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Spacecraft systems

Aeronautical / Aerospace Engineering (B.E./B.Tech) · Space · free study notes for exams, placements and interviews

In short

A spacecraft is a system of interacting subsystems — structure, power, thermal, attitude control, propulsion, command and data handling, communications and payload — that together keep an instrument alive and correctly pointed in vacuum, radiation and extreme temperature cycling. The "bus" is everything that serves the payload; mission design is largely the trade of mass, power and pointing budgets between them. It is examined in GATE Aerospace (space dynamics and spacecraft engineering), university Space Technology/Satellite Engineering papers, and forms the core of technical interviews at ISRO centres (URSC Bengaluru, VSSC, SAC, LPSC, ISTRAC), and at HAL, Godrej Aerospace, L&T, Ananth Technologies, Skyroot, Agnikul, Pixxel and Bellatrix. ISRO Scientist/Engineer-SC written papers and private NewSpace design reviews both expect subsystem-level numbers, not just names.

Explained

The spacecraft as a system: bus, payload and budgets

Attitude determination and control (AOCS/ADCS)

Electrical power system (EPS)

Thermal control (TCS)

Propulsion and ΔV

Command, data handling, TT&C and ground segment

Structures, mechanisms, environment testing and regulation

Key points

Formulas and examples

Rocket (Tsiolkovsky) equation: ΔV = Isp · g₀ · ln(m₀/mf) — ΔV in m/s, Isp in s, g₀ = 9.80665 m/s², m₀ initial mass, mf final mass (kg)
Propellant mass: mp = m₀ [1 − exp(−ΔV/(Isp g₀))]
Thrust and specific impulse: F = ṁ·c = ṁ·Isp·g₀ — F in N, ṁ in kg/s
Euler's rigid-body equation: T = I ω̇ + ω × (I ω) — T in N·m, I in kg·m², ω in rad/s
Reaction-wheel momentum: H = Iw ωw (N·m·s); slew by torque: θ = ½ (T/I) t² for a constant-torque segment
Magnetic torque: T = m × B — m = coil dipole moment (A·m²), B = field (T, ~20–50 µT in LEO)
Gravity-gradient torque (small angle): Tgg = (3µ/2r³)|Iz − Iy| sin 2θ — µ = 398,600 km³/s² for Earth
Solar radiation pressure: P = Φ/c ≈ 1361/3×10⁸ ≈ 4.54 µPa; force F = P A (1+q) cos θ
Solar array power: Psa = Φ · ηcell · Acell · cos θ · Fpack · (1 − d)ʸ — d = annual degradation, y = years
Array sizing (orbit average): Psa = [Pe Te/Xe + Pd Td/Xd] / Td — Pe, Pd = eclipse and daylight loads (W); Te, Td = eclipse and daylight durations; Xe, Xd = path efficiencies (≈0.6/0.8 direct-energy-transfer, ≈0.65/0.85 peak-power-tracking)
Battery capacity: Cb = Pe Te / (DoD · Nb · ηt) — Cb in W·h, DoD as a fraction, Nb = number of batteries, ηt = transmission efficiency
Radiative equilibrium temperature: T = [ (α Φ Aabs + Qint) / (ε σ Arad) ]1/4 — σ = 5.67×10⁻⁸ W/m²K⁴
Radiator heat rejection: Q = ε σ Arad (T⁴ − Ts⁴), Ts ≈ 3 K (usually neglected)
Link budget: Pr = EIRP − Lfs − Lother + Gr, with Lfs(dB) = 32.45 + 20 log₁₀ f(MHz) + 20 log₁₀ d(km)
GEO station-keeping ΔV ≈ 50 m/s per year (N-S, inclination) + ~2 m/s per year (E-W) — site- and epoch-dependent

Example 1 — Propellant for GTO-to-GEO apogee burn. A 2,000 kg satellite in GTO needs ΔV = 1,500 m/s using a 440 N LAM with Isp = 310 s.

Example 2 — Solar array sizing for a LEO satellite. Orbit period 95 min with 35 min eclipse (Td = 60 min, Te = 35 min). Loads: Pd = 600 W daylight, Pe = 400 W eclipse. Peak-power tracking: Xd = 0.85, Xe = 0.65.

Example 3 — Battery sizing for the same satellite. Pe = 400 W, Te = 35 min = 0.583 h, DoD = 0.20, one battery, ηt = 0.90.

Example 4 — Radiative equilibrium temperature of a radiator panel. A 1.0 m² panel faces deep space on one side and rejects 150 W of internal dissipation; it also absorbs sunlight on the same side with α = 0.14, ε = 0.84 (white paint / OSR class), Φ = 1,361 W/m², incidence 60° (cos θ = 0.5).

Example 5 — Reaction-wheel slew and sizing. A satellite with Iz = 60 kg·m² must slew 30° (0.5236 rad) about z in 60 s, accelerating for 30 s and decelerating for 30 s.

StabilisationPointing accuracyComplexityTypical use
Gravity gradient1–5°LowestStudent/cubesat, nadir-pointing
Spin stabilised0.1–1° (one axis)LowEarly comsats, sounding payloads
Dual-spin0.1–0.5°MediumLegacy GEO comsats
Momentum bias (1 wheel)0.1–0.5°MediumSmall LEO satellites
Three-axis zero momentum0.001–0.05°HighImaging satellites, modern comsats
PropulsionIsp (s)ThrustBest for
Cold gas (N₂)50–75mN–NSmall satellite RCS, low contamination
Monopropellant hydrazine220–2301–500 NRCS, orbit maintenance
Bipropellant (MON-3/MMH)300–32510 N–500 NApogee burn (LAM), large ΔV
Solid apogee motor280–300kNSingle fixed-impulse burn
Hall-effect / ion1,500–3,00010–300 mNStation-keeping, slow orbit raising

Where it is used

Interview questions

Common mistakes

Related topics

Orbital mechanics basics · Rocket propulsion and launch vehicles · Satellite communication and link budgets · Space environment and radiation effects · Aerospace structures and vibration · Control systems and state estimation

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