confused with Corrado Segre.

Beniamino Segre
Born (1903-02-16)16 February 1903
Turin, Italy
Died 2 October 1977(1977-10-02) (aged 74)
Frascati, Italy
Nationality Italian
Fields
Doctoral advisor Corrado Segre
Other academic advisors Francesco Severi
Notable students
  • Umberto Bartocci
  • Massimo Lorenzani
  • Claudio Pedrini
  • Giuseppe Tallini

Beniamino Segre (16 February 1903 – 2 October 1977) was an Italian mathematician who is remembered today as a major contributor to algebraic geometry and one of the founders of finite geometry.

Life and career

He was born and studied in Turin. Among his main contributions to algebraic geometry are studies of birational invariants of algebraic varieties, singularities and algebraic surfaces. His work was in the style of the old Italian School, although he also appreciated the greater rigour of modern algebraic geometry. Another contribution of his was the introduction of finite and non-continuous structures into geometry. In his best known paper (Segre 1955) he proved the following theorem: In a Desarguesian plane of odd order, the ovals are exactly the irreducible conics. Some critics felt that his work was no longer geometry, but today it is recognized as a separate sub-discipline: finite or combinatorial geometry.

In 1938 he lost his professorship as a result of the anti-Jewish laws enacted under Benito Mussolini's government; he spent the next 8 years in Great Britain (mostly at the University of Manchester),[1] then returned to Italy to resume his academic career.[2]

Selected publications

See also

Notes

  1. O'Connor, John J.; Robertson, Edmund F., "Beniamino Segre", MacTutor History of Mathematics archive, University of St Andrews.. The teight years, from 1938 to 1946, he spent in England, after having been expelled from his chair in the University of Bologna by the racial laws enacted by the fascist regime.
  2. According to Vesentini (2005, p. 189).
  3. Snyder, Virgil (1943). "Review: The non-singular cubic surfaces, by B. Segre". Bulletin of the American Mathematical Society. 45 (5): 350–352. doi:10.1090/S0002-9904-1943-07900-1..
  4. Blumenthal, Leonard M. (1948). "Review: Lezioni de geometria moderna. Vol. 1. Fondamenti di geometria sopra un corpo qualsiasi, by B. Segre". Bulletin of the American Mathematical Society. 57 (3): 192–194. doi:10.1090/S0002-9904-1951-09488-4.
  5. Freudenthal, Hans (1961). "Review: Lectures on modern geometry, by B. Segre". Bulletin of the American Mathematical Society. 67 (5): 442–443. doi:10.1090/s0002-9904-1961-10620-4.
  6. Martinelli, Enzo (1952), "B. Segre, Forme differenziali e loro integrali, vol I, Calcolo Algebrico esterno e proprietà differenziali locali, Edizioni Universitarie Docet, Roma, 1951", Bollettino dell'Unione Matematica Italiana, Serie III (in Italian), 7 (2): 190–194
  7. Du Val, Patrick (1952). "Review: Arithmetical questions on algebraic varieties, by B. Segre". Bulletin of the American Mathematical Society. 58 (5): 575–576. doi:10.1090/s0002-9904-1952-09625-7..
  8. Martinelli, Enzo (1957), "B. Segre, Forme differenziali e loro integrali, vol II, Omologia, coomologia, corrispondenze ed integrali sulle varietà, Edizioni Universitarie Docet, Roma, 1956", Bollettino dell'Unione Matematica Italiana, Serie III (in Italian), 12 (3): 461–462
  9. Roth, Leonard (1959), "B. Segre, Forme differenziali e loro integrali, Docet, Roma, 1956, p.422", Bollettino dell'Unione Matematica Italiana, Serie III (in Italian), 14 (1): 122–124.
  10. Atiyah, M. F. (October 1959), "Reviewed: Some Properties of Differentiable Varieties and Transformations by B. Segre", The Mathematical Gazette, 43 (345): 234, doi:10.2307/3611008, JSTOR 3611008, (registration required (help)).

References

External links

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