public class GaussianMultiDLM extends Object implements FitFunction
This fitting target function is defined over dimension n, by the following
2n+1 parameters:
k = 0 - A k = 1..n - x₀ᵢ (with i = k-1) k = n+1..2n - bᵢ (with i = k-n-1)with
f(x) = A × exp( - S )and
S = ∑ bᵢ × (xᵢ - x₀ᵢ)²
| Constructor and Description |
|---|
GaussianMultiDLM() |
| Modifier and Type | Method and Description |
|---|---|
double |
grad(double[] x,
double[] a,
int k)
Partial derivatives indices are ordered as follow:
|
double |
hessian(double[] x,
double[] a,
int r,
int c)
Not used but hey.
|
double |
val(double[] x,
double[] a)
Evaluate this function at point
x. |
public final double val(double[] x,
double[] a)
FitFunctionx. The function is
otherwise defined over an array of parameters a, that
is the target of the fitting procedure.val in interface FitFunctionx - the multidimensional to evaluate the fonction ata - the set of parameters that defines the functionxpublic final double grad(double[] x,
double[] a,
int k)
k = 0 - A k = 1..n - x_i (with i = k-1) k = n+1..2n - b_i (with i = k-n-1)
grad in interface FitFunctionx - the point to evaluate the gradient ata - the set of parameters that defines the functionk - the index of the parameter to compute the gradientdf(x,a)/da_kFitFunction.val(double[], double[])public final double hessian(double[] x,
double[] a,
int r,
int c)
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