Ten Place Tables of the Jacobian Elliptic Functions. Part III.
Abstract
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)
Document Details
- Document Type
- Technical Report
- Publication Date
- May 01, 1971
- Accession Number
- AD0729198
Entities
People
- Henry E. Fettis
- James C. Caslin
Organizations
- Air Force Research Laboratory