Some initial benchmarks and utilities, including keplerian elements. More typed coordinate stuff to come
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//! Element conversions and the two-body relations.
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//!
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//! These run per measurement in a filter and per step in some force models, so a
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//! slow conversion is not a rounding error in the budget. The point of tracking
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//! them is to notice a regression, not to hit a number.
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use std::hint::black_box;
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use astrokit::kepler::{self, Degeneracy, Keplerian};
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use criterion::{criterion_group, criterion_main, Criterion};
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use nalgebra::Vector3;
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const MU: f64 = 3.986004415e14;
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/// Inclined, near-circular LEO. Just outside the degeneracy tolerance, so it
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/// takes the general branch.
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fn leo() -> (Vector3<f64>, Vector3<f64>) {
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(
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Vector3::new(
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4.263868426884883e6,
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5.146189057155391e6,
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1.1310208421331816e6,
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),
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Vector3::new(-5923.454461876975, 4496.802639690076, 1870.3893008991558),
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)
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}
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/// GEO: circular and equatorial, so it takes the doubly-degenerate branch.
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fn geo() -> (Vector3<f64>, Vector3<f64>) {
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let radius = 4.2164e7;
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(
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Vector3::new(radius, 0.0, 0.0),
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Vector3::new(0.0, kepler::circular_speed(radius, MU), 0.0),
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)
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}
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fn bench_scalar_relations(c: &mut Criterion) {
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let mut group = c.benchmark_group("kepler/relations");
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let sma = 6.7781363e6;
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group.bench_function("period", |b| {
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b.iter(|| kepler::period(black_box(sma), black_box(MU)))
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});
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group.bench_function("semi_major_axis", |b| {
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b.iter(|| kepler::semi_major_axis(black_box(5553.6), black_box(MU)))
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});
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group.bench_function("mean_motion", |b| {
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b.iter(|| kepler::mean_motion(black_box(sma), black_box(MU)))
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});
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group.finish();
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}
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fn bench_anomalies(c: &mut Criterion) {
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let mut group = c.benchmark_group("kepler/anomalies");
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group.bench_function("eccentric_from_true", |b| {
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b.iter(|| kepler::eccentric_from_true(black_box(1.2), black_box(0.3)))
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});
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group.bench_function("mean_from_eccentric", |b| {
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b.iter(|| kepler::mean_from_eccentric(black_box(1.1), black_box(0.3)))
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});
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// The only iterative routine here, and the one worth watching. Near-circular
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// converges in a step or two; high eccentricity is the expensive case.
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for eccentricity in [0.001, 0.3, 0.9] {
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group.bench_function(format!("eccentric_from_mean/e={eccentricity}"), |b| {
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b.iter(|| kepler::eccentric_from_mean(black_box(1.0), black_box(eccentricity)))
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});
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}
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group.finish();
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}
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fn bench_conversions(c: &mut Criterion) {
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let mut group = c.benchmark_group("kepler/conversions");
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let (r, v) = leo();
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group.bench_function("from_cartesian/leo", |b| {
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b.iter(|| Keplerian::from_cartesian(black_box(r), black_box(v), black_box(MU)))
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});
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let (r_geo, v_geo) = geo();
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group.bench_function("from_cartesian/geo", |b| {
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b.iter(|| Keplerian::from_cartesian(black_box(r_geo), black_box(v_geo), black_box(MU)))
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});
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let elements = Keplerian {
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semi_major_axis: 2.0e7,
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eccentricity: 0.3,
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inclination: 0.8,
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raan: 0.5,
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aop: 1.0,
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true_anomaly: 2.0,
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degeneracy: Degeneracy::None,
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};
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group.bench_function("to_cartesian", |b| {
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b.iter(|| black_box(elements).to_cartesian(black_box(MU)))
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});
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group.bench_function("round_trip", |b| {
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b.iter(|| {
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let elements = Keplerian::from_cartesian(black_box(r), black_box(v), MU);
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black_box(elements.to_cartesian(MU))
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})
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});
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group.finish();
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}
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fn bench_invariants(c: &mut Criterion) {
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let mut group = c.benchmark_group("kepler/invariants");
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let (r, v) = leo();
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group.bench_function("specific_energy", |b| {
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b.iter(|| kepler::specific_energy(black_box(r), black_box(v), black_box(MU)))
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});
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group.bench_function("specific_angular_momentum", |b| {
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b.iter(|| kepler::specific_angular_momentum(black_box(r), black_box(v)))
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});
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group.finish();
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}
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criterion_group!(
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benches,
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bench_scalar_relations,
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bench_anomalies,
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bench_conversions,
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bench_invariants
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);
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criterion_main!(benches);
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