Code covered by the BSD License  

Highlights from
Elliptic Integrals and Jacobi's Zeta Function of Complex Argument.

Be the first to rate this file! 2 Downloads (last 30 days) File Size: 2.55 KB File ID: #17745

Elliptic Integrals and Jacobi's Zeta Function of Complex Argument.

by Moiseev Igor

 

26 Nov 2007 (Updated 20 Jun 2009)

Evaluates the elliptic integrals of complex phase.

| Watch this File

File Information
Description

ELLIPTIC12i evaluates the Incomplete Elliptic Integrals of the First, Second Kind and Jacobi's Zeta Function for the complex value of phase U. Parameter M must be in the range 0 <= M <= 1.

   [Fi,Ei,Zi] = ELLIPTIC12i(U,M,TOL)

where U is a complex phase in radians, M is the real parameter and TOL is the tolerance (optional). Default value for the tolerance is eps = 2.220e-16.

ELLIPTIC12i uses the function ELLIPTIC12 to evaluate the values of corresponding integrals.

See also ELLIPKE, ELLIPJ, ELLIPTIC12.

MATLAB release MATLAB 7.1.0 (R14SP3)
Tags for This File  
Everyone's Tags
complex phase, elliptic integrals, integration, jacobi zeta, mathematics
Tags I've Applied
Add New Tags Please login to tag files.
Please login to add a comment or rating.
Updates
20 Jun 2009

Update license

Contact us