--- commons-geometry-1.0/commons-geometry-spherical/src/main/java/org/apache/commons/geometry/spherical/twod/ConvexArea2S.java 2023-10-26 13:25:58.907463690 +0200 +++ commons-geometry-1.0/commons-geometry-spherical/src/main/java/org/apache/commons/geometry/spherical/twod/ConvexArea2S.java 2023-10-26 13:44:54.979184842 +0200 @@ -378,7 +378,7 @@ /** Compute the weighted centroid vector for the triangle or polygon formed by the given arcs * using a triangle fan approach. This method is specifically designed for use with areas of very small size, - * where use of the standard algorithm from {@link ##computeArcPoleWeightedCentroidVector(List))} can produce + * where use of the standard algorithm from {@link #computeArcPoleWeightedCentroidVector(List)} can produce * inaccurate results. The algorithm proceeds as follows: *
    *
  1. The polygon is divided into spherical triangles using a triangle fan.
  2. @@ -386,13 +386,13 @@ * of the spherical centroid. This ensures that the computed centroid lies within the area. *
  3. The length of the weighted centroid vector is determined by computing the sum of the contributions that * each arc in the triangle would make to the centroid using the algorithm from - * {@link ##computeArcPoleWeightedCentroidVector(List)}. This essentially performs part of that algorithm in + * {@link #computeArcPoleWeightedCentroidVector(List)}. This essentially performs part of that algorithm in * reverse: given a centroid direction, compute the contribution that each arc makes.
  4. *
  5. The sum of the weighted centroid vectors for each triangle is computed and returned.
  6. *
* @param arcs boundary arcs for the area; must contain at least 3 arcs * @return the weighted centroid vector for the area - * @see ##computeArcPoleWeightedCentroidVector(List) + * @see #computeArcPoleWeightedCentroidVector(List) */ private static Vector3D computeTriangleFanWeightedCentroidVector(final List arcs) { final Iterator arcIt = arcs.iterator();