Jacobi elliptic functions

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1The Pendulum, Elliptic Functions and Imaginary Time Math 241 Homework John Baez The sine and cosine functions are analytic on the entire complex plane, and also periodic in one direction. It’s interesting to look for n

The Pendulum, Elliptic Functions and Imaginary Time Math 241 Homework John Baez The sine and cosine functions are analytic on the entire complex plane, and also periodic in one direction. It’s interesting to look for n

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Source URL: math.ucr.edu

Language: English - Date: 2005-04-12 00:47:40
2How Euler Did It by Ed Sandifer Arc length of an ellipse October, 2004 It is remarkable that the constant, π, that relates the radius to the circumference of a circle in the familiar formula C = 2π r is the same consta

How Euler Did It by Ed Sandifer Arc length of an ellipse October, 2004 It is remarkable that the constant, π, that relates the radius to the circumference of a circle in the familiar formula C = 2π r is the same consta

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Source URL: eulerarchive.maa.org

Language: English - Date: 2013-11-04 12:20:24
3Formulary for elliptic divisibility sequences and elliptic nets KATHERINE E. STANGE Abstract. Just the formulas. No warranty is expressed or implied. May cause side effects. Not to be taken internally. Remove label befor

Formulary for elliptic divisibility sequences and elliptic nets KATHERINE E. STANGE Abstract. Just the formulas. No warranty is expressed or implied. May cause side effects. Not to be taken internally. Remove label befor

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Source URL: math.colorado.edu

Language: English - Date: 2015-10-18 16:52:45
4Note on the Landweber-Stong  elliptic genus by Don Zagier University

Note on the Landweber-Stong elliptic genus by Don Zagier University

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Source URL: people.mpim-bonn.mpg.de

Language: English - Date: 2011-05-20 11:50:09
5A GENERALIZED JACOBI THETA FUNCTION AND QUASIMODULAR FORMS Masanobu Kaneko and Don Zagier  In this note we give a direct proof using the theory of modular forms of a beautiful

A GENERALIZED JACOBI THETA FUNCTION AND QUASIMODULAR FORMS Masanobu Kaneko and Don Zagier In this note we give a direct proof using the theory of modular forms of a beautiful

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Source URL: people.mpim-bonn.mpg.de

Language: English - Date: 2011-05-27 05:03:40
6Elliptic Functions with Simple Symmetries and Fast Addition Formulas H. Karcher, Bonn Any two elliptic functions f, g of degree 2 differ only by a torus translation T and a M¨ obius transformation M , i.e. g = M ◦ f

Elliptic Functions with Simple Symmetries and Fast Addition Formulas H. Karcher, Bonn Any two elliptic functions f, g of degree 2 differ only by a torus translation T and a M¨ obius transformation M , i.e. g = M ◦ f

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Source URL: www.math.uni-bonn.de

Language: English - Date: 2005-06-02 12:43:45
7THE FERMAT CUBIC, ELLIPTIC FUNCTIONS, CONTINUED FRACTIONS, AND A COMBINATORIAL EXCURSION ERIC VAN FOSSEN CONRAD AND PHILIPPE FLAJOLET Kindly dedicated to G´ erard · · · Xavier Viennot on the occasion of his sixtieth

THE FERMAT CUBIC, ELLIPTIC FUNCTIONS, CONTINUED FRACTIONS, AND A COMBINATORIAL EXCURSION ERIC VAN FOSSEN CONRAD AND PHILIPPE FLAJOLET Kindly dedicated to G´ erard · · · Xavier Viennot on the occasion of his sixtieth

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Source URL: algo.inria.fr

Language: English - Date: 2006-03-25 12:23:30
8S – Approximations of Special Functions  Introduction – S NAG Toolbox for Matlab Chapter Introduction S – Approximations of Special Functions

S – Approximations of Special Functions Introduction – S NAG Toolbox for Matlab Chapter Introduction S – Approximations of Special Functions

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Source URL: www.nag.com

Language: English - Date: 2012-08-10 11:13:04
9S – Approximations of Special Functions  S21CBF NAG Library Routine Document S21CBF

S – Approximations of Special Functions S21CBF NAG Library Routine Document S21CBF

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Source URL: www.nag.com

Language: English - Date: 2013-01-25 10:47:19
10Report no[removed]Computing Aα, log(A) and related matrix functions by contour integrals Nicholas Hale Oxford University Computing Laboratory

Report no[removed]Computing Aα, log(A) and related matrix functions by contour integrals Nicholas Hale Oxford University Computing Laboratory

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Source URL: eprints.maths.ox.ac.uk

Language: English - Date: 2011-05-06 06:09:08