Elliptic functions : a constructive approach
著者
書誌事項
Elliptic functions : a constructive approach
J. Wiley, c1996
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注記
References: p. [211]-212
Includes index
内容説明・目次
内容説明
The theory of elliptic functions represents a high point of classical analysis. Interest in the use of these mathematical tools was heightened by John Wile's partial proof of Fermat's last theorem. This guide demonstrates how the principal results can be derived using relatively modest analytical machinery. In addition to their intrinsic elegance and range, from circular functions to gamma and related, basic elliptic, theta, jacobian, elliptic integrals and modular functions, they find uses in fields as diverse as number theory and fluid mechanics.
目次
- Preliminaries
- Circular Functions
- Gamma and Related Functions
- Basic Elliptic Functions
- Theta Functions
- Jacobian Functions
- Elliptic Integrals
- Modular Functions
- Applications
- References
- Index.
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