sphere_sphere.cpp

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/*
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 *
 *  Copyright (c) 2018-2019, CNRS
 *  Author: Florent Lamiraux
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#include <cmath>
#include <limits>
#include <hpp/fcl/math/transform.h>
#include <hpp/fcl/shape/geometric_shapes.h>
#include <hpp/fcl/internal/shape_shape_func.h>
#include <hpp/fcl/internal/traversal_node_base.h>
 
// Note that partial specialization of template functions is not allowed.
// Therefore, two implementations with the default narrow phase solvers are
// provided. If another narrow phase solver were to be used, the default
// template implementation would be called, unless the function is also
// specialized for this new type.
//
// One solution would be to make narrow phase solvers derive from an abstract
// class and specialize the template for this abstract class.
namespace hpp {
namespace fcl {
struct GJKSolver;
 
template <>
FCL_REAL ShapeShapeDistance<Sphere, Sphere>(
    const CollisionGeometry* o1, const Transform3f& tf1,
    const CollisionGeometry* o2, const Transform3f& tf2, const GJKSolver*,
    const DistanceRequest&, DistanceResult& result) {
  FCL_REAL epsilon = 1e-7;
  const Sphere* s1 = static_cast<const Sphere*>(o1);
  const Sphere* s2 = static_cast<const Sphere*>(o2);
 
  // We assume that spheres are centered at the origin of their frame.
  const fcl::Vec3f& center1 = tf1.getTranslation();
  const fcl::Vec3f& center2 = tf2.getTranslation();
  FCL_REAL r1 = s1->radius;
  FCL_REAL r2 = s2->radius;
 
  result.o1 = o1;
  result.o2 = o2;
  result.b1 = result.b2 = -1;
  Vec3f c1c2 = center2 - center1;
  FCL_REAL dist = c1c2.norm();
  Vec3f unit(0, 0, 0);
  if (dist > epsilon) unit = c1c2 / dist;
  FCL_REAL penetrationDepth;
  penetrationDepth = r1 + r2 - dist;
  bool collision = (penetrationDepth >= 0);
  result.min_distance = -penetrationDepth;
  if (collision) {
    // Take contact point at the middle of intersection between each sphere
    // and segment [c1 c2].
    FCL_REAL abscissa = .5 * r1 + .5 * (dist - r2);
    Vec3f contact = center1 + abscissa * unit;
    result.nearest_points[0] = result.nearest_points[1] = contact;
    return result.min_distance;
  } else {
    FCL_REAL abs1(r1), abs2(dist - r2);
    result.nearest_points[0] = center1 + abs1 * unit;
    result.nearest_points[1] = center1 + abs2 * unit;
  }
  return result.min_distance;
}
 
std::size_t ShapeShapeCollider<Sphere, Sphere>::run(
    const CollisionGeometry* o1, const Transform3f& tf1,
    const CollisionGeometry* o2, const Transform3f& tf2, const GJKSolver*,
    const CollisionRequest& request, CollisionResult& result) {
  FCL_REAL epsilon = 1e-7;
  const Sphere* s1 = static_cast<const Sphere*>(o1);
  const Sphere* s2 = static_cast<const Sphere*>(o2);
 
  // We assume that capsules are centered at the origin.
  const fcl::Vec3f& center1 = tf1.getTranslation();
  const fcl::Vec3f& center2 = tf2.getTranslation();
  FCL_REAL r1 = s1->radius;
  FCL_REAL r2 = s2->radius;
  FCL_REAL margin = request.security_margin;
 
  Vec3f c1c2 = center2 - center1;
  FCL_REAL dist = c1c2.norm();
  Vec3f unit(0, 0, 0);
  if (dist > epsilon) unit = c1c2 / dist;
  // Unlike in distance computation, we consider the security margin.
  FCL_REAL distToCollision = dist - (r1 + r2 + margin);
 
  internal::updateDistanceLowerBoundFromLeaf(request, result, distToCollision,
                                             center1 + unit * r1,
                                             center2 - unit * r2);
  if (distToCollision <= request.collision_distance_threshold) {
    // Take contact point at the middle of intersection between each sphere
    // and segment [c1 c2].
    FCL_REAL abscissa = .5 * r1 + .5 * (dist - r2);
    Vec3f contactPoint = center1 + abscissa * unit;
    Contact contact(o1, o2, -1, -1, contactPoint, unit,
                    -(distToCollision + margin));
    result.addContact(contact);
    return 1;
  }
  return 0;
}
}  // namespace fcl
 
}  // namespace hpp