j-invariant (Q1995): Difference between revisions

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/m/02b6jr
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stated in: Freebase Data Dumps
publication date: 28 October 2013
Timestamp+2013-10-28T00:00:00Z
Timezone+00:00
CalendarGregorian
Precision1 day
Before0
After0
Property / defining formula
 

j(\tau)=\frac{\left(12\sum_{(m,n)\ne(0,0)}(m+n\tau)^{-4}\right)^3}{\left(\sum_{(m,n)\ne(0,0)}(m+n\tau)^{-4}\right)^3-\frac15\left(\frac72\sum_{(m,n)\ne(0,0)}(m+n\tau)^{-6}\right)^2}
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j-Function
Property / MathWorld ID: j-Function / rank
 
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Property / MathWorld ID: j-Function / reference
 
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Property / instance of: modular form / rank
 
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Property / Microsoft Academic ID
 
7514240
Property / Microsoft Academic ID: 7514240 / rank
 
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j-invariant
Property / nLab ID: j-invariant / rank
 
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j
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Property / definition domain: upper half-plane / rank
 
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Property / image: KleinInvariantJ.jpg / rank
 
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Property / image: J-inv-real.jpeg / rank
 
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Property / image: J-inv-phase.jpeg / rank
 
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Latest revision as of 16:18, 29 July 2024

modular function of weight zero defined on the upper half-plane of complex numbers
  • modular j-invariant
  • J-invariant function
Language Label Description Also known as
English
j-invariant
modular function of weight zero defined on the upper half-plane of complex numbers
  • modular j-invariant
  • J-invariant function

Statements

Q287419
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/m/02b6jr
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7514240
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j-invariant
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KleinInvariantJ.jpg
947 × 704; 324 KB
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J-inv-real.jpeg
600 × 600; 70 KB
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J-inv-phase.jpeg
600 × 600; 92 KB
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