Complementary complete elliptic integral of the third kind
This functionality does not run in MATLAB.
ellipticCPi(n,m) represents the complementary
complete elliptic integral of the third kind
The complementary complete elliptic integral of the third kind is defined for complex arguments m and n.
A floating-point value is computed if all arguments are numerical and at least one is a floating-point value. Unevaluated symbolic calls are returned for most exact arguments. For some special cases explicit symbolic representations are returned.
When called with floating-point arguments, this function is
sensitive to the environment variable
DIGITS which determines
the numerical working precision.
Most calls with exact arguments return themselves unevaluated:
ellipticK(1/2); ellipticF(PI/4, I);
Some special arguments return explicit symbolic representations:
ellipticF(PI/2, 1/2); ellipticF(1, 1);
If one argument is a floating-point value and the others can be converted to a floating-point values, then a floating-point result will be returned:
ellipticPi(0.5, PI/3, 1);
An arithmetical expression specifying the parameter.
An arithmetical expression specifying the characteristic.