Type Foam::interpolation2DTable<Type>::operator()
(
const scalar valueX,
const scalar valueY
) const
{
// Considers all of the list in Y being equal
label nX = this->size();
const table& t = *this;
if (nX == 0)
{
WarningIn
(
"Type Foam::interpolation2DTable<Type>::operator()"
"("
"const scalar, "
"const scalar"
") const"
)
<< "cannot interpolate a zero-sized table - returning zero" << endl;
return pTraits<Type>::zero;
}
else if (nX == 1)
{
// only 1 column (in X) - interpolate to find Y value
return interpolateValue(t.first().second(), valueY);
}
else
{
// have 2-D data, interpolate
// find low and high indices in the X range that bound valueX
label x0i = Xi(lessOp<scalar>(), valueX, false);
label x1i = Xi(greaterOp<scalar>(), valueX, true);
if (x0i == x1i)
{
return interpolateValue(t[x0i].second(), valueY);
}
else
{
Type y0(interpolateValue(t[x0i].second(), valueY));
Type y1(interpolateValue(t[x1i].second(), valueY));
// gradient in X
scalar x0 = t[x0i].first();
scalar x1 = t[x1i].first();
Type mX = (y1 - y0)/(x1 - x0);
// interpolate
return y0 + mX*(valueX - x0);
}
}
}
int main(){
Point target = Point(1,1,0);
Quad q = Quad(Point(2,4,1),Point(0,0,2),Point(5,0,3),Point(4,3,4));
//compute local coordinates.
std::cout << "Computing Local Coordinates...\n";
LocaleCoordinats lc = newtonIteration(target, q);
//interpolate value with computed local coordinates
std::cout << "Interpolating Value...\n";
target.value = interpolateValue(lc, q);
std::cout << "Target:\n x: " << target.x << "\n y: " << target.y << "\n value: " << target.value <<"\n\n";
system("Pause");
return 0;
}
