Cauchy-Riemann equations/Bibliography: Difference between revisions

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imported>Boris Tsirelson
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imported>Daniele Tampieri
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*{{Citation
  | last = Burckel
  | first = Robert B.
  | author-link = Robert B. Burckel
  | title = An Introduction to Classical Complex Analysis. Vol. 1
  | place = Basel–Stuttgart–New York–Tokyo
  | publisher = Birkhäuser Verlag
  | year = 1979
| series = Lehrbucher und Monographien aus dem Gebiete der exakten Wissenschaften. Mathematische Reihe
  | volume = 64
  | edition =
  | url = http://books.google.com/books?id=beSXZhrfDngC&printsec=frontcover#v=onepage&q&f=true
  | doi =
  | id = Zbl 0434.30001
  | isbn = 3-7643-0989-X
}}. A comprehensive textbook on some topics of [[complex analysis]], with historical sections at the end of each chapter and also many historical comments to chosen concepts and results inside the body of the text: an enormous bibligraphy of more than 1300 works with references to their reviews in the [[Bulletin of the American Mathematical Society]], [[Fundamenta Mathematicae]], [[Mathematical Reviews]] and [[Zentralblatt für Mathematik]] completes this excellent book.
*{{Citation
  | last = D'Alembert
  | first = Jean Le-Rond
  | author-link = Jean Le-Rond D'Alembert
  | title = Essai d'une nouvelle théorie de la résistance des fluides
  | place = Paris
  | publisher = David
  | year = 1752
  | edition =
  | url =http://books.google.com/books?id=Goc_AAAAcAAJ&printsec=frontcover#v=onepage&q&f=true
  | doi =
  | id =
  | isbn =
}} (in [[French language|French]]).
*{{Citation
  | last = Hörmander
  | first = Lars
  | author-link = Lars Hörmander
  | title = An Introduction to Complex Analysis in Several Variables
  | place = Amsterdam–London–New York–Tokyo
  | publisher = [[North-Holland]]
  | origyear = 1966
  | year = 1990
| series = North–Holland Mathematical Library
  | volume = 7
  | edition = 3<sup>rd</sup> (Revised)
  | url =
  | doi =
  | id = Zbl 0685.32001
  | isbn = 0-444-88446-7
}}. One of the best monograph in the [[Several complex variables|theory of functions of several complex variables]], focusing on the so called "''Cauchy-Riemann equations''" approach to the theory itself, written by one of the masters of the theory of [[partial differential equation]]s

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A list of key readings about Cauchy-Riemann equations.
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