sebbbi

PerfTest results on RX480
NEW: Added constant buffer and structured buffer test cases.

Buffer<R8>.Load uniform: 0.367ms
Buffer<R8>.Load linear: 0.374ms
Buffer<R8>.Load random: 1.431ms
Buffer<RG8>.Load uniform: 1.608ms
Buffer<RG8>.Load linear: 1.624ms
Buffer<RG8>.Load random: 1.608ms
Buffer<RGBA8>.Load uniform: 1.430ms

sebbbi

	int i13;
	i13 = 0;
	for (;i13<3;)
	{
		int i14;
		i14 = 0;
		for (;i14<3;)
		{
			uvec3 v15;
			v15.x = 0u;

sebbbi

Spherical cap cone analytic solution is a 1d problem, since the cone cap sphere slides along the ray. The intersection point to empty space sphere is always on the ray.

S : radius of cone cap sphere at t=1
r(d) : cone cap sphere radius at distance d

r(d) = d*S

p = distance of current SDF sample
SDF(p) = sdf function result at location p
x = distance after conservative step

sebbbi

// NOTE: Must bind 8x single mip RWTexture views, because HLSL doesn't have .mips member for RWTexture2D. (SRVs only have .mips member)
// NOTE: globallycoherent attribute is needed. Without it writes aren't guaranteed to be seen by other groups
globallycoherent RWTexture2D<float> MipTextures[8];
RWTexture2D<uint> Counters[8];
groupshared uint CounterReturnLDS;

[numthreads(16, 16, 1)]
void GenerateMipPyramid(uint3 Tid : SV_DispatchThreadID, uint3 Group : SV_GroupId, uint Gix : SV_GroupIndex)
{
	[unroll]

sebbbi

void BFD2(inout ParticleSimulationData Particle, float3 Accel)
{
	float3 x = Particle.Position;
	float3 v = Particle.Velocity;

	float3 x1 = Particle.PositionPrev;
	float3 v1 = Particle.VelocityPrev;

	Particle.Position = (4.0/3.0) * x - (1.0/3.0) * x1 + 1.0 * ((8.0/9.0) * v - (2.0/9.0) * v1 + (4.0/9.0) * TimeStep2 * Accel);
	Particle.PositionPrev = x;

sebbbi

Setup:
1. Index buffer containing N quads (each 2 triangles), where N is the max amount of spheres. Repeating pattern of {0,1,2,1,3,2} + K*4.
2. No vertex buffer.

Render N*2 triangles, where N is the number of spheres you have.

Vertex shader:
1. Sphere index = N/4 (N = SV_VertexId)
2. Quad coord: Q = float2(N%2, (N%4)/2) * 2.0 - 1.0
3. Transform sphere center -> pos