Infinite Families of Exact Sums of Squares Formulas, Jacobi Elliptic Functions, Continued Fractions, and Schur Functions - Hardback - 2002
Resumo
Jacobi's elliptic function approach dates from his epic Fundamenta Nova of 1829. This title employs his combinatorial/elliptic function methods to derive many infinite families of explicit exact formulas involving either squares or triangular numbers, two of which generalize Jacobi's (1829) 4 and 8 squares identities to 4n2 or 4n(n+1) squares.
Year of publication: 2002
Pagination: 143 pages, biography
Format: Hardback
Serie: Developments in Mathematics
Editor: Stephen C. Milne
Year of publication: 2002
Pagination: 143 pages, biography
Format: Hardback
Serie: Developments in Mathematics
Editor: Stephen C. Milne
Infinite Families of Exact Sums of Squares Formulas, Jacobi...
Resumo
Jacobi's elliptic function approach dates from his epic Fundamenta Nova of 1829. This title employs his combinatorial/elliptic function methods to derive many infinite families of explicit exact formulas involving either squares or triangular numbers, two of which generalize Jacobi's (1829) 4 and 8 squares identities to 4n2 or 4n(n+1) squares.
Year of publication: 2002
Pagination: 143 pages, biography
Format: Hardback
Serie: Developments in Mathematics
Editor: Stephen C. Milne
Year of publication: 2002
Pagination: 143 pages, biography
Format: Hardback
Serie: Developments in Mathematics
Editor: Stephen C. Milne
Publicidade
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Infinite Families of Exact Sums of Squares Formulas, Jacobi Elliptic Functions, Continued Fractions, and Schur Functions - Hardback - 2002
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Características
- Editora
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Kluwer Academic Publishers
- Dimensão
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164 x 236 x 12
- Peso
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398
- Tema
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Number theory
- Origem
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United States
- EAN
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9781402004919
Publicidade
Publicidade