// private IParametrizedCurve BuildNewCurve(IParametrizedCurve currentCurve, IList<double> xCurveCorrection, IList<double> yCurveCorrection)
// {
// var xChebishevpolinom = new ChebishevPolinomOld(xCurveCorrection);
// var yChebishevpolinom = new ChebishevPolinomOld(yCurveCorrection);
// double[] points = IntegralEquationDiscretezer.GetDiscretePoints(_state.PointsNumber);
// double[] newXValues = new double[points.Length];
// double[] newYValues = new double[points.Length];
// for (int i = 0; i<points.Length; i++)
// {
// newXValues[i] = _state.InnerCurve.GetX(points[i]) + xChebishevpolinom.Value(points[i]);
// newYValues[i] = _state.InnerCurve.GetY(points[i]) + yChebishevpolinom.Value(points[i]);
// }
// return new ApproxParametrizedCurve(
// new TrigonPolinom(newXValues, newXValues.Length / 2),
// new TrigonPolinom(newYValues, newYValues.Length / 2));
//}
private double[] GetCurveValues(IParametrizedCurve curve, double[] points, bool onX)
{
double[] values = new double[_state.PointsNumber];
for (int i = 0; i < values.Length; i++)
{
values[i] = onX ? curve.GetX(points[i]) : curve.GetY(points[i]);
}
return(values);
}
private double FundamentalSolution(double t)
{
Point x = new Point(_outerCurve.GetX(t), _outerCurve.GetY(t));
return(FundamentalSolution(x));
}