@observerly/astrometry
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observerly's lightweight, zero-dependency, type safe astrometry library written in Typescript for calculating the position of celestial objects in the sky.
153 lines (152 loc) • 3.89 kB
JavaScript
import { convertEclipticToEquatorial as E, convertEquatorialToHorizontal as A } from "./coordinates.js";
import { J2000 as g } from "./constants.js";
import { earth as h } from "./earth.js";
import { g as H } from "./epoch-nmyjNjKp.js";
import { c as o, e as u } from "./utilities-BM-rBPno.js";
// @license Copyright © 2021-2023 observerly
const I = {
uid: "01HD49QMD7GA502WXEMY1ZAG15",
name: "Mercury",
symbol: "☿",
T: 0.2408467,
m: 0.055274,
r: 2439700,
e: 0.205636,
a: 0.3870993,
i: 7.004979,
ε: 252.250324,
ϖ: 77.457796,
Ω: 48.330766,
isInferior: !0
}, P = {
uid: "01HD49R1NASDCYK3ZBYYCBJTBW",
name: "Venus",
symbol: "♀",
T: 0.615197,
m: 0.8149984,
r: 6051800,
e: 67767e-7,
a: 0.72333566,
i: 3.39467605,
ε: 181.9791,
ϖ: 131.602467,
Ω: 76.679843,
isInferior: !0
}, J = {
uid: "01HD4ARM2X130B6M2Q74JFKRW4",
name: "Mars",
symbol: "♂",
T: 1.880848,
m: 0.107447,
r: 3389500,
e: 0.093394,
a: 1.52371,
i: 1.849691,
ε: -4.553432,
ϖ: -23.943629,
Ω: 49.559539,
isInferior: !1
}, R = {
uid: "01HD4AYRMZP734M8FVQGXDB5BV",
name: "Jupiter",
symbol: "♃",
T: 11.862615,
m: 317.828133,
r: 69911e3,
e: 0.048393,
a: 5.202887,
i: 1.3043975,
ε: 34.396441,
ϖ: 14.728479,
Ω: 100.473909,
isInferior: !1
}, b = {
uid: "01HD4AYZAHS15TJJMZDQWV1TET",
name: "Saturn",
symbol: "♄",
T: 29.447498,
m: 95.160904,
r: 58232e3,
e: 0.053862,
a: 9.536676,
i: 2.485992,
ε: 49.954244,
ϖ: 92.598878,
Ω: 113.662424,
isInferior: !1
}, v = {
uid: "01HD4AZ66TP0P2KY9A8XFMRQ4T",
name: "Uranus",
symbol: "♅",
T: 84.016846,
m: 14.535757,
r: 25362e3,
e: 0.0472574,
a: 19.18916464,
i: 0.772638,
ε: 313.238104,
ϖ: 170.954276,
Ω: 74.016925,
isInferior: !1
}, Y = {
uid: "01HD4AZGMADD008W4XT4HEV9ZC",
name: "Neptune",
symbol: "♆",
T: 164.79132,
m: 17.147241,
r: 24622e3,
e: 867797e-8,
a: 30.069923,
i: 1.77004347,
ε: -55.120029,
ϖ: 44.964762,
Ω: 131.784226,
isInferior: !1
}, Z = [I, P, h, J, R, b, v, Y], T = (n, t) => {
const s = H(n) - g;
let e = (360 / 365.242191 * (s / t.T) + t.ε - t.ϖ) % 360;
return e < 0 && (e += 360), e;
}, p = (n, t) => {
const r = T(n, t);
return 360 / Math.PI * t.e * Math.sin(o(r));
}, D = (n, t) => {
const r = T(n, t), s = p(n, t);
return (r + s) % 360;
}, l = (n, t) => (D(n, t) + t.ϖ) % 360, B = (n, t) => {
const r = l(n, t), s = t.Ω || 0;
return u(Math.asin(Math.sin(o(r - s)) * Math.sin(o(t.i)))) % 360;
}, f = (n, t) => {
const r = D(n, t);
return t.a * (1 - t.e ** 2) / (1 + t.e * Math.cos(o(r)));
}, G = (n, t) => {
const r = l(n, t), s = B(n, t), e = f(n, t), c = t.Ω || 0, a = c + u(Math.atan2(Math.sin(o(r - c)) * Math.cos(o(t.i)), Math.cos(o(r - c)))), i = l(n, h), M = f(n, h);
let m = Number.NEGATIVE_INFINITY;
t.isInferior ? m = 180 + i + u(Math.atan2(e * Math.cos(o(s)) * Math.sin(o(i - a)), M - e * Math.cos(o(s)) * Math.cos(o(i - a)))) : m = a + u(Math.atan2(M * Math.sin(o(a - i)), e * Math.cos(o(s)) - M * Math.sin(o(i - a))));
const y = u(Math.atan(e * Math.cos(o(s)) * Math.tan(o(s)) * Math.sin(o(m - a)) / (M * Math.sin(o(a - i)))));
return {
λ: m % 360,
β: y
};
}, Q = (n, t) => Z.filter((r) => r.name !== "Earth").map((r) => {
const s = G(n, r), e = E(n, s), c = A(n, t, e);
return { ...r, ...s, ...e, ...c };
});
export {
p as getPlanetaryEquationOfCenter,
G as getPlanetaryGeocentricEclipticCoordinate,
f as getPlanetaryHeliocentricDistance,
B as getPlanetaryHeliocentricEclipticLatitude,
l as getPlanetaryHeliocentricEclipticLongitude,
T as getPlanetaryMeanAnomaly,
Q as getPlanetaryPositions,
D as getPlanetaryTrueAnomaly,
R as jupiter,
J as mars,
I as mercury,
Y as neptune,
Z as planets,
b as saturn,
v as uranus,
P as venus
};
//# sourceMappingURL=planets.js.map