Weierstrass's Elliptic Functions
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High Quality Content by WIKIPEDIA articles! The Weierstrass elliptic function can be defined in three closely related ways, each of which possesses certain advantages. One is as a function of a complex variable z and a lattice in the complex plane. Another is in terms of z and two complex numbers 1 and 2 defining a pair of generators, or periods, for the lattice. The third is in terms z and of a modulus in the upper half-plane. This is related to the previous definition by = 2 / 1, which by the conventional choice on the pair of periods is in the upper half-plane. Using this approach, for fixed z the Weierstrass functions become modular functions of .
Weitere Informationen
- Allgemeine Informationen
- GTIN 09786130364083
- Editor Lambert M. Surhone, Miriam T. Timpledon, Susan F. Marseken
- Sprache Englisch
- Größe H220mm x B150mm x T6mm
- Jahr 2010
- EAN 9786130364083
- Format Fachbuch
- ISBN 978-613-0-36408-3
- Titel Weierstrass's Elliptic Functions
- Untertitel Mathematics, Elliptic Function, Karl Weierstrass, Upper half-plane, Modular Form, Automorphic Form, Fundamental Pair of Periods, Eisenstein Series, Homogeneous Function
- Gewicht 167g
- Herausgeber VDM Verlag Dr. Müller e.K.
- Anzahl Seiten 100
- Genre Mathematik
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