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Doubly periodic function

In mathematics, a doubly periodic function is a function defined on the complex plane and having two "periods", which are complex numbers u {\displaystyle u} and v {\displaystyle v} that are linearly independent as vectors over the field of real numbers. That u {\displaystyle u} and v {\displaystyle v} are periods of a function f {\displaystyle f} means that

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Use of complex analysis

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Doubly periodic function

Nodes29
Edges28
Triples22
Avg. degree1.93
Density0.068966
Components1

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Doubly periodic function

Top relations

related to Use of complex analysis · 13
Doubly periodic function → Cauchy, For, If, It, Jacobian, Liouville's, Riemann, Since, So, The, Therefore, Under, Weierstrassian
related to Examples · 8
Doubly periodic function → As, For, Gaussian, If, In, The, This, Values
is a · 1
Doubly periodic function → function defined on the complex plane and having two

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Important terminology

function periodic displaystyle doubly complex lattice meromorphic plane periods poles parallelogram two values single cannot functions real number singly analysis

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SubjectPredicateObjectConfidenceSrc
Doubly periodic functionis afunction defined on the complex plane and having two0.90text
Doubly periodic functionrelated to ExamplesAs0.60section
Doubly periodic functionrelated to ExamplesFor0.60section
Doubly periodic functionrelated to ExamplesGaussian0.60section
Doubly periodic functionrelated to ExamplesValues0.60section
Doubly periodic functionrelated to ExamplesThis0.60section
Doubly periodic functionrelated to ExamplesIf0.60section
Doubly periodic functionrelated to ExamplesThe0.60section
Doubly periodic functionrelated to ExamplesIn0.60section
Doubly periodic functionrelated to Use of complex analysisIf0.60section
Doubly periodic functionrelated to Use of complex analysisCauchy0.60section
Doubly periodic functionrelated to Use of complex analysisRiemann0.60section

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