Ten Place Tables of the Jacobian Elliptic Functions: ARL71-0081 PDF Download
Are you looking for read ebook online? Search for your book and save it on your Kindle device, PC, phones or tablets. Download Ten Place Tables of the Jacobian Elliptic Functions: ARL71-0081 PDF full book. Access full book title Ten Place Tables of the Jacobian Elliptic Functions: ARL71-0081 by Henry E. Fettis. Download full books in PDF and EPUB format.
Author: Henry E. Fettis
Publisher:
ISBN:
Category : Elliptic functions
Languages : en
Pages : 470
Get Book Here
Book Description
Author: Henry E. Fettis
Publisher:
ISBN:
Category : Elliptic functions
Languages : en
Pages : 470
Get Book Here
Book Description
Author: Henry E. Fettis
Publisher:
ISBN:
Category : Elliptic functions
Languages : en
Pages : 408
Get Book Here
Book Description
Author: Henry E. Fettis
Publisher:
ISBN:
Category : Elliptic functions
Languages : en
Pages : 136
Get Book Here
Book Description
Author: Henry E. Fettis
Publisher:
ISBN:
Category : Functions, Elliptic
Languages : en
Pages : 0
Get Book Here
Book Description
Author: Henry E. Fettis
Publisher:
ISBN:
Category : Elliptic functions
Languages : en
Pages : 420
Get Book Here
Book Description
Author: Henry E. Fettis
Publisher:
ISBN:
Category : Elliptic functions
Languages : en
Pages : 398
Get Book Here
Book Description
Author: Henry E. Fettis
Publisher:
ISBN:
Category : Elliptic functions
Languages : en
Pages : 416
Get Book Here
Book Description
Author: Henry E. Fettis
Publisher:
ISBN:
Category : Elliptic functions
Languages : en
Pages : 562
Get Book Here
Book Description
Author: Henry E. Fettis
Publisher:
ISBN:
Category : Elliptic functions
Languages : en
Pages : 496
Get Book Here
Book Description
Author:
Publisher:
ISBN:
Category :
Languages : en
Pages : 455
Get Book Here
Book Description
The report contains ten place tables of the Jacobian elliptic functions am(u, k) sn(n, k) cn(u, k) dn(u, k), E(am(u, k)) where u = the integral from zero to phi of (d(theta)/the square root of (1-(k squared)(sin squared theta))); am(u, k) = phi; sn(u, k) = sin phi; cn(u, k) = cos phi; dn(u, k) = the square root of (1 - (k squared)(sin squared phi)); E(phi, k) = the integral from zero to phi of the square root of (1 - (k squared)(sin squared theta))d(theta) for k squared = .950 (.001).999, u = 0(.01)K(k) where K(k) = the integral from zero to pi/2 of (d(theta)/the square root of (1 - (k squared)(sin squared theta))). (Author).