Jacobi elliptic functions
mathematical function
Facts
5 properties- Instance of
- mathematical concept
- Subclass of
- elliptic function
- Defining formula
- u=\int_0^\varphi \frac{\mathrm d\theta} {\sqrt {1-m \sin^2 \theta}}\,
- Maintained by WikiProject
- WikiProject Mathematics[4]
- Named after
- Carl Gustav Jacob Jacobi[3]
🏷️ Also known as
en Jacobi elliptic functions
ar دوال ياكوبي الناقصية
ar دوال ياكوبي الاهليلجية
ar دوال ياكوبي الإهليلجية
cs Eliptická funkce
cs Jacobiho eliptické funkce
da Jacobi elliptiske funktioner
de Delta amplitudinis
de Cosinus amplitudinis
de Jacobische elliptische Funktion
de Sinus amplitudinis
es Funcion eliptica de Jacobi
es Funcion elíptica de Jacobi
es Función eliptica de Jacobi
es Función elíptica de Jacobi
fi Jacobin elliptiset funktiot
fi Jacobin elliptinen funktio
fr fonction elliptique de Jacobi
it Funzioni ellittiche di Jacobi
ja ヤコビの楕円函数
🔖 Identifiers · 9
- OpenAlex ID
- C73749972
- Enciclopedia Galega Universal ID
- 140462
- Encyclopedia of Mathematics article ID
- Jacobi_elliptic_functions
- Freebase ID
- /m/029w_k
- MathWorld ID
- JacobiEllipticFunctions
- Microsoft Academic ID (discontinued)
- 73749972
- Namuwiki ID
- 야코비 타원 함수
- PSH ID
- 7537
- ScienceDirect topic ID
- engineering/jacobi-elliptic-function, mathematics/jacobi-elliptic-function
Press Enter · cited answer in seconds