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blender-archive/source/blender/draw/intern/shaders/common_intersect_lib.glsl
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Clément Foucault 65ad36f5fd DRWManager: New implementation.
This is a new implementation of the draw manager using modern
rendering practices and GPU driven culling.

This only ports features that are not considered deprecated or to be
removed.

The old DRW API is kept working along side this new one, and does not
interfeer with it. However this needed some more hacking inside the
draw_view_lib.glsl. At least the create info are well separated.

The reviewer might start by looking at `draw_pass_test.cc` to see the
API in usage.

Important files are `draw_pass.hh`, `draw_command.hh`,
`draw_command_shared.hh`.

In a nutshell (for a developper used to old DRW API):
- `DRWShadingGroups` are replaced by `Pass<T>::Sub`.
- Contrary to DRWShadingGroups, all commands recorded inside a pass or
   sub-pass (even binds / push_constant / uniforms) will be executed in order.
- All memory is managed per object (except for Sub-Pass which are managed
   by their parent pass) and not from draw manager pools. So passes "can"
   potentially be recorded once and submitted multiple time (but this is
   not really encouraged for now). The only implicit link is between resource
   lifetime and `ResourceHandles`
- Sub passes can be any level deep.
- IMPORTANT: All state propagate from sub pass to subpass. There is no
   state stack concept anymore. Ensure the correct render state is set before
   drawing anything using `Pass::state_set()`.
- The drawcalls now needs a `ResourceHandle` instead of an `Object *`.
   This is to remove any implicit dependency between `Pass` and `Manager`.
   This was a huge problem in old implementation since the manager did not
   know what to pull from the object. Now it is explicitly requested by the
   engine.
- The pases need to be submitted to a `draw::Manager` instance which can
   be retrieved using `DRW_manager_get()` (for now).

Internally:
- All object data are stored in contiguous storage buffers. Removing a lot
   of complexity in the pass submission.
- Draw calls are sorted and visibility tested on GPU. Making more modern
   culling and better instancing usage possible in the future.
- Unit Tests have been added for regression testing and avoid most API
   breakage.
- `draw::View` now contains culling data for all objects in the scene
   allowing caching for multiple views.
- Bounding box and sphere final setup is moved to GPU.
- Some global resources locations have been hardcoded to reduce complexity.

What is missing:
- ~~Workaround for lack of gl_BaseInstanceARB.~~ Done
- ~~Object Uniform Attributes.~~ Done (Not in this patch)
- Workaround for hardware supporting a maximum of 8 SSBO.

Reviewed By: jbakker

Differential Revision: https://developer.blender.org/D15817
2022-09-02 18:45:14 +02:00

467 lines
13 KiB
GLSL

/**
* Intersection library used for culling.
* Results are meant to be conservative.
*/
#pragma BLENDER_REQUIRE(common_view_lib.glsl)
#pragma BLENDER_REQUIRE(common_math_geom_lib.glsl)
#pragma BLENDER_REQUIRE(common_shape_lib.glsl)
/* ---------------------------------------------------------------------- */
/** \name Plane extraction functions.
* \{ */
/** \a v1 and \a v2 are vectors on the plane. \a p is a point on the plane. */
vec4 isect_plane_setup(vec3 p, vec3 v1, vec3 v2)
{
vec3 normal_to_plane = normalize(cross(v1, v2));
return vec4(normal_to_plane, -dot(normal_to_plane, p));
}
struct IsectPyramid {
vec3 corners[5];
vec4 planes[5];
};
IsectPyramid isect_data_setup(Pyramid shape)
{
vec3 A1 = shape.corners[1] - shape.corners[0];
vec3 A2 = shape.corners[2] - shape.corners[0];
vec3 A3 = shape.corners[3] - shape.corners[0];
vec3 A4 = shape.corners[4] - shape.corners[0];
vec3 S4 = shape.corners[4] - shape.corners[1];
vec3 S2 = shape.corners[2] - shape.corners[1];
IsectPyramid data;
data.planes[0] = isect_plane_setup(shape.corners[0], A2, A1);
data.planes[1] = isect_plane_setup(shape.corners[0], A3, A2);
data.planes[2] = isect_plane_setup(shape.corners[0], A4, A3);
data.planes[3] = isect_plane_setup(shape.corners[0], A1, A4);
data.planes[4] = isect_plane_setup(shape.corners[1], S2, S4);
for (int i = 0; i < 5; i++) {
data.corners[i] = shape.corners[i];
}
return data;
}
struct IsectBox {
vec3 corners[8];
vec4 planes[6];
};
IsectBox isect_data_setup(Box shape)
{
vec3 A1 = shape.corners[1] - shape.corners[0];
vec3 A3 = shape.corners[3] - shape.corners[0];
vec3 A4 = shape.corners[4] - shape.corners[0];
IsectBox data;
data.planes[0] = isect_plane_setup(shape.corners[0], A3, A1);
data.planes[1] = isect_plane_setup(shape.corners[0], A4, A3);
data.planes[2] = isect_plane_setup(shape.corners[0], A1, A4);
/* Assumes that the box is actually a box! */
data.planes[3] = vec4(-data.planes[0].xyz, -dot(-data.planes[0].xyz, shape.corners[6]));
data.planes[4] = vec4(-data.planes[1].xyz, -dot(-data.planes[1].xyz, shape.corners[6]));
data.planes[5] = vec4(-data.planes[2].xyz, -dot(-data.planes[2].xyz, shape.corners[6]));
for (int i = 0; i < 8; i++) {
data.corners[i] = shape.corners[i];
}
return data;
}
/* Construct box from 1 corner point + 3 side vectors. */
IsectBox isect_data_setup(vec3 origin, vec3 side_x, vec3 side_y, vec3 side_z)
{
IsectBox data;
data.corners[0] = origin;
data.corners[1] = origin + side_x;
data.corners[2] = origin + side_y + side_x;
data.corners[3] = origin + side_y;
data.corners[4] = data.corners[0] + side_z;
data.corners[5] = data.corners[1] + side_z;
data.corners[6] = data.corners[2] + side_z;
data.corners[7] = data.corners[3] + side_z;
data.planes[0] = isect_plane_setup(data.corners[0], side_y, side_z);
data.planes[1] = isect_plane_setup(data.corners[0], side_x, side_y);
data.planes[2] = isect_plane_setup(data.corners[0], side_z, side_x);
/* Assumes that the box is actually a box! */
data.planes[3] = vec4(-data.planes[0].xyz, -dot(-data.planes[0].xyz, data.corners[6]));
data.planes[4] = vec4(-data.planes[1].xyz, -dot(-data.planes[1].xyz, data.corners[6]));
data.planes[5] = vec4(-data.planes[2].xyz, -dot(-data.planes[2].xyz, data.corners[6]));
return data;
}
struct IsectFrustum {
vec3 corners[8];
vec4 planes[6];
};
IsectFrustum isect_data_setup(Frustum shape)
{
vec3 A1 = shape.corners[1] - shape.corners[0];
vec3 A3 = shape.corners[3] - shape.corners[0];
vec3 A4 = shape.corners[4] - shape.corners[0];
vec3 B5 = shape.corners[5] - shape.corners[6];
vec3 B7 = shape.corners[7] - shape.corners[6];
vec3 B2 = shape.corners[2] - shape.corners[6];
IsectFrustum data;
data.planes[0] = isect_plane_setup(shape.corners[0], A3, A1);
data.planes[1] = isect_plane_setup(shape.corners[0], A4, A3);
data.planes[2] = isect_plane_setup(shape.corners[0], A1, A4);
data.planes[3] = isect_plane_setup(shape.corners[6], B7, B5);
data.planes[4] = isect_plane_setup(shape.corners[6], B5, B2);
data.planes[5] = isect_plane_setup(shape.corners[6], B2, B7);
for (int i = 0; i < 8; i++) {
data.corners[i] = shape.corners[i];
}
return data;
}
/** \} */
/* ---------------------------------------------------------------------- */
/** \name View Intersection functions.
* \{ */
bool intersect_view(Pyramid pyramid)
{
bool intersects = true;
/* Do Pyramid vertices vs Frustum planes. */
for (int p = 0; p < 6; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 5; ++v) {
float test = dot(drw_view.frustum_planes[p], vec4(pyramid.corners[v], 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
if (!intersects) {
return intersects;
}
/* Now do Frustum vertices vs Pyramid planes. */
IsectPyramid i_pyramid = isect_data_setup(pyramid);
for (int p = 0; p < 5; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 8; ++v) {
float test = dot(i_pyramid.planes[p], vec4(drw_view.frustum_corners[v].xyz, 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
return intersects;
}
bool intersect_view(Box box)
{
bool intersects = true;
/* Do Box vertices vs Frustum planes. */
for (int p = 0; p < 6; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 8; ++v) {
float test = dot(drw_view.frustum_planes[p], vec4(box.corners[v], 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
if (!intersects) {
return intersects;
}
/* Now do Frustum vertices vs Box planes. */
IsectBox i_box = isect_data_setup(box);
for (int p = 0; p < 6; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 8; ++v) {
float test = dot(i_box.planes[p], vec4(drw_view.frustum_corners[v].xyz, 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
return intersects;
}
bool intersect_view(IsectBox i_box)
{
bool intersects = true;
/* Do Box vertices vs Frustum planes. */
for (int p = 0; p < 6; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 8; ++v) {
float test = dot(drw_view.frustum_planes[p], vec4(i_box.corners[v], 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
if (!intersects) {
return intersects;
}
for (int p = 0; p < 6; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 8; ++v) {
float test = dot(i_box.planes[p], vec4(drw_view.frustum_corners[v].xyz, 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
return intersects;
}
bool intersect_view(Sphere sphere)
{
bool intersects = true;
for (int p = 0; p < 6 && intersects; ++p) {
float dist_to_plane = dot(drw_view.frustum_planes[p], vec4(sphere.center, 1.0));
if (dist_to_plane < -sphere.radius) {
intersects = false;
}
}
/* TODO reject false positive. */
return intersects;
}
/** \} */
/* ---------------------------------------------------------------------- */
/** \name Shape vs. Shape Intersection functions.
* \{ */
bool intersect(IsectPyramid i_pyramid, Box box)
{
bool intersects = true;
/* Do Box vertices vs Pyramid planes. */
for (int p = 0; p < 5; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 8; ++v) {
float test = dot(i_pyramid.planes[p], vec4(box.corners[v], 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
if (!intersects) {
return intersects;
}
/* Now do Pyramid vertices vs Box planes. */
IsectBox i_box = isect_data_setup(box);
for (int p = 0; p < 6; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 5; ++v) {
float test = dot(i_box.planes[p], vec4(i_pyramid.corners[v], 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
return intersects;
}
bool intersect(IsectFrustum i_frustum, Pyramid pyramid)
{
bool intersects = true;
/* Do Pyramid vertices vs Frustum planes. */
for (int p = 0; p < 6; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 5; ++v) {
float test = dot(i_frustum.planes[p], vec4(pyramid.corners[v], 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
if (!intersects) {
return intersects;
}
/* Now do Frustum vertices vs Pyramid planes. */
IsectPyramid i_pyramid = isect_data_setup(pyramid);
for (int p = 0; p < 5; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 8; ++v) {
float test = dot(i_pyramid.planes[p], vec4(i_frustum.corners[v].xyz, 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
return intersects;
}
bool intersect(IsectFrustum i_frustum, Box box)
{
bool intersects = true;
/* Do Box vertices vs Frustum planes. */
for (int p = 0; p < 6; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 8; ++v) {
float test = dot(i_frustum.planes[p], vec4(box.corners[v], 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
if (!intersects) {
return intersects;
}
/* Now do Frustum vertices vs Box planes. */
IsectBox i_box = isect_data_setup(box);
for (int p = 0; p < 6; ++p) {
bool is_any_vertex_on_positive_side = false;
for (int v = 0; v < 8; ++v) {
float test = dot(i_box.planes[p], vec4(i_frustum.corners[v].xyz, 1.0));
if (test > 0.0) {
is_any_vertex_on_positive_side = true;
break;
}
}
bool all_vertex_on_negative_side = !is_any_vertex_on_positive_side;
if (all_vertex_on_negative_side) {
intersects = false;
break;
}
}
return intersects;
}
bool intersect(IsectFrustum i_frustum, Sphere sphere)
{
bool intersects = true;
for (int p = 0; p < 6; ++p) {
float dist_to_plane = dot(i_frustum.planes[p], vec4(sphere.center, 1.0));
if (dist_to_plane < -sphere.radius) {
intersects = false;
break;
}
}
return intersects;
}
bool intersect(Cone cone, Sphere sphere)
{
/**
* Following "Improve Tile-based Light Culling with Spherical-sliced Cone"
* by Eric Zhang
* https://lxjk.github.io/2018/03/25/Improve-Tile-based-Light-Culling-with-Spherical-sliced-Cone.html
*/
float sphere_distance = length(sphere.center);
float sphere_distance_rcp = safe_rcp(sphere_distance);
float sphere_sin = saturate(sphere.radius * sphere_distance_rcp);
float sphere_cos = sqrt(1.0 - sphere_sin * sphere_sin);
float cone_aperture_sin = sqrt(1.0 - cone.angle_cos * cone.angle_cos);
float cone_sphere_center_cos = dot(sphere.center * sphere_distance_rcp, cone.direction);
/* cos(A+B) = cos(A) * cos(B) - sin(A) * sin(B). */
float cone_sphere_angle_sum_cos = (sphere.radius > sphere_distance) ?
-1.0 :
(cone.angle_cos * sphere_cos -
cone_aperture_sin * sphere_sin);
/* Comparing cosines instead of angles since we are interested
* only in the monotonic region [0 .. M_PI / 2]. This saves costly acos() calls. */
bool intersects = (cone_sphere_center_cos >= cone_sphere_angle_sum_cos);
return intersects;
}
bool intersect(Circle circle_a, Circle circle_b)
{
return distance_squared(circle_a.center, circle_b.center) <
sqr(circle_a.radius + circle_b.radius);
}
/** \} */