Smooth shading
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40c66154fc
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26ddd8d236
4 changed files with 35 additions and 28 deletions
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@ -20,7 +20,7 @@ Due: Friday March 3rd
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correctly evaluating the Phong illumination equation using the unit length
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normal of the plane in which the triangle lies. (10 pts)
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- [ ] The program is capable of rendering triangles using smooth shading, in
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- [x] The program is capable of rendering triangles using smooth shading, in
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which every pixel within a triangle is assigned a unique color, obtained
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by evaluating the Phong illumination equation using a unit length normal
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direction correctly interpolated from the three normal directions defined
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@ -207,7 +207,7 @@ impl Scene {
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"v" => scene.triangle_vertices.push(r!(Vector)),
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// vn nx ny nz
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"vn" => scene.normals.push(r!(Vector)),
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"vn" => scene.vertex_normals.push(r!(Vector)),
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// f v1 v2 v3
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// f v1//n1 v2//n2 v3//n3
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@ -7,7 +7,7 @@ pub mod sphere;
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pub mod texture;
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pub mod triangle;
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use crate::image::{Color, Image};
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use crate::image::Color;
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use crate::{Point, Point2, Vector};
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use self::data::{Attenuation, DepthCueing, Light, Material};
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@ -44,7 +44,5 @@ pub struct Scene {
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/// Triangle vertices
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pub triangle_vertices: Vec<Point>,
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/// Normal vectors
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pub normals: Vec<Vector>,
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pub vertex_normals: Vec<Vector>,
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}
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@ -5,7 +5,6 @@ use ordered_float::NotNan;
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use crate::ray::Ray;
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use crate::utils::{cross, dot};
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use super::illumination::IntersectionContext;
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use super::Scene;
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@ -61,7 +60,6 @@ impl Triangle {
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// Use barycentric coordinates to determine if the point is inside of the
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// triangle
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{
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// p = p0 + beta * e1 + gamma * e2
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// Using the whack linear algebra approach derived on slide 57
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let ep = point - p0;
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@ -85,8 +83,19 @@ impl Triangle {
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if ![alpha, beta, gamma].into_iter().all(|v| 0.0 < v && v < 1.0) {
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return Ok(None);
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}
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// If surface normals are provided, then interpolate the normals to do
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// smooth shading
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let normal = match self.normals {
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Some(normals) => {
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let n0 = scene.vertex_normals[normals[self.vertices.x]];
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let n1 = scene.vertex_normals[normals[self.vertices.y]];
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let n2 = scene.vertex_normals[normals[self.vertices.z]];
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(alpha * n0 + beta * n1 + gamma * n2).normalize()
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}
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let normal = n.normalize();
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None => n.normalize(),
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};
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Ok(Some(IntersectionContext {
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time,
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