Make mj_gjkPenetration have the same signature as LibCCD penetration functions.

PiperOrigin-RevId: 661256774
Change-Id: If0ae95e27900a9d7b9c63f189837f1315fbbb987
This commit is contained in:
Kyle Bayes
2024-08-09 07:39:07 -07:00
committed by Copybara-Service
parent 35a834f0ba
commit 1c9d609b5b
4 changed files with 272 additions and 145 deletions
+220 -136
View File
@@ -24,6 +24,9 @@
#include "engine/engine_util_errmem.h"
#include "engine/engine_util_spatial.h"
#include <ccd/ccd.h>
#include <ccd/vec3.h>
// Computes the shortest distance between the origin and an n-simplex (n <= 3) and returns the
// barycentric coordinates of the closest point in the simplex. This is the so called distance
// sub-algorithm of the original 1988 GJK algorithm.
@@ -40,7 +43,7 @@ static void S2D(mjtNum lambda[3], const mjtNum simplex[9]);
static void S1D(mjtNum lambda[2], const mjtNum simplex[6]);
// helper function to compute the support point in the Minkowski difference
static void support(mjtNum s[3], mjCCDObj* obj1, mjCCDObj* obj2, const mjtNum d[3]);
static void support(mjtNum s1[3], mjtNum s2[3], mjCCDObj* obj1, mjCCDObj* obj2, const mjtNum d[3]);
// support function tweaked for GJK by taking kth iteration point as input and setting both
// support points to recover witness points
@@ -60,7 +63,14 @@ typedef struct {
} Face;
typedef struct {
mjtNum* verts;
mjtNum v1[3];
mjtNum v2[3];
mjtNum v[3];
mjtNum dist;
} Vertex;
typedef struct {
Vertex* verts;
int nverts;
int vcap;
Face* faces;
@@ -70,21 +80,24 @@ typedef struct {
// generates a polytope from a 1-simplex, 2-simplex, or 3-simplex respectively
// returns true if the polytope can be generated, false otherwise
static int polytope2(Polytope* pt, const mjtNum simplex[6], mjCCDObj* obj1, mjCCDObj* obj2);
static int polytope3(Polytope* pt, const mjtNum simplex[9]);
static int polytope4(Polytope* pt, const mjtNum simplex[12]);
static int polytope2(Polytope* pt, const mjtNum simplex1[6], const mjtNum simplex2[6],
mjCCDObj* obj1, mjCCDObj* obj2);
static int polytope3(Polytope* pt, const mjtNum simplex1[9], const mjtNum simplex2[9],
mjCCDObj* obj1, mjCCDObj* obj2);
static int polytope4(Polytope* pt, const mjtNum simplex1[12], const mjtNum simplex2[12]);
// initializes the polytope (faces and vertices must be freed by caller)
static void initPolytope(Polytope* pt);
// copies a vertex into the polytope and return its index
static int newVertex(Polytope* pt, const mjtNum v1[3]);
static int newVertex(Polytope* pt, const mjtNum v1[3], const mjtNum v2[3]);
// attaches a face to the polytope with the given vertex indices in the polytope
static void attachFace(Polytope* pt, int v1, int v2, int v3);
// returns the penetration depth (negative distance) of the convex objects
static mjtNum epa(const mjCCDConfig* config, Polytope* pt, mjCCDObj* obj1, mjCCDObj* obj2);
static mjtNum epa(const mjCCDConfig* config, Polytope* pt,
mjCCDObj* obj1, mjCCDObj* obj2, Face* nearest);
// internal data structure for the returning simplex from GJK
typedef struct {
@@ -93,7 +106,8 @@ typedef struct {
} Simplex;
// internal GJK with returned data for EPA
static mjtNum _gjk(const mjCCDConfig* config, mjCCDObj* obj1, mjCCDObj* obj2, Simplex* ret) {
static mjtNum _gjk(const mjCCDConfig* config, mjCCDObj* obj1, mjCCDObj* obj2,
Simplex* ret1, Simplex* ret2) {
mjtNum simplex[12]; // our current simplex with max 4 vertices due to only 3 dimensions
int n = 0; // number of vertices in the simplex
mjtNum x_k[3]; // the kth approximation point with initial value x_0
@@ -159,10 +173,12 @@ static mjtNum _gjk(const mjCCDConfig* config, mjCCDObj* obj1, mjCCDObj* obj2, Si
mju_copy3(simplex + 3*n++, simplex + 3*i);
}
}
if (ret) {
ret->nverts = n;
if (ret1 && ret2) {
ret1->nverts = n;
ret2->nverts = n;
for (int i = 0; i < n; i++) {
mju_copy3(ret->verts + 3*i, simplex + 3*i);
mju_copy3(ret1->verts + 3*i, simplex1 + 3*i);
mju_copy3(ret2->verts + 3*i, simplex2 + 3*i);
}
}
return mju_norm3(x_k);
@@ -173,35 +189,7 @@ static mjtNum _gjk(const mjCCDConfig* config, mjCCDObj* obj1, mjCCDObj* obj2, Si
// returns the distance between the two objects. The witness points are
// recoverable from the x_0 field in obj1 and obj2.
mjtNum mj_gjk(const mjCCDConfig* config, mjCCDObj* obj1, mjCCDObj* obj2) {
return _gjk(config, obj1, obj2, NULL);
}
// Same as mj_gjk, but returns the penetration depth (negative distance) if the objects intersect.
mjtNum mj_gjkPenetration(const mjCCDConfig* config, mjCCDObj* obj1, mjCCDObj* obj2) {
Simplex simplex;
mjtNum dist = _gjk(config, obj1, obj2, &simplex);
if (dist <= config->tolerance && simplex.nverts > 1) {
Polytope pt;
int ret;
if (simplex.nverts == 2) {
ret = polytope2(&pt, simplex.verts, obj1, obj2);
} else if (simplex.nverts == 3) {
ret = polytope3(&pt, simplex.verts);
} else {
ret = polytope4(&pt, simplex.verts);
}
// simplex not on boundary (objects are penetrating)
if (ret) {
dist = -epa(config, &pt, obj1, obj2);
}
mju_free(pt.faces);
mju_free(pt.verts);
}
return dist;
return _gjk(config, obj1, obj2, NULL, NULL);
}
@@ -222,9 +210,9 @@ static void gjk_support(mjtNum s1[3], mjtNum s2[3], mjCCDObj* obj1, mjCCDObj* ob
// helper function to compute the support point in the Minkowski difference
static void support(mjtNum s[3], mjCCDObj* obj1, mjCCDObj* obj2,
static void support(mjtNum s1[3], mjtNum s2[3], mjCCDObj* obj1, mjCCDObj* obj2,
const mjtNum d[3]) {
mjtNum dir[3], dir_neg[3], s1[3], s2[3];
mjtNum dir[3], dir_neg[3];
mju_copy3(dir, d);
mju_normalize3(dir); // mjc_support assumes a normalized direction
mju_scl3(dir_neg, dir, -1);
@@ -232,7 +220,6 @@ static void support(mjtNum s[3], mjCCDObj* obj1, mjCCDObj* obj2,
// compute S_{A-B}(dir) = S_A(dir) - S_B(-dir)
mjc_support(s1, obj1, dir);
mjc_support(s2, obj2, dir_neg);
mju_sub3(s, s1, s2);
}
@@ -580,37 +567,6 @@ static void S1D(mjtNum lambda[2], const mjtNum simplex[6]) {
// helper function to test if the origin is in the same side of the plane formed by P0P1P2 as P3.
static int sameSide(const mjtNum p0[3], const mjtNum p1[3],
const mjtNum p2[3], const mjtNum p3[3]) {
mjtNum diff1[3], diff2[3], diff3[3], diff4[3], n[3];
mju_sub3(diff1, p1, p0);
mju_sub3(diff2, p2, p0);
mju_cross(n, diff1, diff2);
mju_sub3(diff3, p3, p0);
mjtNum dot1 = mju_dot3(n, diff3);
mju_scl3(diff4, p0, -1);
mjtNum dot2 = mju_dot3(n, diff4);
if (dot1 > 0 && dot2 > 0) return 1;
if (dot1 < 0 && dot2 < 0) return 1;
return 0;
}
// determines if the origin is contained in the tetrahedron.
static int testTetra(const mjtNum p0[3], const mjtNum p1[3],
const mjtNum p2[3], const mjtNum p3[3]) {
return sameSide(p0, p1, p2, p3)
&& sameSide(p1, p2, p3, p0)
&& sameSide(p2, p3, p0, p1)
&& sameSide(p3, p0, p1, p2);
}
// sets rotation matrix for 120 degrees along axis
static void rotmat(mjtNum R[9], const mjtNum axis[3]) {
mjtNum n = mju_norm3(axis);
@@ -631,15 +587,20 @@ static void rotmat(mjtNum R[9], const mjtNum axis[3]) {
// creates a polytope from a 1-simplex (2 points i.e. line segment)
static int polytope2(Polytope* pt, const mjtNum simplex[6],
static int polytope2(Polytope* pt, const mjtNum simplex1[6], const mjtNum simplex2[6],
mjCCDObj* obj1, mjCCDObj* obj2) {
initPolytope(pt);
const mjtNum* s1 = simplex;
const mjtNum* s2 = simplex + 3;
const mjtNum* s1a = simplex1;
const mjtNum* s1b = simplex2;
const mjtNum* s2a = simplex1 + 3;
const mjtNum* s2b = simplex2 + 3;
mjtNum s1[3], s2[3];
mju_sub3(s1, s1a, s1b);
mju_sub3(s2, s2a, s2b);
mjtNum diff[3];
mju_sub3(diff, s2, s1);
// find component with largest magnitude (so cross product is largest)
// find component with smallest magnitude (so cross product is largest)
mjtNum value = mjMAXVAL;
int index = 0;
for (int i = 0; i < 3; i++) {
@@ -663,45 +624,51 @@ static int polytope2(Polytope* pt, const mjtNum simplex[6],
mju_mulMatVec(d3, R, d2, 3, 3);
mjtNum v1a[3], v2a[3], v3a[3];
mjtNum v1b[3], v2b[3], v3b[3];
mjtNum v1[3], v2[3], v3[3];
support(v1, obj1, obj2, d1);
support(v2, obj1, obj2, d2);
support(v3, obj1, obj2, d3);
support(v1a, v1b, obj1, obj2, d1);
support(v2a, v2b, obj1, obj2, d2);
support(v3a, v3b, obj1, obj2, d3);
// points of a hexahedron (we test to see what half the origin is contained in)
int s1i = newVertex(pt, s1);
int v1i = newVertex(pt, v1);
int v2i = newVertex(pt, v2);
int v3i = newVertex(pt, v3);
int s2i = newVertex(pt, s2);
mju_sub3(v1, v1a, v1b);
mju_sub3(v2, v2a, v2b);
mju_sub3(v3, v3a, v3b);
if (testTetra(s1, v1, v2, v3)) {
attachFace(pt, s1i, v2i, v1i);
attachFace(pt, s1i, v3i, v1i);
attachFace(pt, s1i, v3i, v2i);
attachFace(pt, v1i, v2i, v3i);
return 1;
}
if (testTetra(s2, v1, v2, v3)) {
attachFace(pt, s2i, v1i, v2i);
attachFace(pt, s2i, v1i, v3i);
attachFace(pt, s2i, v2i, v3i);
attachFace(pt, v1i, v2i, v3i);
return 1;
}
return 0;
int s1i = newVertex(pt, s1a, s1b);
int v1i = newVertex(pt, v1a, v1b);
int v2i = newVertex(pt, v2a, v2b);
int v3i = newVertex(pt, v3a, v3b);
int s2i = newVertex(pt, s2a, s2b);
// TODO(kylebayes): check what side of the hexahedron the origin is on
attachFace(pt, s1i, v2i, v1i);
attachFace(pt, s1i, v3i, v1i);
attachFace(pt, s1i, v3i, v2i);
attachFace(pt, s2i, v1i, v2i);
attachFace(pt, s2i, v1i, v3i);
attachFace(pt, s2i, v2i, v3i);
return 1;
}
// creates a polytope from a 2-simplex (3 points i.e. triangle)
static int polytope3(Polytope* pt, const mjtNum simplex[9]) {
initPolytope(pt);
static int polytope3(Polytope* pt, const mjtNum simplex1[9], const mjtNum simplex2[9],
mjCCDObj* obj1, mjCCDObj* obj2) {
const mjtNum* s1a = simplex1;
const mjtNum* s2a = simplex1 + 3;
const mjtNum* s3a = simplex1 + 6;
const mjtNum* s1 = simplex;
const mjtNum* s2 = simplex + 3;
const mjtNum* s3 = simplex + 6;
const mjtNum* s1b = simplex2;
const mjtNum* s2b = simplex2 + 3;
const mjtNum* s3b = simplex2 + 6;
mjtNum s1[3], s2[3], s3[3];
mju_sub3(s1, s1a, s1b);
mju_sub3(s2, s2a, s2b);
mju_sub3(s3, s3a, s3b);
// form hexahedron from triangle and two face normals
@@ -711,11 +678,15 @@ static int polytope3(Polytope* pt, const mjtNum simplex[9]) {
mju_cross(n, diff1, diff2);
mju_scl3(neg_n, n, -1);
int ni = newVertex(pt, n);
int s1i = newVertex(pt, s1);
int s2i = newVertex(pt, s2);
int s3i = newVertex(pt, s3);
int nni = newVertex(pt, neg_n);
mjtNum na[3], nb[3], nna[3], nnb[3];
support(na, nb, obj1, obj2, n);
support(nna, nnb, obj1, obj2, neg_n);
int ni = newVertex(pt, na, nb);
int s1i = newVertex(pt, s1a, s1b);
int s2i = newVertex(pt, s2a, s2b);
int s3i = newVertex(pt, s3a, s3b);
int nni = newVertex(pt, nna, nnb);
attachFace(pt, s1i, s2i, ni);
attachFace(pt, s3i, s1i, ni);
@@ -732,13 +703,11 @@ static int polytope3(Polytope* pt, const mjtNum simplex[9]) {
// creates a polytope from a 3-simplex (4 points i.e. tetrahedron)
static int polytope4(Polytope* pt, const mjtNum simplex[12]) {
initPolytope(pt);
int v1 = newVertex(pt, simplex);
int v2 = newVertex(pt, simplex + 3);
int v3 = newVertex(pt, simplex + 6);
int v4 = newVertex(pt, simplex + 9);
static int polytope4(Polytope* pt, const mjtNum simplex1[12], const mjtNum simplex2[12]) {
int v1 = newVertex(pt, simplex1, simplex2);
int v2 = newVertex(pt, simplex1 + 3, simplex2 + 3);
int v3 = newVertex(pt, simplex1 + 6, simplex2 + 6);
int v4 = newVertex(pt, simplex1 + 9, simplex2 + 9);
attachFace(pt, v1, v2, v3);
attachFace(pt, v1, v2, v4);
@@ -772,7 +741,7 @@ static void initPolytope(Polytope* pt) {
// vertices
pt->nverts = 0;
pt->vcap = mjMINCAP;
pt->verts = (mjtNum*) mju_malloc(pt->vcap * 3 * sizeof(mjtNum));
pt->verts = (Vertex*) mju_malloc(pt->vcap * sizeof(Vertex));
// faces
pt->nfaces = 0;
@@ -783,17 +752,19 @@ static void initPolytope(Polytope* pt) {
// copies a vertex into the polytope and return its index
static int newVertex(Polytope* pt, const mjtNum v[3]) {
static int newVertex(Polytope* pt, const mjtNum v1[3], const mjtNum v2[3]) {
int capacity = pt->vcap;
int n = pt->nverts++;
if (n == capacity) {
capacity *= 2;
pt->verts = (mjtNum*) realloc(pt->verts, capacity * 3 * sizeof(mjtNum));
pt->verts = (Vertex*) realloc(pt->verts, capacity * sizeof(Vertex));
pt->vcap = capacity;
}
mju_copy3(pt->verts + 3*n, v);
Vertex* v = &pt->verts[n];
mju_copy3(v->v1, v1);
mju_copy3(v->v2, v2);
mju_sub3(v->v, v1, v2);
v->dist = mju_norm3(v->v);
return n;
}
@@ -815,9 +786,9 @@ static void attachFace(Polytope* pt, int v1, int v2, int v3) {
face->verts[2] = v3;
// compute normal n
mjtNum* pv1 = pt->verts + (v1 * 3);
mjtNum* pv2 = pt->verts + (v2 * 3);
mjtNum* pv3 = pt->verts + (v3 * 3);
mjtNum* pv1 = pt->verts[v1].v;
mjtNum* pv2 = pt->verts[v2].v;
mjtNum* pv3 = pt->verts[v3].v;
mjtNum diff1[3], diff2[3];
mju_sub3(diff1, pv2, pv1);
mju_sub3(diff2, pv3, pv1);
@@ -874,18 +845,18 @@ static void addEdgeIfUnique(Horizon* h, int v1, int v2) {
// returns the penetration depth (negative distance) of the convex objects
static mjtNum epa(const mjCCDConfig* config, Polytope* pt, mjCCDObj* obj1, mjCCDObj* obj2) {
static mjtNum epa(const mjCCDConfig* config, Polytope* pt,
mjCCDObj* obj1, mjCCDObj* obj2, Face* nearest) {
mjtNum dist = mjMAXVAL;
int index;
Horizon h;
initHorizon(&h);
int N = config->max_iterations;
mjtNum tolerance = config->tolerance;
for (int j = 0; j < N; j++) {
dist = mjMAXVAL;
int index = -1;
// find the closest face to the origin
dist = mjMAXVAL;
for (int i = 0; i < pt->nfaces; i++) {
if (pt->faces[i].ignored) continue;
if (pt->faces[i].dist < dist) {
@@ -895,8 +866,9 @@ static mjtNum epa(const mjCCDConfig* config, Polytope* pt, mjCCDObj* obj1, mjCCD
}
// compute support point w from the closest face's normal
mjtNum w[3];
support(w, obj1, obj2, pt->faces[index].v);
mjtNum w1[3], w2[3], w[3];
support(w1, w2, obj1, obj2, pt->faces[index].v);
mju_sub3(w, w1, w2);
mjtNum next_dist = mju_dot3(pt->faces[index].v, w) / dist;
if (next_dist - dist < tolerance) {
break;
@@ -917,7 +889,7 @@ static mjtNum epa(const mjCCDConfig* config, Polytope* pt, mjCCDObj* obj1, mjCCD
}
// insert w as new vertex and attach faces along the horizon
int wi = newVertex(pt, w);
int wi = newVertex(pt, w1, w2);
for (int i = 0; i < h.n; i++) {
if (h.edges[i].ignore) continue;
attachFace(pt, wi, h.edges[i].v1, h.edges[i].v2);
@@ -926,5 +898,117 @@ static mjtNum epa(const mjCCDConfig* config, Polytope* pt, mjCCDObj* obj1, mjCCD
h.n = 0; // clear horizon
}
mju_free(h.edges);
nearest->dist = dist;
mju_copy3(nearest->n, pt->faces[index].n);
return dist;
}
// runs both GJK and EPA (if needed)
static mjtNum _gjk_epa(const mjCCDConfig* config, mjCCDObj* obj1, mjCCDObj* obj2, Polytope* pt,
Face* nearest) {
Simplex simplex1, simplex2;
mjtNum dist = _gjk(config, obj1, obj2, &simplex1, &simplex2);
if (dist <= config->tolerance && simplex1.nverts > 1) {
int ret;
if (simplex1.nverts == 2) {
ret = polytope2(pt, simplex1.verts, simplex2.verts, obj1, obj2);
} else if (simplex1.nverts == 3) {
ret = polytope3(pt, simplex1.verts, simplex2.verts, obj1, obj2);
} else {
ret = polytope4(pt, simplex1.verts, simplex2.verts);
}
// simplex not on boundary (objects are penetrating)
if (ret) {
epa(config, pt, obj1, obj2, nearest);
return -nearest->dist;
}
return 0;
}
return dist;
}
// --------------------------- LibCCD Compatibility Layer -----------------------------------------
static int posCompare(const void *a, const void *b) {
Vertex *v1, *v2;
v1 = *(Vertex**) a;
v2 = *(Vertex**) b;
if (v1->dist == v2->dist) {
return 0;
} else if (v1->dist < v2->dist) {
return -1;
} else {
return 1;
}
}
// computes the position of contact in the same manner as LibCCD
static int computePos(const Polytope* pt, mjtNum pos[3]) {
Vertex** vs;
int len = pt->nverts;
mjtNum scale = 0;
vs = (Vertex**) mju_malloc(len * sizeof(Vertex*));
if (vs == NULL) return -1;
for (int i = 0; i < len; i++) {
vs[i] = pt->verts + i;
}
qsort(vs, len, sizeof(Vertex*), posCompare);
mju_zero3(pos);
if (len % 2 == 1) len++;
// average out the vertices of the polytope
for (int i = 0; i < len / 2; i++) {
mju_add3(pos, pos, vs[i]->v1);
mju_add3(pos, pos, vs[i]->v2);
scale += 2;
}
mju_scl3(pos, pos, 1 / scale);
mju_free(vs);
return 0;
}
// Penetration function with same signature as LibCCD's ccdMPRPenetration and ccdGJKPenetration
int mj_gjkPenetration(const void *obj1, const void *obj2, const ccd_t *ccd,
ccd_real_t *depth, ccd_vec3_t *dir, ccd_vec3_t *pos) {
Polytope pt;
initPolytope(&pt);
Face nearest;
mjCCDConfig config;
mjCCDObj* o1 = (mjCCDObj*) obj1;
mjCCDObj* o2 = (mjCCDObj*) obj2;
nearest.n[1] = 34;
mjc_center(o1->x0, o1);
mjc_center(o2->x0, o2);
config.max_iterations = ccd->max_iterations;
config.tolerance = ccd->mpr_tolerance;
mjtNum dist = _gjk_epa(&config, o1, o2, &pt, &nearest);
if (dist < 0) {
if (depth) *depth = nearest.dist;
if (dir) mju_copy3(dir->v, nearest.n);
if (pos) computePos(&pt, pos->v);
} else {
if (depth) *depth = 0;
if (dir) mju_zero3(dir->v);
if (pos) mju_zero3(dir->v);
}
mju_free(pt.faces);
mju_free(pt.verts);
return dist >= 0;
}
+6 -3
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@@ -19,6 +19,9 @@
#include <mujoco/mjtnum.h>
#include "engine/engine_collision_convex.h"
#include <ccd/ccd.h>
#include <ccd/vec3.h>
#ifdef __cplusplus
extern "C" {
#endif
@@ -34,9 +37,9 @@ typedef struct _mjCCDConfig mjCCDConfig;
// recoverable from x_0 in obj1 and obj2.
MJAPI mjtNum mj_gjk(const mjCCDConfig* config, mjCCDObj* obj1, mjCCDObj* obj2);
// Same as mj_gjk, but returns the penetration depth (negative distance) if the objects intersect.
MJAPI mjtNum mj_gjkPenetration(const mjCCDConfig* config, mjCCDObj* obj1, mjCCDObj* obj2);
// Penetration function with same signature as LibCCD's ccdMPRPenetration and ccdGJKPenetration
MJAPI int mj_gjkPenetration(const void *obj1, const void *obj2, const ccd_t *ccd,
ccd_real_t *depth, ccd_vec3_t *dir, ccd_vec3_t *pos);
#ifdef __cplusplus
}
#endif
+2 -2
View File
@@ -65,12 +65,12 @@ TEST_F(MjcConvexTest, CylinderBox) {
// with multiCCD enabled, should find 5 contacts
mj_forward(model, data);
ASSERT_EQ(data->ncon, 5);
EXPECT_EQ(data->ncon, 5);
// with multiCCD disabled, should find 1 contact
model->opt.enableflags &= ~mjENBL_MULTICCD;
mj_forward(model, data);
ASSERT_EQ(data->ncon, 1);
EXPECT_EQ(data->ncon, 1);
mj_deleteData(data);
mj_deleteModel(model);
+44 -4
View File
@@ -18,6 +18,9 @@
#include <array>
#include "third_party/ccd/src/ccd/ccd.h"
#include "third_party/ccd/src/ccd/vec3.h"
#include "src/engine/engine_collision_convex.h"
#include <mujoco/mujoco.h>
#include <mujoco/mjtnum.h>
@@ -34,19 +37,52 @@ using ::testing::ElementsAre;
constexpr mjtNum kTolerance = 1e-6;
constexpr int kMaxIterations = 1000;
static mjtNum run_gjk(mjModel* m, mjData* d, int g1, int g2, mjtNum x1[3],
// ccd center function
void mjccd_center(const void *obj, ccd_vec3_t *center) {
mjc_center(center->v, (const mjCCDObj*) obj);
}
// ccd support function
void mjccd_support(const void *obj, const ccd_vec3_t *_dir, ccd_vec3_t *vec) {
mjc_support(vec->v, (mjCCDObj*) obj, _dir->v);
}
mjtNum run_gjk(mjModel* m, mjData* d, int g1, int g2, mjtNum x1[3],
mjtNum x2[3]) {
mjCCDConfig config = {kMaxIterations, kTolerance};
mjCCDObj obj1 = {m, d, g1, -1, -1, -1, -1, 0, {1, 0, 0, 0}, {0, 0, 0}};
mjCCDObj obj2 = {m, d, g2, -1, -1, -1, -1, 0, {1, 0, 0, 0}, {0, 0, 0}};
mjc_center(obj1.x0, &obj1);
mjc_center(obj2.x0, &obj2);
mjtNum dist = mj_gjkPenetration(&config, &obj1, &obj2);
mjtNum dist = mj_gjk(&config, &obj1, &obj2);
if (x1 != nullptr) mju_copy3(x1, obj1.x0);
if (x2 != nullptr) mju_copy3(x2, obj2.x0);
return dist;
}
mjtNum run_gjkPenetration(mjModel* m, mjData* d, int g1, int g2,
mjtNum dir[3] = nullptr, mjtNum pos[3] = nullptr) {
mjCCDObj obj1 = {m, d, g1, -1, -1, -1, -1, 0, {1, 0, 0, 0}, {0, 0, 0}};
mjCCDObj obj2 = {m, d, g2, -1, -1, -1, -1, 0, {1, 0, 0, 0}, {0, 0, 0}};
ccd_t ccd;
ccd.mpr_tolerance = kTolerance;
ccd.epa_tolerance = kTolerance;
ccd.max_iterations = kMaxIterations;
ccd.center1 = mjccd_center;
ccd.center2 = mjccd_center;
ccd.support1 = mjccd_support;
ccd.support2 = mjccd_support;
ccd_real_t depth;
ccd_vec3_t ccd_dir, ccd_pos;
mj_gjkPenetration(&obj1, &obj2, &ccd, &depth, &ccd_dir, &ccd_pos);
if (dir) mju_copy3(dir, ccd_dir.v);
if (pos) mju_copy3(pos, ccd_pos.v);
return depth;
}
using MjGjkTest = MujocoTest;
TEST_F(MjGjkTest, SphereSphere) {
@@ -126,9 +162,13 @@ TEST_F(MjGjkTest, BoxBoxIntersect) {
int geom1 = mj_name2id(model, mjOBJ_GEOM, "geom1");
int geom2 = mj_name2id(model, mjOBJ_GEOM, "geom2");
mjtNum dist = run_gjk(model, data, geom1, geom2, nullptr, nullptr);
mjtNum dir[3], pos[3];
mjtNum dist = run_gjkPenetration(model, data, geom1, geom2, dir, pos);
EXPECT_NEAR(dist, -1, kTolerance);
EXPECT_NEAR(dist, 1, kTolerance);
EXPECT_NEAR(dir[0], 1, kTolerance);
EXPECT_NEAR(dir[1], 0, kTolerance);
EXPECT_NEAR(dir[2], 0, kTolerance);
mj_deleteData(data);
mj_deleteModel(model);
}