Package org.hipparchus.analysis.function
Class Gaussian
java.lang.Object
org.hipparchus.analysis.function.Gaussian
- All Implemented Interfaces:
UnivariateDifferentiableFunction
,UnivariateFunction
Gaussian function.
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Nested Class Summary
Modifier and TypeClassDescriptionstatic class
Parametric function where the input array contains the parameters of the Gaussian, ordered as follows: Norm Mean Standard deviation -
Constructor Summary
ConstructorDescriptionGaussian()
Normalized gaussian with zero mean and unit standard deviation.Gaussian
(double mean, double sigma) Normalized gaussian with given mean and standard deviation.Gaussian
(double norm, double mean, double sigma) Gaussian with given normalization factor, mean and standard deviation. -
Method Summary
Modifier and TypeMethodDescriptiondouble
value
(double x) Compute the value of the function.<T extends Derivative<T>>
Tvalue
(T t) Compute the value for the function.
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Constructor Details
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Gaussian
Gaussian with given normalization factor, mean and standard deviation.- Parameters:
norm
- Normalization factor.mean
- Mean.sigma
- Standard deviation.- Throws:
MathIllegalArgumentException
- ifsigma <= 0
.
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Gaussian
Normalized gaussian with given mean and standard deviation.- Parameters:
mean
- Mean.sigma
- Standard deviation.- Throws:
MathIllegalArgumentException
- ifsigma <= 0
.
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Gaussian
public Gaussian()Normalized gaussian with zero mean and unit standard deviation.
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Method Details
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value
public double value(double x) Compute the value of the function.- Specified by:
value
in interfaceUnivariateFunction
- Parameters:
x
- Point at which the function value should be computed.- Returns:
- the value of the function.
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value
Compute the value for the function.- Specified by:
value
in interfaceUnivariateDifferentiableFunction
- Type Parameters:
T
- the type of the field elements- Parameters:
t
- the point for which the function value should be computed- Returns:
- the value
- Throws:
MathIllegalArgumentException
- ifx
does not satisfy the function's constraints (argument out of bound, or unsupported derivative order for example)
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