Wikipedia

Aldo Andreotti

For the Italian sports shooter, see Aldo Andreotti (sport shooter). For the racing driver, see Aldo Andretti.

Aldo Andreotti (15 March 1924 – 21 February 1980) was an Italian mathematician who worked on algebraic geometry, on the theory of functions of several complex variables and on partial differential operators. Notably he proved the Andreotti–Frankel theorem, the Andreotti–Grauert theorem, the Andreotti–Vesentini theorem and introduced, jointly with François Norguet, the Andreotti–Norguet integral representation for functions of several complex variables.

Aldo Andreotti
Aldo Andreotti
Born(1924-03-14)March 14, 1924
Firenze
DiedFebruary 21, 1980(1980-02-21) (aged 55)
Pisa
Resting placeSan Francesco de' Ferri
NationalityItalian
Alma materUniversità di Pisa
Known forAndreotti–Vesentini theorem
Scientific career
Fields
Institutions
Doctoral advisorFrancesco Cecioni
Other academic advisorsFrancesco Severi

Andreotti was a visiting scholar at the Institute for Advanced Study in 1951 and again from 1957 through 1959.[1]

Selected publications edit

Aldo Andreotti published 100 scientific works, including papers, books and lecture notes: many of them, except all his books but (Andreotti & Nacinovich 1980), are collected in his "Selecta" (Andreotti 1982, 1992, 1994, 1999). In his "Selecta" are also included three unpublished sets of lecture notes,[2] the first one prepared by Philippe Artzner from a course on the theory of analytic functions of several complex variables held by Andreotti during winter 1961 at the University of Strasbourg,[3] the second and third ones taken from two lectures held by Francesco Gherardelli at the "Seminario di Geometria"[4] of the Scuola Normale Superiore during the years 1971–1972 and 1971–1972 respectively, on topics concerning his joint work with Andreotti:[5] despite their nature of unpublished works, Vesentini (1992, p. 5) states that they have brought significant contributions to research.[6]

Articles edit

Books edit

  • Andreotti, Aldo; Stoll, Wilhelm (1971), Analytic and algebraic dependence of meromorphic functions, Lecture Notes in Mathematics, vol. 234, Berlin–Heidelberg–New York: Springer-Verlag, pp. iii+390, doi:10.1007/BFb0058595, ISBN 978-3-540-05670-6, MR 0390298, Zbl 0222.32013.
  • Andreotti, Aldo (1974), "Nine lectures on complex analysis", in Gherardelli, Francesco (ed.), Complex Analysis. C.I.M.E. I Ciclo. Bressanone, 3–12 Giugno 1973, C.I.M.E. Summer Schools, vol. 62, Roma: Edizioni Cremonese, pp. 1–175, doi:10.1007/978-3-642-10964-5_1, MR 0442262, Zbl 0353.32021.
  • Andreotti, Aldo (1975), Complexes of partial differential operators, Yale Mathematical Monographs, vol. 6, New Haven, Conn. – London: Yale University Press, pp. vi+49, MR 0413192, Zbl 0309.58020.
  • Andreotti, Aldo (1976), Introduzione all'analisi complessa (Lezioni tenute nel febbraio 1972) [Introduction to complex analysis (Lectures held in February 1972)], Contributi del Centro Linceo Interdisciplinare di Scienze Matematiche e Loro Applicazioni (in Italian), vol. 24, Rome: Accademia Nazionale dei Lincei, p. 34, archived from the original on 2012-03-07, retrieved 2012-10-20. A short course in the theory of functions of several complex variables, held in February 1972 at the Centro Linceo Interdisciplinare di Scienze Matematiche e Loro Applicazioni "Beniamino Segre".
  • Andreotti, Aldo (1978), Étude de géométrie algébrique [Study of algebraic geometry] (in French), Strasbourg: Université Louis Pasteur, Département de Mathématique, Institut de Recherche Mathématique Avancée, p. 340, Zbl 0616.32001.
  • Andreotti, Aldo; Nacinovich, Mauro (1980), Analytic Convexity and the Principle of Phragmén–Lindelöf, Quaderni, Pisa: Edizioni della Normale, p. 184, ISBN 978-88-7642-243-0, Zbl 0458.35004.
  • Andreotti, Aldo (1982), Geometrica algebrica [Algebraic geometry], Selecta di opere, vol. I, Pisa: Scuola Normale Superiore, p. 424, MR 0940467. The first volume of his selected works, collecting his and his coworkers contributions in algebraic geometry.
  • Andreotti, Aldo (1992), Analisi complessa. Tomo I [Several complex variables. Tome I], Selecta di opere, vol. II, Pisa: Scuola Normale Superiore, pp. 1–488. The first part (tomo) of the second volume of his selected works, collecting his and his coworkers contributions to the theory of functions of several complex variables.
  • Andreotti, Aldo (1994), Analisi complessa. Tomo II [Several complex variables. Tome II], Selecta di opere, vol. II, Pisa: Scuola Normale Superiore, pp. 489–1144. The second part (tomo) of the second volume of his selected works, collecting his and his coworkers contributions to the theory of functions of several complex variables.
  • Andreotti, Aldo (1999), Complessi di operatori differenziali [Complexes of differential operators], Selecta di opere, vol. III, Pisa: Scuola Normale Superiore, p. 633. The third and last volume of his selected works, collecting his and his coworkers contributions to the theory partial differential operators in the form of the study of complexes of differential operators.

See also edit

Notes edit

  1. ^ According to Andreotti's Community of Scholars web site Profile and to (Mitchell 1980, p. 50).
  2. ^ See (Andreotti 1992, pp. 383–432, 433–461 and 463–488) and the premise to the volume by Vesentini (1992, p. 5).
  3. ^ See (Andreotti 1992, pp. 383–432) and the premise to the volume by Vesentini (1992, p. 5).
  4. ^ The "Geometry Seminar" was a seminar on advanced geometry topics held at the Scuola Normale Superiore.
  5. ^ See (Andreotti 1992, pp. 433–461 and 463–488) and the premise to the volume by Vesentini (1992, p. 5).
  6. ^ Precisely, Vesentini (1992, p. 5) writes:-"Ad esse si aggiungono due opere – mai apparse in libri e riviste – che hanno tuttavia portato contributi significativi alla ricerca matematica" (English translation:"Added to these there are two works – never published in books or journals – that nevertheless have brought significant contributions to the research").

References edit

Biographical and general references edit

Scientific references edit

External links edit

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