Weierstrass's elliptic functions
class of mathematical functions
Facts
6 properties- Instance of
- function
- Subclass of
- elliptic function[3]
- Defining formula
- \wp (z;\omega_1,\omega _2)=\frac 1{z^2}+\sum _{n^2+m^2\ne0}\left(\frac1{(z+m\omega_1+n\omega _2)^2}-\frac1{(m\omega_1+n\omega_2)^2}\right)[5]
- Maintained by WikiProject
- WikiProject Mathematics[6]
- Named after
- Karl Weierstraß[2]
- Notation
- Weierstrass p[4]
🏷️ Also known as
en Weierstrass's elliptic functions
en ℘
en P-functions
en Weierstrass elliptic function
de Weierstraßsche ℘-Funktion
de Weierstraßsche elliptische Funktion
de Weierstraßsche p-Funktion
el Ελλειπτική συνάρτηση Βάιερστρας
es función elíptica de Weierstraß
es función elíptica de Weierstrass
es funciones elipticas de Weierstrass
es funciones elípticas de Weierstraß
fi Weierstrassin elliptinen funktio
fi Weierstrassin elliptiset funktiot
fr fonction elliptique de Weierstrass
fr fonctions elliptiques de Weierstrass
he פונקציית ויירשטראס אליפטית
it funzione ellittica di Weierstrass
it funzioni ellittiche di Weierstrass
ja ℘
🔖 Identifiers · 7
- Encyclopedia of Mathematics article ID
- Weierstrass_elliptic_functions
- Freebase ID
- /m/029jqf
- MathWorld ID
- WeierstrassEllipticFunction
- Microsoft Academic ID (discontinued)
- 2778457679, 2779115752
- Namuwiki ID
- 바이어슈트라스 타원 함수
- PlanetMath ID
- wpfunction
🔗 Connections
Instance of 1
Maintained by WikiProject 1
Named after 1
Notation 1
Subclass of 1
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Summary
Weierstrass's elliptic functions is a function[1].