apply restrict keyword and fix some typoes in header file
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a31a959d73
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ad2d6026b8
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@ -46,18 +46,18 @@
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/*! @brief Data structure for convex polytopes.
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*
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* Polytopes are three-dimensional shapes and the GJK algorithm works directly on their convex-hull. However the convex-hull is never computed explicity, instead each GJK-iteraion employs a support function that has a cost linearly dependen on the number of points defining the polytope. */
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* Polytopes are three-dimensional shapes and the GJK algorithm works directly on their convex-hull. However the convex-hull is never computed explicitly, instead each GJK-iteration employs a support function that has a cost linearly dependent on the number of points defining the polytope. */
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typedef struct gkPolytope_ {
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int numpoints; /*!< Number of points defining the polytope. */
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gkFloat s
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[3]; /*!< Furthest point retunred by the support function and updated at each GJK-iteration. For the first itearion this value is a guess - and this guess not irrelevant. */
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[3]; /*!< Furthest point returned by the support function and updated at each GJK-iteration. For the first iteration this value is a guess - and this guess not irrelevant. */
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gkFloat**
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coord; /*!< Coordinates of the points of the polytope. This is owned by user who manages and garbage-collects the memory for these coordinates. */
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} gkPolytope;
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/*! @brief Data structure for simplex.
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*
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* The simplex is updated at each GJK-iteration. For the first itearion this value is a guess - and this guess not irrelevant. */
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* The simplex is updated at each GJK-iteration. For the first iteration this value is a guess - and this guess not irrelevant. */
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typedef struct gkSimplex_ {
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int nvrtx; /*!< Number of points defining the simplex. */
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gkFloat vrtx[4][3]; /*!< Coordinates of the points of the simplex. */
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22
openGJK.c
22
openGJK.c
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@ -153,20 +153,20 @@
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s->vrtx[0][2] = s1[2];
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inline static gkFloat
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determinant(const gkFloat* p, const gkFloat* q, const gkFloat* r) {
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determinant(const gkFloat* restrict p, const gkFloat* restrict q, const gkFloat* restrict r) {
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return p[0] * ((q[1] * r[2]) - (r[1] * q[2])) - p[1] * (q[0] * r[2] - r[0] * q[2])
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+ p[2] * (q[0] * r[1] - r[0] * q[1]);
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}
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inline static void
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crossProduct(const gkFloat* a, const gkFloat* b, gkFloat* c) {
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crossProduct(const gkFloat* restrict a, const gkFloat* restrict b, gkFloat* restrict c) {
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c[0] = a[1] * b[2] - a[2] * b[1];
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c[1] = a[2] * b[0] - a[0] * b[2];
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c[2] = a[0] * b[1] - a[1] * b[0];
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}
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inline static void
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projectOnLine(const gkFloat* p, const gkFloat* q, gkFloat* v) {
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projectOnLine(const gkFloat* restrict p, const gkFloat* restrict q, gkFloat* restrict v) {
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gkFloat pq[3];
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gkFloat tmp;
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pq[0] = p[0] - q[0];
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@ -181,7 +181,7 @@ projectOnLine(const gkFloat* p, const gkFloat* q, gkFloat* v) {
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}
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inline static void
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projectOnPlane(const gkFloat* p, const gkFloat* q, const gkFloat* r, gkFloat* v) {
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projectOnPlane(const gkFloat* restrict p, const gkFloat* restrict q, const gkFloat* restrict r, gkFloat* restrict v) {
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gkFloat n[3], pq[3], pr[3];
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gkFloat tmp;
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@ -201,7 +201,7 @@ projectOnPlane(const gkFloat* p, const gkFloat* q, const gkFloat* r, gkFloat* v)
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}
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inline static int
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hff1(const gkFloat* p, const gkFloat* q) {
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hff1(const gkFloat* restrict p, const gkFloat* restrict q) {
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gkFloat tmp = 0;
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for (int i = 0; i < 3; i++) {
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@ -215,7 +215,7 @@ hff1(const gkFloat* p, const gkFloat* q) {
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}
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inline static int
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hff2(const gkFloat* p, const gkFloat* q, const gkFloat* r) {
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hff2(const gkFloat* restrict p, const gkFloat* restrict q, const gkFloat* restrict r) {
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gkFloat ntmp[3];
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gkFloat n[3], pq[3], pr[3];
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gkFloat tmp = 0;
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@ -242,7 +242,7 @@ hff2(const gkFloat* p, const gkFloat* q, const gkFloat* r) {
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}
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inline static int
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hff3(const gkFloat* p, const gkFloat* q, const gkFloat* r) {
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hff3(const gkFloat* restrict p, const gkFloat* restrict q, const gkFloat* restrict r) {
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gkFloat n[3], pq[3], pr[3];
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gkFloat tmp = 0;
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@ -268,8 +268,8 @@ hff3(const gkFloat* p, const gkFloat* q, const gkFloat* r) {
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inline static void
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S1D(gkSimplex* s, gkFloat* v) {
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gkFloat* s1p = s->vrtx[1];
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gkFloat* s2p = s->vrtx[0];
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const gkFloat* restrict s1p = s->vrtx[1];
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const gkFloat* restrict s2p = s->vrtx[0];
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if (hff1(s1p, s2p)) {
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projectOnLine(s1p, s2p, v); // Update v, no need to update s
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@ -622,7 +622,7 @@ S3D(gkSimplex* s, gkFloat* v) {
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}
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inline static void
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support(gkPolytope* body, const gkFloat* v) {
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support(gkPolytope* restrict body, const gkFloat* restrict v) {
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gkFloat s, maxs;
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gkFloat* vrt;
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int better = -1;
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@ -663,7 +663,7 @@ subalgorithm(gkSimplex* s, gkFloat* v) {
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}
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gkFloat
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compute_minimum_distance(gkPolytope bd1, gkPolytope bd2, gkSimplex* s) {
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compute_minimum_distance(gkPolytope bd1, gkPolytope bd2, gkSimplex* restrict s) {
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int k = 0; /**< Iteration counter */
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int i; /**< General purpose counter */
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int mk = 25; /**< Maximum number of iterations of the GJK algorithm */
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