Double-Double Complex and Quaternion Implements
.NET 8.0
DoubleDouble
| function | note |
|---|---|
| Complex.Sqrt(z) | |
| Complex.Cbrt(z) | |
| Complex.RootN(z, n) | |
| Complex.Log2(z) | |
| Complex.Log(z) | |
| Complex.Log(z, b) | |
| Complex.Log10(z) | |
| Complex.Log1p(z) | log(1+z) |
| Complex.Pow2(z) | |
| Complex.Pow(z, p) | |
| Complex.Exp(z) | |
| Complex.Sin(z) | |
| Complex.Cos(z) | |
| Complex.Tan(z) | |
| Complex.SinPi(z) | sin(πz) |
| Complex.CosPi(z) | cos(πz) |
| Complex.TanPi(z) | tan(πz) |
| Complex.Sinh(z) | |
| Complex.Cosh(z) | |
| Complex.Tanh(z) | |
| Complex.Asin(z) | Accuracy deteriorates near z=-1,1. |
| Complex.Acos(z) | Accuracy deteriorates near z=-1,1. |
| Complex.Atan(z) | |
| Complex.Asinh(z) | |
| Complex.Acosh(z) | |
| Complex.Atanh(z) | Accuracy deteriorates near z=-1,1. |
| Complex.Gamma(z) | Accuracy deteriorates near non-positive intergers. If z is Natual number lass than 35, an exact integer value is returned. |
| Complex.LogGamma(z) | |
| Complex.Digamma(z) | Near the positive root, polynomial interpolation is used. |
| Complex.Erf(z) | |
| Complex.Erfc(z) | |
| Complex.Erfcx(z) | |
| Complex.FresnelC(z) | |
| Complex.FresnelS(z) | |
| Complex.BesselJ(nu, z) | Accuracy deteriorates near root. abs(nu) ≤ 256 |
| Complex.BesselY(nu, z) | Accuracy deteriorates near root. abs(nu) ≤ 256 |
| Complex.BesselI(nu, z) | Accuracy deteriorates near root. abs(nu) ≤ 256 |
| Complex.BesselK(nu, z) | Accuracy deteriorates near root. abs(nu) ≤ 256 |
| Complex.HankelH1(nu, z) | Accuracy deteriorates near root. abs(nu) ≤ 256 |
| Complex.HankelH2(nu, z) | Accuracy deteriorates near root. abs(nu) ≤ 256 |
| Complex.AiryAi(z) | Accuracy deteriorates near root. |
| Complex.AiryBi(z) | Accuracy deteriorates near root. |
| Complex.E1(z) | exponential integral |
| Complex.Ei(z) | exponential integral |
| Complex.Ein(z) | complementary exponential integral |
| Complex.Si(z) | sine integral |
| Complex.Ci(z) | cosine integral |
| Complex.Shi(z) | hyperbolic sine integral |
| Complex.Chi(z) | hyperbolic cosine integral |
| Complex.Sinc(z) | sin(z)/z |
| Complex.Sinhc(z) | sinh(z)/z |
Complex z = "1+16i"; // z = (1, 16), new Complex(1, 16);
Complex c = Complex.Gamma(z);
Console.WriteLine(c);