public double ComputePartialDerivative(functionDelegate function, Parameter parameter, int order, double currentFunctionValue)
{
int numberOfPoints = _coefficients.Length;
double result = 0.0;
double originalValue = parameter;
double[] points = new double[numberOfPoints];
double derivativeStepSize = parameter.DerivativeStepSize;
int centerPoint = (numberOfPoints - 1) / 2;
for (int i = 0; i < numberOfPoints; i++)
{
if (i != centerPoint)
{
parameter.Value = originalValue + ((double)(i - centerPoint)) * derivativeStepSize;
points[i] = function();
}
else
{
points[i] = currentFunctionValue;
}
}
result = ComputeDerivative(points, order, centerPoint, derivativeStepSize);
parameter.Value = originalValue;
return result;
}
public double[] ComputePartialDerivatives(functionDelegate function, Parameter parameter, int[] derivativeOrders, double currentFunctionValue)
{
int numberOfPoints = _coefficients.Length;
double[] result = new double[derivativeOrders.Length];
double originalValue = parameter;
double[] points = new double[numberOfPoints];
double derivativeStepSize = parameter.DerivativeStepSize;
int centerPoint = (numberOfPoints - 1) / 2;
for (int i = 0; i < numberOfPoints; i++)
{
if (i != centerPoint)
{
parameter.Value = originalValue + ((double)(i - centerPoint)) * derivativeStepSize;
points[i] = function();
}
else
{
points[i] = currentFunctionValue;
}
}
for (int i = 0; i < derivativeOrders.Length; i++)
{
result[i] = ComputeDerivative(points, derivativeOrders[i], centerPoint, derivativeStepSize);
}
parameter.Value = originalValue;
return(result);
}
/// <summary>
/// 增加控件点击事件
/// </summary>
/// <param name="function">函数名</param>
/// <param name="controlName">控件名</param>
public void AddContorlClickMethod(functionDelegate function, ControlNames controlName)
{
Control control = GetControlByName(controlName);
if (control == null)
{
return;
}
control.Click += new EventHandler(function);
}
static void Main(string[] args)
{
functionDelegate d1 = addNum;
functionDelegate d2 = mulNum;
functionDelegate d3 = d1 + d2;
d3(4, 5);
Console.ReadKey();
}
public LevenbergMarquardt(functionDelegate regressionFunction, Parameter[] regressionParameters, Parameter[] observedParameters, double[,] data, int numberOfDerivativePoints)
{
Debug.Assert(data.GetLength(0) == observedParameters.Length + 1);
_data = data;
_observedParameters = observedParameters;
_regressionParameters = regressionParameters;
_regressionFunction = regressionFunction;
int numberOfParameters = _regressionParameters.Length;
int numberOfPoints = data.GetLength(1);
_derivatives = new Derivatives(numberOfDerivativePoints);
_jacobian = new Matrix(numberOfPoints, numberOfParameters);
_residuals = new Matrix(numberOfPoints, 1);
_regressionParameters0 = new Matrix(numberOfParameters, 1);
}
private void Run()
{
// Register delegate methods
functions += ToUpperCase;
functions += AddSpaces;
functions += delegate(ref string s) {
s = "{" + s + "}";
};
//
string input = "testing";
functions(ref input); // invoke all registered methods
Console.WriteLine(input);
}
public double ComputePartialDerivative(functionDelegate function, Parameter parameter, int order)
{
var numberOfPoints = _coefficients.Length;
double originalValue = parameter;
var points = new double[numberOfPoints];
var derivativeStepSize = parameter.DerivativeStepSize;
var centerPoint = (numberOfPoints - 1) / 2;
for (var i = 0; i < numberOfPoints; i++)
{
parameter.Value = originalValue + (i - centerPoint) * derivativeStepSize;
points[i] = function();
}
var result = ComputeDerivative(points, order, centerPoint, derivativeStepSize);
parameter.Value = originalValue;
return result;
}
public double ComputePartialDerivative(functionDelegate function, Parameter parameter, int order)
{
int numberOfPoints = _coefficients.Length;
double result = 0.0;
double originalValue = parameter;
double[] points = new double[numberOfPoints];
double derivativeStepSize = parameter.DerivativeStepSize;
int centerPoint = (numberOfPoints - 1) / 2;
for (int i = 0; i < numberOfPoints; i++)
{
parameter.Value = originalValue + ((double)(i - centerPoint)) * derivativeStepSize;
points[i] = function();
}
result = ComputeDerivative(points, order, centerPoint, derivativeStepSize);
parameter.Value = originalValue;
return(result);
}
public LevenbergMarquardt(functionDelegate function, Parameter[] regressionParameters, Parameter[] observedParameters, double[,] data) :
this(function, regressionParameters, observedParameters, data, 3)
{
}
public void Sort(functionDelegate callback)
{
Comparison <Worker> comparison = new Comparison <Worker>(callback);
listWorker.Sort(comparison);
}
public LevenbergMarquardt(functionDelegate function, Parameter[] regressionParameters, Parameter[] observedParameters, double[,] data)
: this(function, regressionParameters, observedParameters, data, 3)
{
}
public LevenbergMarquardt(functionDelegate regressionFunction, Parameter[] regressionParameters, Parameter[] observedParameters, double[,] data, int numberOfDerivativePoints)
{
Debug.Assert(data.GetLength(0) == observedParameters.Length + 1);
_data = data;
_observedParameters = observedParameters;
_regressionParameters = regressionParameters;
_regressionFunction = regressionFunction;
int numberOfParameters = _regressionParameters.Length;
int numberOfPoints = data.GetLength(1);
_derivatives = new Derivatives(numberOfDerivativePoints);
_jacobian = new Matrix(numberOfPoints, numberOfParameters);
_residuals = new Matrix(numberOfPoints, 1);
_regressionParameters0 = new Matrix(numberOfParameters, 1);
}
public double[] ComputePartialDerivatives(functionDelegate function, Parameter parameter, int[] derivativeOrders)
{
int numberOfPoints = _coefficients.Length;
double[] result = new double[derivativeOrders.Length];
double originalValue = parameter;
double[] points = new double[numberOfPoints];
double derivativeStepSize = parameter.DerivativeStepSize;
int centerPoint = (numberOfPoints - 1) / 2;
for (int i = 0; i < numberOfPoints; i++)
{
parameter.Value = originalValue + ((double)(i - centerPoint)) * derivativeStepSize;
points[i] = function();
}
for (int i = 0; i < derivativeOrders.Length; i++)
{
result[i] = ComputeDerivative(points, derivativeOrders[i], centerPoint, derivativeStepSize);
}
parameter.Value = originalValue;
return result;
}
public void SwitchFunction(int functionNumber)
{
switch (functionNumber)
{
case 0:
d = new functionDelegate(Helper.RastriginFunction);
break;
case 1:
d = new functionDelegate(Helper.GriewankFunction);
break;
case 2:
d = new functionDelegate(Helper.SchwefelFunction);
break;
case 3:
d = new functionDelegate(Helper.ShubertFunction);
break;
case 4:
d = new functionDelegate(Helper.AckleyFunction);
break;
case 5:
d = new functionDelegate(Helper.MichalewiczFunction);
break;
case 6:
d = new functionDelegate(Helper.CamelbackFunction);
break;
case 7:
d = new functionDelegate(Helper.BecherLagoFunction);
break;
case 8:
d = new functionDelegate(Helper.Scheffer2Function);
break;
}
}
public double[] ComputePartialDerivatives(functionDelegate function, Parameter parameter, int[] derivativeOrders, double currentFunctionValue)
{
var numberOfPoints = _coefficients.Length;
var result = new double[derivativeOrders.Length];
double originalValue = parameter;
var points = new double[numberOfPoints];
var derivativeStepSize = parameter.DerivativeStepSize;
var centerPoint = (numberOfPoints - 1) / 2;
for (var i = 0; i < numberOfPoints; i++)
{
if (i != centerPoint)
{
parameter.Value = originalValue + (i - centerPoint) * derivativeStepSize;
points[i] = function();
}
else
{
points[i] = currentFunctionValue;
}
}
for (var i = 0; i < derivativeOrders.Length; i++)
{
result[i] = ComputeDerivative(points, derivativeOrders[i], centerPoint, derivativeStepSize);
}
parameter.Value = originalValue;
return result;
}