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refactor test_omega_debug: SCENARIO/SECTION pattern, precalculated values, quantitative assertions

test-refactor
cinnaboot 2 months ago
parent
commit
5d8ee97610
  1. 129
      scripts/precalc_omega_debug.py
  2. 63
      tests/test_omega_debug.cpp

129
scripts/precalc_omega_debug.py

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#!/usr/bin/env python3
"""
Precalculate expected values for test_omega_debug.cpp refactoring.
Computes expected orbital elements after a prograde burn at apoapsis.
"""
import math
import sys
sys.path.insert(0, "/home/agent/dev/claudes_game")
from scripts.sim_engine import *
def main():
earth_mass = 5.972e24
mu = G * earth_mass
# Initial orbit: zero inclination, omega = 0, start at apoapsis (nu = pi)
elements = OrbitalElements(
a=1.0e7,
e=0.3,
nu=math.pi,
inc=1e-12,
Omega=0.0,
omega=0.0,
)
pos, vel = orbital_to_cartesian(elements, earth_mass)
r = vmag(pos)
v = vmag(vel)
print("// === Initial state ===")
print(f"// pos = ({pos[0]:.15e}, {pos[1]:.15e}, {pos[2]:.15e}) m")
print(f"// vel = ({vel[0]:.15e}, {vel[1]:.15e}, {vel[2]:.15e}) m/s")
print(f"// r = {r:.15e} m")
print(f"// v = {v:.15e} m/s")
print()
# Eccentricity vector
r_dot_v = vdot(pos, vel)
e_vec = (
((v * v - mu / r) * pos[0] - r_dot_v * vel[0]) / mu,
((v * v - mu / r) * pos[1] - r_dot_v * vel[1]) / mu,
((v * v - mu / r) * pos[2] - r_dot_v * vel[2]) / mu,
)
e_mag = vmag(e_vec)
print(f"// e_vec_initial = ({e_vec[0]:.15e}, {e_vec[1]:.15e}, {e_vec[2]:.15e})")
print(f"// e_initial = {e_mag:.15e}")
print()
# Apply prograde burn (1000 m/s)
burn_dir = get_burn_direction(BurnDirection.PROGRADE, pos, vel)
dv = 1000.0
dv_vec = vscale(burn_dir, dv)
vel_new = vadd(vel, dv_vec)
v_new = vmag(vel_new)
print("// === After prograde burn ===")
print(f"// burn_dir = ({burn_dir[0]:.15e}, {burn_dir[1]:.15e}, {burn_dir[2]:.15e})")
print(f"// vel_new = ({vel_new[0]:.15e}, {vel_new[1]:.15e}, {vel_new[2]:.15e}) m/s")
print(f"// v_new = {v_new:.15e} m/s")
print()
# Reconstruct orbital elements
new_elements = cartesian_to_orbital_elements(pos, vel_new, earth_mass)
print(f"// new elements:")
print(f"// a = {new_elements.a:.15e} m")
print(f"// e = {new_elements.e:.15e}")
print(f"// nu = {new_elements.nu:.15e} rad ({math.degrees(new_elements.nu):.6f} deg)")
print(f"// inc = {new_elements.inc:.15e} rad")
print(f"// Omega = {new_elements.Omega:.15e} rad")
print(f"// omega = {new_elements.omega:.15e} rad ({math.degrees(new_elements.omega):.6f} deg)")
print()
# New eccentricity vector
r_dot_v_new = vdot(pos, vel_new)
e_vec_new = (
((v_new * v_new - mu / r) * pos[0] - r_dot_v_new * vel_new[0]) / mu,
((v_new * v_new - mu / r) * pos[1] - r_dot_v_new * vel_new[1]) / mu,
((v_new * v_new - mu / r) * pos[2] - r_dot_v_new * vel_new[2]) / mu,
)
print(f"// e_vec_new = ({e_vec_new[0]:.15e}, {e_vec_new[1]:.15e}, {e_vec_new[2]:.15e})")
print(f"// e_new = {vmag(e_vec_new):.15e}")
print()
# Verify omega is in [0, 2*pi)
print("// === Omega range check ===")
print(f"// omega = {new_elements.omega:.15e} rad")
print(f"// omega in [0, 2*pi)? {0.0 <= new_elements.omega < 2.0 * math.pi}")
print()
# After a prograde burn at apoapsis (nu=pi), the eccentricity vector flips
# direction because the increased velocity raises the opposite side of the orbit.
# This means omega should change from 0 to approximately pi.
#
# Rationale: at apoapsis, position and velocity are perpendicular.
# A prograde burn adds velocity along the velocity direction, increasing energy.
# The eccentricity vector formula: e_vec = (v^2 - mu/r)*r/μ - (r·v)*v/μ
# At apoapsis: r·v = 0, so e_vec = (v^2 - mu/r) * r / mu
# After prograde burn, v increases, so (v^2 - mu/r) becomes more positive,
# making e_vec more aligned with r direction.
# Since at apoapsis, r points opposite to periapsis direction (for ω=0),
# the eccentricity vector flips, meaning periapsis moves to the opposite side,
# so ω → π.
print("// === Expected test values ===")
print(f"// a_expected = {new_elements.a:.15e}")
print(f"// e_expected = {new_elements.e:.15e}")
print(f"// omega_expected = {new_elements.omega:.15e} rad ({math.degrees(new_elements.omega):.6f} deg)")
print()
# Also compute expected values using the same check as the original test
print("// For WithinAbs assertions:")
print(f"// a := {new_elements.a:.15e}")
print(f"// e := {new_elements.e:.15e}")
print(f"// omega := {new_elements.omega:.15e}")
print(f"// inc := {new_elements.inc:.15e}")
print(f"// Omega := {new_elements.Omega:.15e}")
print(f"// nu := {new_elements.nu:.15e}")
print(f"// r := {r:.15e}")
print(f"// v_new := {v_new:.15e}")
if __name__ == "__main__":
main()

63
tests/test_omega_debug.cpp

@ -0,0 +1,63 @@
#include <catch2/catch_test_macros.hpp>
#include <catch2/matchers/catch_matchers_floating_point.hpp>
#include "../src/physics.h"
#include "../src/orbital_mechanics.h"
#include "../src/test_utilities.h"
#include <cmath>
using Catch::Matchers::WithinAbs;
SCENARIO("Omega reconstruction after prograde burn at apoapsis", "[omega][debug]") {
const double parent_mass = 5.972e24;
const double mu = G * parent_mass;
OrbitalElements elements = {};
elements.semi_major_axis = 1.0e7;
elements.eccentricity = 0.3;
elements.true_anomaly = M_PI;
elements.inclination = 1e-12;
elements.longitude_of_ascending_node = 0.0;
elements.argument_of_periapsis = 0.0;
Vec3 pos = {}, vel = {};
orbital_elements_to_cartesian(elements, parent_mass, &pos, &vel);
const double r = vec3_magnitude(pos);
const double v = vec3_magnitude(vel);
const double r_dot_v = vec3_dot(pos, vel);
const Vec3 e_vec = {
((v * v - mu / r) * pos.x - r_dot_v * vel.x) / mu,
((v * v - mu / r) * pos.y - r_dot_v * vel.y) / mu,
((v * v - mu / r) * pos.z - r_dot_v * vel.z) / mu,
};
const double e_initial = vec3_magnitude(e_vec);
SECTION("initial apoapsis state is correct") {
REQUIRE_THAT(r, WithinAbs(1.3e7, R_TOL));
REQUIRE_THAT(v, WithinAbs(4632.763232589246, V_TOL));
REQUIRE_THAT(e_initial, WithinAbs(0.3, E_TOL));
REQUIRE_THAT(e_vec.x / e_initial, WithinAbs(1.0, E_TOL));
REQUIRE_THAT(e_vec.y, WithinAbs(0.0, E_TOL));
REQUIRE_THAT(e_vec.z, WithinAbs(0.0, E_TOL));
}
SECTION("prograde burn at apoapsis flips periapsis") {
const Vec3 burn_dir = vec3_normalize(vel);
const Vec3 delta_v = vec3_scale(burn_dir, 1000.0);
const Vec3 vel_new = vec3_add(vel, delta_v);
const double v_new = vec3_magnitude(vel_new);
const OrbitalElements new_elements = cartesian_to_orbital_elements(pos, vel_new, parent_mass);
REQUIRE_THAT(new_elements.semi_major_axis, WithinAbs(1.346885753127762e7, A_TOL));
REQUIRE(new_elements.semi_major_axis > elements.semi_major_axis);
REQUIRE_THAT(new_elements.eccentricity, WithinAbs(3.481049006486453e-2, E_TOL));
REQUIRE(new_elements.eccentricity < elements.eccentricity);
REQUIRE_THAT(new_elements.argument_of_periapsis, WithinAbs(M_PI, ANG_TOL));
REQUIRE_THAT(new_elements.true_anomaly, WithinAbs(0.0, ANG_TOL));
REQUIRE_THAT(new_elements.inclination, WithinAbs(0.0, ANG_TOL));
REQUIRE_THAT(v_new, WithinAbs(5632.763232589246, V_TOL));
REQUIRE(v_new > v);
}
}
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