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nodarium/nodes/max/plantarium/leaf/src/lib.rs
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max e6c368afaa
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feat: update some nodes a bit
2026-05-08 01:49:29 +02:00

241 lines
8.0 KiB
Rust

use std::convert::TryInto;
use std::f32::consts::PI;
use glam::Vec3;
use nodarium_macros::nodarium_definition_file;
use nodarium_macros::nodarium_execute;
use nodarium_utils::encode_float;
use nodarium_utils::evaluate_float;
use nodarium_utils::evaluate_int;
use nodarium_utils::log;
use nodarium_utils::wrap_arg;
use nodarium_utils::{split_args, decode_float};
nodarium_definition_file!("src/input.json");
fn calculate_y(x: f32) -> f32 {
let term1 = (x * PI * 2.0).sin().abs();
let term2 = (x * 2.0 * PI + (PI / 2.0)).sin() / 2.0;
term1 + term2
}
// Helper vector math functions
fn vec_sub(a: &[f32; 3], b: &[f32; 3]) -> [f32; 3] {
[a[0] - b[0], a[1] - b[1], a[2] - b[2]]
}
fn vec_cross(a: &[f32; 3], b: &[f32; 3]) -> [f32; 3] {
[
a[1] * b[2] - a[2] * b[1],
a[2] * b[0] - a[0] * b[2],
a[0] * b[1] - a[1] * b[0],
]
}
fn vec_normalize(v: &[f32; 3]) -> [f32; 3] {
let len = (v[0] * v[0] + v[1] * v[1] + v[2] * v[2]).sqrt();
if len == 0.0 { [0.0, 0.0, 0.0] } else { [v[0]/len, v[1]/len, v[2]/len] }
}
#[nodarium_execute]
pub fn execute(input: &[i32]) -> Vec<i32> {
let args = split_args(input);
let input_path = split_args(args[0])[0];
let size = evaluate_float(args[1]);
let width_resolution = evaluate_int(args[2]).max(3) as usize;
let y_curve = evaluate_float(args[3]);
let y_twist = evaluate_float(args[4]);
let x_curve = evaluate_float(args[5]);
let path_length = (input_path.len() - 4) / 2;
let slice_count = path_length;
let face_amount = (slice_count - 1) * (width_resolution - 1) * 2;
let position_amount = slice_count * width_resolution;
let out_length =
3 // metadata
+ face_amount * 3 // indices
+ position_amount * 3 // positions
+ position_amount * 3; // normals
let mut out = vec![0 as i32; out_length];
log!("face_amount={:?} position_amount={:?}", face_amount, position_amount);
out[0] = 1;
out[1] = position_amount.try_into().unwrap();
out[2] = face_amount.try_into().unwrap();
let mut offset = 3;
// Writing Indices
let mut idx = 0;
for i in 0..(slice_count - 1) {
let base0 = (i * width_resolution) as i32;
let base1 = ((i + 1) * width_resolution) as i32;
for j in 0..(width_resolution - 1) {
let a = base0 + j as i32;
let b = base0 + j as i32 + 1;
let c = base1 + j as i32;
let d = base1 + j as i32 + 1;
// triangle 1
out[offset + idx + 0] = a;
out[offset + idx + 1] = b;
out[offset + idx + 2] = c;
// triangle 2
out[offset + idx + 3] = b;
out[offset + idx + 4] = d;
out[offset + idx + 5] = c;
idx += 6;
}
}
offset += face_amount * 3;
// Writing Positions
let width = 50.0;
let leaf_length: f32 = 100.0;
let mut positions = vec![[0.0f32; 3]; position_amount];
// Pre-compute a local frame (center, normal=local-Y, binormal=local-X) for
// each slice by walking the FK chain. At each step we bend around the
// current binormal (curls the leaf) and twist around the current tangent
// (rotates the bend plane → spiral).
let segs = (slice_count - 1).max(1) as f32;
let bend_per_step = y_curve / segs;
let twist_per_step = y_twist / segs;
let mut centers: Vec<Vec3> = Vec::with_capacity(slice_count);
let mut frame_n: Vec<Vec3> = Vec::with_capacity(slice_count);
let mut frame_b: Vec<Vec3> = Vec::with_capacity(slice_count);
let mut tangent = Vec3::new(0.0, 0.0, 1.0);
let mut normal = Vec3::new(0.0, 1.0, 0.0);
let mut binormal = Vec3::new(1.0, 0.0, 0.0);
let pz_first = decode_float(input_path[2 + 1]);
let mut center = Vec3::new(0.0, 0.0, pz_first - leaf_length);
for i in 0..slice_count {
centers.push(center);
frame_n.push(normal);
frame_b.push(binormal);
if i + 1 < slice_count {
let pz_curr = decode_float(input_path[2 + i * 2 + 1]);
let pz_next = decode_float(input_path[2 + (i + 1) * 2 + 1]);
let seg_len = pz_next - pz_curr;
center = center + tangent * seg_len;
// Bend around binormal — tilts tangent toward normal
let (sin_b, cos_b) = bend_per_step.sin_cos();
let new_t = tangent * cos_b + normal * sin_b;
let new_n = -tangent * sin_b + normal * cos_b;
tangent = new_t;
normal = new_n;
// Twist around tangent — rotates normal/binormal so the next bend
// happens in a rotated plane
let (sin_tw, cos_tw) = twist_per_step.sin_cos();
let new_n2 = normal * cos_tw + binormal * sin_tw;
let new_b = -normal * sin_tw + binormal * cos_tw;
normal = new_n2;
binormal = new_b;
}
}
for i in 0..slice_count {
let ax = i as f32 / segs;
let px = decode_float(input_path[2 + i * 2 + 0]);
let hw = width - px; // half-width at this slice
let c = centers[i];
let n = frame_n[i];
let b = frame_b[i];
for j in 0..width_resolution {
let alpha = j as f32 / (width_resolution - 1) as f32;
// Signed cross-section parameter, -1 (left edge) → +1 (right edge)
let t = 2.0 * alpha - 1.0;
let py_local = calculate_y(alpha - 0.5) * 5.0 * (ax * PI).sin();
// X-curl: each cross-section traces a circular arc with curvature
// x_curve / hw. Because theta = x_curve * t is signed around the
// midrib, sin/cos give a mirrored arc (left and right edges curl
// the same direction).
let theta = x_curve * t;
let (sin_t, cos_t) = theta.sin_cos();
let (b_arc, n_arc) = if x_curve.abs() < 0.0001 {
(t * hw, 0.0)
} else {
let r = hw / x_curve;
(r * sin_t, r * (1.0 - cos_t))
};
// Cross-section bulge follows the rotated local frame
let b_total = b_arc - py_local * sin_t;
let n_total = n_arc + py_local * cos_t;
let world = c + b * b_total + n * n_total;
let pos_idx = i * width_resolution + j;
positions[pos_idx] = [world.x, world.y, world.z];
let flat_idx = offset + pos_idx * 3;
out[flat_idx + 0] = encode_float(world.x * size);
out[flat_idx + 1] = encode_float(world.y * size);
out[flat_idx + 2] = encode_float(world.z * size);
}
}
// Writing Normals
offset += position_amount * 3;
let mut normals = vec![[0.0f32; 3]; position_amount];
for i in 0..(slice_count - 1) {
for j in 0..(width_resolution - 1) {
let a = i * width_resolution + j;
let b = i * width_resolution + j + 1;
let c = (i + 1) * width_resolution + j;
let d = (i + 1) * width_resolution + j + 1;
// triangle 1: a,b,c
let u = vec_sub(&positions[b], &positions[a]);
let v = vec_sub(&positions[c], &positions[a]);
let n1 = vec_cross(&u, &v);
// triangle 2: b,d,c
let u2 = vec_sub(&positions[d], &positions[b]);
let v2 = vec_sub(&positions[c], &positions[b]);
let n2 = vec_cross(&u2, &v2);
for &idx in &[a, b, c] {
normals[idx][0] += n1[0];
normals[idx][1] += n1[1];
normals[idx][2] += n1[2];
}
for &idx in &[b, d, c] {
normals[idx][0] += n2[0];
normals[idx][1] += n2[1];
normals[idx][2] += n2[2];
}
}
}
// normalize and write to output
for i in 0..position_amount {
let n = vec_normalize(&normals[i]);
let flat_idx = offset + i * 3;
out[flat_idx + 0] = encode_float(n[0]);
out[flat_idx + 1] = encode_float(n[1]);
out[flat_idx + 2] = encode_float(n[2]);
}
wrap_arg(&out)
}