--- /dev/null
+// PBR shader based on the Khronos WebGL PBR implementation
+// See https://github.com/KhronosGroup/glTF-WebGL-PBR
+// Supports both metallic roughness and specular glossiness inputs
+// Encapsulate the various inputs used by the various functions in the shading equation
+// We store values in this struct to simplify the integration of alternative implementations
+// of the shading terms, outlined in the Readme.MD Appendix.
+struct PBRInfo
+{
+ float NdotL; // cos angle between normal and light direction
+ float NdotV; // cos angle between normal and view direction
+ float NdotH; // cos angle between normal and half vector
+ float LdotH; // cos angle between light direction and half vector
+ float VdotH; // cos angle between view direction and half vector
+ float perceptualRoughness; // roughness value, as authored by the model creator (input to shader)
+ float metalness; // metallic value at the surface
+ vec3 reflectance0; // full reflectance color (normal incidence angle)
+ vec3 reflectance90; // reflectance color at grazing angle
+ float alphaRoughness; // roughness mapped to a more linear change in the roughness (proposed by [2])
+ vec3 diffuseColor; // color contribution from diffuse lighting
+ vec3 specularColor; // color contribution from specular lighting
+};
+
+// Basic Lambertian diffuse
+// Implementation from Lambert's Photometria https://archive.org/details/lambertsphotome00lambgoog
+// See also [1], Equation 1
+vec3 diffuse(PBRInfo pbrInputs)
+{
+ return pbrInputs.diffuseColor / M_PI;
+}
+
+// The following equation models the Fresnel reflectance term of the spec equation (aka F())
+// Implementation of fresnel from [4], Equation 15
+vec3 specularReflection(PBRInfo pbrInputs)
+{
+ return pbrInputs.reflectance0 + (pbrInputs.reflectance90 - pbrInputs.reflectance0) * pow(clamp(1.0 - pbrInputs.VdotH, 0.0, 1.0), 5.0);
+}
+
+// This calculates the specular geometric attenuation (aka G()),
+// where rougher material will reflect less light back to the viewer.
+// This implementation is based on [1] Equation 4, and we adopt their modifications to
+// alphaRoughness as input as originally proposed in [2].
+float geometricOcclusion(PBRInfo pbrInputs)
+{
+ float NdotL = pbrInputs.NdotL;
+ float NdotV = pbrInputs.NdotV;
+ float r = pbrInputs.alphaRoughness;
+
+ float attenuationL = 2.0 * NdotL / (NdotL + sqrt(r * r + (1.0 - r * r) * (NdotL * NdotL)));
+ float attenuationV = 2.0 * NdotV / (NdotV + sqrt(r * r + (1.0 - r * r) * (NdotV * NdotV)));
+ return attenuationL * attenuationV;
+}
+
+// The following equation(s) model the distribution of microfacet normals across the area being drawn (aka D())
+// Implementation from "Average Irregularity Representation of a Roughened Surface for Ray Reflection" by T. S. Trowbridge, and K. P. Reitz
+// Follows the distribution function recommended in the SIGGRAPH 2013 course notes from EPIC Games [1], Equation 3.
+float microfacetDistribution(PBRInfo pbrInputs)
+{
+ float roughnessSq = pbrInputs.alphaRoughness * pbrInputs.alphaRoughness;
+ float f = (pbrInputs.NdotH * roughnessSq - pbrInputs.NdotH) * pbrInputs.NdotH + 1.0;
+ return roughnessSq / (M_PI * f * f);
+}
+
+// Gets metallic factor from specular glossiness workflow inputs
+float convertMetallic(vec3 diffuse, vec3 specular, float maxSpecular) {
+ float perceivedDiffuse = sqrt(0.299 * diffuse.r * diffuse.r + 0.587 * diffuse.g * diffuse.g + 0.114 * diffuse.b * diffuse.b);
+ float perceivedSpecular = sqrt(0.299 * specular.r * specular.r + 0.587 * specular.g * specular.g + 0.114 * specular.b * specular.b);
+ if (perceivedSpecular < c_MinRoughness) {
+ return 0.0;
+ }
+ float a = c_MinRoughness;
+ float b = perceivedDiffuse * (1.0 - maxSpecular) / (1.0 - c_MinRoughness) + perceivedSpecular - 2.0 * c_MinRoughness;
+ float c = c_MinRoughness - perceivedSpecular;
+ float D = max(b * b - 4.0 * a * c, 0.0);
+ return clamp((-b + sqrt(D)) / (2.0 * a), 0.0, 1.0);
+}
\ No newline at end of file
--- /dev/null
+vec3 Uncharted2Tonemap(vec3 color)
+{
+ const float A = 0.15;
+ const float B = 0.50;
+ const float C = 0.10;
+ const float D = 0.20;
+ const float E = 0.02;
+ const float F = 0.30;
+ const float W = 11.2;
+ return ((color*(A*color+C*B)+D*E)/(color*(A*color+B)+D*F))-E/F;
+}
+
+vec4 tonemap(vec4 color, float exposure, float gamma)
+{
+ vec3 outcol = Uncharted2Tonemap(color.rgb * exposure);
+ outcol = outcol * (1.0f / Uncharted2Tonemap(vec3(11.2f)));
+ return vec4(pow(outcol, vec3(1.0f / gamma)), color.a);
+}
+
+vec4 SRGBtoLINEAR(vec4 srgbIn)
+{
+ #ifdef MANUAL_SRGB
+ #ifdef SRGB_FAST_APPROXIMATION
+ vec3 linOut = pow(srgbIn.xyz,vec3(2.2));
+ #else //SRGB_FAST_APPROXIMATION
+ vec3 bLess = step(vec3(0.04045),srgbIn.xyz);
+ vec3 linOut = mix( srgbIn.xyz/vec3(12.92), pow((srgbIn.xyz+vec3(0.055))/vec3(1.055),vec3(2.4)), bLess );
+ #endif //SRGB_FAST_APPROXIMATION
+ return vec4(linOut,srgbIn.w);;
+ #else //MANUAL_SRGB
+ return srgbIn;
+ #endif //MANUAL_SRGB
+}