Meta.Numerics Library

Meta.Numerics

Meta.Numerics.Functions

AdvancedMath Class

AdvancedMath Methods

Hypergeometric2F1 Method

LeftRegularizedBeta Method

LeftRegularizedGamma Method

LogBeta Method

LogGamma Method

ModifiedBessel Method

ModifiedBesselI Method

ModifiedBesselK Method

RightRegularizedGamma Method

ScaledModifiedBesselI Method

ScaledModifiedBesselK Method

SphericalBesselJ Method

SphericalBesselY Method

SphericalHarmonic Method

AdvancedMathJacobiDn Method

Compute the Jacobian elliptic function dn.

Namespace: Meta.Numerics.Functions
Assembly: Meta.Numerics (in Meta.Numerics.dll) Version: 4.1.4

Syntax

C++

Copy

public static double JacobiDn(
	double u,
	double k
)

Public Shared Function JacobiDn ( 
	u As Double,
	k As Double
) As Double

public:
static double JacobiDn(
	double u, 
	double k
)

static member JacobiDn : 
        u : float * 
        k : float -> float

Parameters

u: Type: SystemDouble
The argument.
k: Type: SystemDouble
The modulus, which must be between 0 and 1.

Return Value

Type: Double
The value of dn(u,k).

Exceptions

Exception	Condition
ArgumentOutOfRangeException	k lies outside [0, 1].

Remarks

Be aware that some authors use the parameter m = k^2 instead of the modulus k.

Reference

AdvancedMath Class

Meta.Numerics.Functions Namespace

Other Resources

https://en.wikipedia.org/wiki/Jacobi_elliptic_functions

http://mathworld.wolfram.com/JacobiEllipticFunctions.html

http://dlmf.nist.gov/22

AdvancedMathAddLanguageSpecificTextSet("LST6C3DF051_0?cpp=::|nu=.");JacobiDn Method

Parameters

Return Value

Reference

Other Resources

AdvancedMathJacobiDn Method