generated from karl/cpp-template
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44f0699ab6
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44f0699ab6 | |||
71841766f1 |
70
kdtree.h
70
kdtree.h
@ -1,5 +1,6 @@
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#include <algorithm>
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#include <glm/glm.hpp>
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#include <iostream>
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#include <string>
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#include <vector>
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@ -32,6 +33,19 @@ struct Point {
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Point(float coordinates[3], Triangle *triangle)
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: coordinates(coordinates), triangle(triangle) {}
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Point operator+(const Point &other) const {
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return Point(new float[3]{coordinates[0] + other.coordinates[0],
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coordinates[1] + other.coordinates[1],
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coordinates[2] + other.coordinates[2]},
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nullptr);
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}
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Point operator*(float scalar) const {
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return Point(
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new float[3]{coordinates[0] * scalar, coordinates[1] * scalar, coordinates[2] * scalar},
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nullptr);
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}
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float *coordinates;
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Triangle *triangle;
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@ -51,7 +65,7 @@ class KDTree {
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~KDTree() = default; // TODO: Delete all allocated Nodes
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Point *intersect_ray(Ray ray) { return intersect_ray_recurse(ray, root); }
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Point *intersect_ray(Ray ray) { return intersect_ray_recurse(ray, root, 1000.0); }
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std::string to_string() {
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std::string str = "";
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@ -115,12 +129,56 @@ class KDTree {
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build(right_of_median, depth + 1));
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}
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Point *intersect_ray_recurse(Ray ray, Node *node) {
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// Intersect ray with the point's splitting plane
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// If there is an intersection: Recurse to both children (but the nearer one first)
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// Otherwise: Recurse only to the nearer one
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Point *intersect_ray_recurse(Ray ray, Node *node, float max_distance) {
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// Exit condition: There was no collision
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if (node == nullptr) { return nullptr; }
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return node->point; // TODO
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// Is the left or right child node closer to this point?
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Node *near = ray.origin[node->axis] > node->point->coordinates[node->axis] ? node->right
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: node->left;
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Node *far = near == node->right ? node->left : node->right;
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std::cout << "Checking " << node->point->coordinates[0] << ", "
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<< node->point->coordinates[1] << ", " << node->point->coordinates[2] << ", "
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<< std::endl;
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// Check for collisions in this order (stopping if an intersection is found):
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// 1. In the nearer section
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// 2. With the point in this current node
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// 3. In the further section
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// If the axes are not parallel, our max_distance decreases, since we've already covered
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// some area. `t` represents the distance from this node to the splitting plane.
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float t = ray.direction[node->axis] != 0.0
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? (node->point->coordinates[node->axis] - ray.origin[node->axis]) /
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ray.direction[node->axis]
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: max_distance;
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Point *near_result = intersect_ray_recurse(ray, near, t);
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// If the nearer segment had a collision, we're done! We're only interested in the closest
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// collision.
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if (near_result != nullptr) { return near_result; }
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// No collision in the nearer side, so check for a collision directly here
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Point *collision_here = nullptr;
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// TODO: Ray-triangle-intersection here
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// No collision here either. Does it make sense to also check the far node?
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// Only if the axes are not parallel and if that area is not behind us
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if (ray.direction[node->axis] != 0.0 && t >= 0.0) {
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// It does make sense to check the far node.
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// For this, calculate a new ray origin ...
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float new_origin[3]{ray.origin[0] + t * ray.direction[0],
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ray.origin[1] + t * ray.direction[1],
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ray.origin[2] + t * ray.direction[2]};
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// ... and continue towards that direction, but with the new origin (we can
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// leave behind what we already checked)
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return intersect_ray_recurse(Ray(new_origin, ray.direction), far, max_distance - t);
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}
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// If nothing worked, return a nullptr
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return nullptr;
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}
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void to_string_recurse(std::string &str, Node *node, int depth) {
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5
main.cpp
5
main.cpp
@ -8,11 +8,14 @@ int main() {
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std::vector<Point *> points{new Point(new float[3]{0.0, 0.0, 0.0}, nullptr),
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new Point(new float[3]{0.0, 1.0, 0.0}, nullptr),
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new Point(new float[3]{0.0, 2.0, 3.0}, nullptr),
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new Point(new float[3]{1.0, 0.0, 4.0}, nullptr)};
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new Point(new float[3]{1.0, 0.0, 4.0}, nullptr),
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new Point(new float[3]{1.0, -1.0, 8.0}, nullptr)};
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KDTree tree = KDTree(points);
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std::cout << tree.to_string();
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tree.intersect_ray(Ray(new float[3]{0.0, 0.0, 5.0}, new float[3]{0.0, 0.0, -1.0}));
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return 0;
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}
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