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  • {{rpl|Complex analysis||**}}
    254 bytes (27 words) - 04:01, 26 September 2013
  • In [[mathematical analysis]], precisely in [[complex analysis]], '''several complex variables''' is the field that studies the properties
    198 bytes (26 words) - 06:52, 22 February 2011
  • ===Disciplines within complex analysis===
    670 bytes (80 words) - 08:52, 7 August 2008
  • Field of mathematics, precisely of [[complex analysis]], that studies those properties which characterize [[Function (mathematics
    232 bytes (27 words) - 04:54, 22 February 2011
  • In [[complex analysis]], a '''removable singularity''' is a type of [[singularity]] of a [[functi An isolated singularity may be either removable, a [[pole (complex analysis)|pole]], or an [[essential singularity]].
    929 bytes (138 words) - 02:29, 25 October 2013
  • <noinclude>{{Subpages}}</noinclude>A certain type of function in [[complex analysis]], with connections to [[algebraic geometry]] and [[number theory]]
    151 bytes (19 words) - 18:29, 15 December 2010
  • ...l equation]]s which characterize [[Function (mathematics)|functions]] in [[complex analysis]].
    160 bytes (18 words) - 05:17, 22 February 2011
  • In [[complex analysis]], an '''isolated singularity''' of a [[complex number|complex]]-valued [[f ...er of ''z''-''a'' times ''f'' is bounded, and the singularity is a [[pole (complex analysis)|pole]].
    903 bytes (137 words) - 16:34, 11 November 2008
  • {{r|Complex analysis}} {{r|Pole (complex analysis)}}
    560 bytes (69 words) - 20:00, 11 January 2010
  • ...nent French mathematician, one of the pioneers of rigor in mathematics and complex analysis.
    149 bytes (17 words) - 13:55, 21 May 2008
  • * {{cite book | author=Hilary A. Priestley | title=Introduction to Complex Analysis | edition=2nd ed | publisher=[[Oxford University Press]] | year=2003 | isbn
    189 bytes (24 words) - 16:43, 11 November 2008
  • {{r|Complex analysis}} {{r|Complex analysis}}
    918 bytes (144 words) - 02:40, 23 February 2011
  • In complex analysis, the '''residue''' of a function ''f'' [[holomorphic function|holomorphic ...h>z_0</math> itself), with either a [[removable singularity]] or a [[pole (complex analysis)|pole]] at <math>z_0</math>, then it can be represented as a [[Laurent seri
    1 KB (227 words) - 16:56, 12 November 2008
  • ...] on all ''D'' ''except'' a set of [[isolated point]]s, which are [[pole (complex analysis)|pole]]s for the function. (The terminology comes from the [[Ancient Greek]
    1 KB (215 words) - 03:15, 21 January 2009
  • | title = An Introduction to Complex Analysis in Several Variables
    768 bytes (98 words) - 02:37, 23 February 2011
  • ...'; part I in ''Global analysis'', Princeton university press. Part II in ''complex analysis and algebraic geometry'', Cambridge university press. Part III in ''Invent
    1,005 bytes (121 words) - 16:33, 1 December 2008
  • ...eveloped prior to the advent of state space methods, which rely heavily on complex analysis and transform methods, especially the Laplace and Fourier transforms, as we
    246 bytes (33 words) - 22:08, 11 September 2009
  • Theorem that relates the complex analysis of a connected compact Riemann surface with the surface's purely topologica
    230 bytes (34 words) - 19:05, 4 September 2009
  • In [[complex analysis]], a '''pole''' is a type of [[singularity]] of a [[function (mathematics)|
    1 KB (188 words) - 13:32, 8 March 2009
  • {{rpl|Pole (complex analysis)}}
    166 bytes (21 words) - 05:56, 26 September 2013
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