TYoshimura.DoubleDouble.Complex 1.5.3

There is a newer version of this package available.
See the version list below for details.
dotnet add package TYoshimura.DoubleDouble.Complex --version 1.5.3                
NuGet\Install-Package TYoshimura.DoubleDouble.Complex -Version 1.5.3                
This command is intended to be used within the Package Manager Console in Visual Studio, as it uses the NuGet module's version of Install-Package.
<PackageReference Include="TYoshimura.DoubleDouble.Complex" Version="1.5.3" />                
For projects that support PackageReference, copy this XML node into the project file to reference the package.
paket add TYoshimura.DoubleDouble.Complex --version 1.5.3                
#r "nuget: TYoshimura.DoubleDouble.Complex, 1.5.3"                
#r directive can be used in F# Interactive and Polyglot Notebooks. Copy this into the interactive tool or source code of the script to reference the package.
// Install TYoshimura.DoubleDouble.Complex as a Cake Addin
#addin nuget:?package=TYoshimura.DoubleDouble.Complex&version=1.5.3

// Install TYoshimura.DoubleDouble.Complex as a Cake Tool
#tool nuget:?package=TYoshimura.DoubleDouble.Complex&version=1.5.3                

DoubleDoubleComplex

Double-Double Complex and Quaternion Implements

Requirement

.NET 8.0
DoubleDouble

Install

Download DLL
Download Nuget

Functions

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.Arsinh(z)
Complex.Arcosh(z)
Complex.Artanh(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) 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

Usage

Complex z = "1+16i"; // z = (1, 16), new Complex(1, 16);
Complex c = Complex.Gamma(z);

Console.WriteLine(c);

Licence

MIT

Author

T.Yoshimura

Product Compatible and additional computed target framework versions.
.NET net8.0 is compatible.  net8.0-android was computed.  net8.0-browser was computed.  net8.0-ios was computed.  net8.0-maccatalyst was computed.  net8.0-macos was computed.  net8.0-tvos was computed.  net8.0-windows was computed. 
Compatible target framework(s)
Included target framework(s) (in package)
Learn more about Target Frameworks and .NET Standard.

NuGet packages (4)

Showing the top 4 NuGet packages that depend on TYoshimura.DoubleDouble.Complex:

Package Downloads
TYoshimura.DoubleDouble.Statistic

Double-Double Statistic Implements

TYoshimura.ComplexAlgebra

Complex Algebra

TYoshimura.DoubleDouble.AdvancedIntegrate

Double-Double Numerical Advanced Integration Implements

TYoshimura.DoubleDouble.Geometry

Double-Double Geometry 2D/3D Implements

GitHub repositories

This package is not used by any popular GitHub repositories.

Version Downloads Last updated
1.8.3 116 11/23/2024
1.8.2 73 11/22/2024
1.8.1 82 11/19/2024
1.8.0 87 11/18/2024
1.7.1 77 11/17/2024
1.7.0 88 11/14/2024
1.6.3 99 11/13/2024
1.6.2 73 11/13/2024
1.6.1 75 11/13/2024
1.6.0 123 10/31/2024
1.5.8 88 10/29/2024
1.5.7 82 10/29/2024
1.5.6 89 10/23/2024
1.5.5 70 10/21/2024
1.5.4 121 10/18/2024
1.5.3 82 10/17/2024
1.5.2 82 10/15/2024
1.5.1 83 10/14/2024
1.5.0 97 10/12/2024
1.4.9 102 9/18/2024
1.4.8 115 9/15/2024
1.4.7 140 9/7/2024
1.4.6 162 8/22/2024
1.4.5 142 8/20/2024
1.4.4 125 8/18/2024
1.4.3 115 8/17/2024
1.4.2 110 8/17/2024
1.4.1 116 8/17/2024
1.4.0 460 1/20/2024
1.3.9 148 10/8/2023
1.3.8 116 10/7/2023
1.3.7 134 9/19/2023
1.3.6 114 9/19/2023
1.3.5 111 9/18/2023
1.3.4 123 9/16/2023
1.3.3 128 9/15/2023
1.3.2 152 9/14/2023
1.3.1 130 9/9/2023
1.3.0 129 9/4/2023
1.2.1 224 3/13/2023
1.2.0 385 9/4/2022
1.1.0 433 1/21/2022
1.0.0 253 1/9/2022

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