Maria Adelaide Sneider

Maria Adelaide Sneider (6 December 1937 – 1 May 1989)[1] (also known as Maria Adelaide Sneider Ludovici, her second surname being "Ludovici")[2] was an Italian mathematician working on numerical and mathematical analysis. She is known for her work on the theory of electrostatic capacities of non-smooth closed hypersurfaces:[3] Apart from the development of precise estimates for the numerical approximation of the electrostatic capacity of the unit cube,[4] this work also led her to give a rigorous proof of Green's identities for large classes of hypersurfaces with singularities,[5] and later to develop an accurate mathematical analysis of the points effect.[6] She is also known for her contributions to the Dirichlet problem for pluriharmonic functions on the unit sphere of [7]

Maria Adelaide Sneider
Born(1937-12-06)6 December 1937
Died1 May 1989(1989-05-01) (aged 51)[1]
Rome
NationalityItalian
Alma materUniversità degli Studi di Trieste
Known for
Scientific career
FieldsMathematics
InstitutionsSapienza University of Rome
Doctoral advisorGaetano Fichera

Work edit

Gaetano and his former student Adelaide Sneider have done important work on capacity and in particular on the capacity of a cube and the corresponding potential fields.

— Walter K. Hayman, (Hayman 1993, p. 119).

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Notes edit

  1. ^ a b Fichera (1990, p. 393) states precisely that she died in the night between the April 30 and May 1, 1989, while Benvenuti & Ricci (1990, p. 1) report only the last date.
  2. ^ As she signes herself in (Sneider Ludovici 1970) and in several other of her scientific works: see also the "Author index" in (Fichera 1974, p. 202).
  3. ^ According to Fichera (1990, p. 395): see also her work (Sneider Ludovici 1970), the associated report (Picone, Tricomi & Fichera 1970), and the introductory remarks in (Hayman 1993, p. 119).
  4. ^ See (Picone, Tricomi & Fichera 1970), (Fichera 1990, p. 396) and (Hayman 1993, p. 119).
  5. ^ See (Fichera 1974, pp. 178–179) and (Fichera 1990).
  6. ^ See Fichera (1990, pp. 398–400).
  7. ^ (Fichera 1990, p. 405).

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