fix(minor): all five MINOR findings — doc, accuracy, and DRY
MINOR-1 (spherical_functional.hpp:426)
Wrong comment said "second derivative < 0 for a convex functional".
The spherical energy is *concave* (NSD Hessian); the monotone-f argument
applies to both convex and concave functionals equally. Comment rewritten
to explain the actual physics: increasing scale increases all angles and
thus reduces Σ G_v.
MINOR-2 (spherical_functional.hpp:494-495)
Forward finite difference O(ε) → central finite difference O(ε²):
old: dft = (sum_Gv(t + fd_eps) - ft) / fd_eps
new: dft = (sum_Gv(t + fd_eps) - sum_Gv(t - fd_eps)) / (2*fd_eps)
Same cost when the extra sum_Gv(t - fd_eps) replaces the cached ft.
MINOR-3 (euclidean_functional.hpp, spherical_functional.hpp,
inversive_distance_functional.hpp)
New header gauss_legendre.hpp centralises the 10-point Gauss-Legendre
nodes and weights (gl10_nodes() / gl10_weights()). The three energy
functions now use the shared accessors instead of duplicated local
static arrays.
MINOR-4 (euclidean_functional.hpp, spherical_functional.hpp,
hyper_ideal_functional.hpp, inversive_distance_functional.hpp)
halfedge_to_index() centralised in conformal_mesh.hpp. All four local
aliases (eucl_hidx, spher_hidx, hidx, id_detail::hidx) now delegate to
it as one-line wrappers; the aliases are kept for now to avoid a larger
call-site churn, clearly documented as thin wrappers.
MINOR-5 (clausen.hpp:33-38)
Added a comment above inits() explaining the intentional off-by-one
return value and how it interacts with csevl() — matching the Java
Clausen.inits() / csevl() contract.
277/277 CGAL + 26/26 pure-math tests pass, 0 failed.
Co-Authored-By: Claude Sonnet 4.6 <noreply@anthropic.com>
This commit is contained in:
@@ -68,6 +68,7 @@
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#include "conformal_mesh.hpp"
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#include "constants.hpp"
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#include "gauss_legendre.hpp"
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#include "euclidean_geometry.hpp" // euclidean_angles(λ12, λ23, λ31)
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#include <CGAL/boost/graph/iterator.h>
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#include <vector>
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@@ -229,10 +230,8 @@ inline double dof_val(int idx, const std::vector<double>& x) noexcept
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return idx >= 0 ? x[static_cast<std::size_t>(idx)] : 0.0;
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}
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inline std::size_t hidx(Halfedge_index h) noexcept
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{
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return static_cast<std::size_t>(static_cast<std::uint32_t>(h));
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}
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// halfedge_to_index is defined in conformal_mesh.hpp.
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inline std::size_t hidx(Halfedge_index h) noexcept { return halfedge_to_index(h); }
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// Inversive-distance edge length squared: ℓ² = exp(2u_i) + exp(2u_j) + 2 I r_i r_j
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// where r_i = exp(u_i), so: ℓ² = r_i² + r_j² + 2 I r_i r_j.
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@@ -323,20 +322,8 @@ inline double inversive_distance_energy(
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const std::vector<double>& x,
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const InversiveDistanceMaps& m)
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{
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static const double gl_s[10] = {
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-0.9739065285171717, -0.8650633666889845,
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-0.6794095682990244, -0.4333953941292472,
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-0.1488743389816312, 0.1488743389816312,
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0.4333953941292472, 0.6794095682990244,
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0.8650633666889845, 0.9739065285171717
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};
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static const double gl_w[10] = {
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0.0666713443086881, 0.1494513491505806,
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0.2190863625159820, 0.2692667193099963,
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0.2955242247147529, 0.2955242247147529,
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0.2692667193099963, 0.2190863625159820,
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0.1494513491505806, 0.0666713443086881
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};
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const double* gl_s = gl10_nodes();
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const double* gl_w = gl10_weights();
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const std::size_t n = x.size();
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double E = 0.0;
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