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Fixes unit conversion for polynomial coefficients
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@@ -766,15 +766,16 @@ class curve_segment_evaluator {
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// Distance along the curve is Integral[0,x] (sqrt(f'(x)^2 + 1) dx
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// This functor is the derivative of y(x) => dy/dx = f'(x)
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auto df = [coeffY](double x) -> double {
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auto df = [lu=length_unit_,coeffY](double x) -> double {
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auto begin = std::next(coeffY.begin());
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auto iter = begin;
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auto end = coeffY.end();
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double value = 0;
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double lu_exp = 0.0;
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for (; iter != end; iter++) {
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auto exp = std::distance(begin, iter);
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auto coeff = (*iter);
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value += (double)exp * coeff * pow(x, exp);
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value += (double)exp * coeff * pow(lu, lu_exp--) * pow(x, exp - 1);
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}
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return value;
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};
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@@ -814,7 +815,7 @@ class curve_segment_evaluator {
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}
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// This functor evaluates the polynomial at a distance u along the curve
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parent_curve_fn_ = [start = start_, coeffX, coeffY, convert_u](double u) -> Eigen::Matrix4d {
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parent_curve_fn_ = [start = start_, lu = length_unit_, coeffX, coeffY, convert_u](double u) -> Eigen::Matrix4d {
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auto x = convert_u(u + start); // find x for u
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// evaluate the polynomial at x
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std::array<const std::vector<double>*, 2> coefficients{&coeffX, &coeffY};
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@@ -823,13 +824,14 @@ class curve_segment_evaluator {
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for (int i = 0; i < 2; i++) { // loop over X and Y
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auto begin = coefficients[i]->cbegin();
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auto end = coefficients[i]->cend();
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double lu_exp = 1.0;
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for (auto iter = begin; iter != end; iter++) {
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auto exp = std::distance(begin, iter);
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auto coeff = (*iter);
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position[i] += coeff * pow(x, exp);
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position[i] += coeff * pow(lu, lu_exp--) * pow(x, exp);
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if (iter != begin) {
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slope[i] += coeff * exp * pow(x, exp - 1);
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slope[i] += coeff * pow(lu, lu_exp) * exp * pow(x, exp - 1);
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}
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}
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}
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