private void button1_Click(object sender, EventArgs e)
{
Eps = Convert.ToDouble(tbEps.Text);
Eps1 = Convert.ToDouble(tbEps1.Text);
p0 = Convert.ToDouble(tbP.Text);
T_0 = Convert.ToDouble(tbT_0.Text);
T0 = Convert.ToDouble(tbT0.Text);
Tw = Convert.ToDouble(tbTw.Text);
n = Convert.ToInt32(tbN.Text);
//c = p0 * 7242 / T_0;
c = p0 * 3621 / T_0;
N = (int)UpDownNTrapez.Value;
Integral = Trapez;
lblAnswer.Text = "Trapezium: p = " + Dihotomy(0, 50).ToString();
N = (int)UpDownNSimpson.Value;
Integral = Simpson;
lblAnswer3.Text = "Simpson: p = " + Dihotomy(0, 50).ToString();
N = (int)UpDownNGauss.Value;
LegendrePolynom = new LegendrePolynom((int)UpDownNGauss.Value, Eps);
Integral = Gauss;
LegendreCoeffs2(N, out LegendreCoefs);
lblAnswer2.Text = "Gauss: p = " + Dihotomy(0, 50).ToString();
}
void CalculGaussCoefs(int N, out double[] LegendreRoots, out double[] GaussCoefs)
{
LegendrePolynom Polynom = new LegendrePolynom(N, 1e-9);
double[,] Matrix = new double[N, N + 1];
for (int i = 0; i < N; i++)
{
for (int j = 0; j < N; j++)
{
if (i == 0)
{
Matrix[i, j] = 1;
}
else
{
Matrix[i, j] = Math.Pow(Polynom.Roots[j], i);
}
}
if (i % 2 == 0)
{
Matrix[i, N] = 2.0 / (i + 1);
}
else
{
Matrix[i, N] = 0;
}
}
GaussCoefs = SLE.GaussSolve(Matrix, N);
LegendreRoots = Polynom.Roots;
}
