WCelli1 WCelli2 WCelli3 WElli1 WElli2 WElli3 WHlambda WJzeta WRc WRd WRf WRg WRj

WRj() Function WRj ( X As  Double, Y As  Double, Z As  Double, P As  Double  ) Carlson form of elliptic integral RJ(x, y, z, p) Purpose Rj computes the Carlson form of elliptic integral RJ(x, y, z, p). RJ(x, y, z, p) = (3/2) * ∫(t + x)^(-1/2)(t + y)^(-1/2)(t + z)^(-1/2)(t + p)^(-1)dt [0, ∞] For negative fourth argument p, WRj computes the principal value. Returns Carlson form of elliptic integral RJ(x, y, z, p). Parameters [in] X Argument x. (X >= 0 (one of X, Y and Z may be zero)) [in] Y Argument y. (Y >= 0 (one of X, Y and Z may be zero)) [in] Z Argument z. (Z >= 0 (one of X, Y and Z may be zero)) [in] P Argument p. (P <> 0) Reference boost/math/special_functions