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Aerospace materials and composites

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

In short

Aerospace materials engineering is the selection and processing of metals, polymers, ceramics and fibre-reinforced composites so that a structure carries flight loads at the least possible weight, for the required life and temperature. The driving figures of merit are not strength and stiffness alone but specific strength (σ/ρ) and specific stiffness (E/ρ), together with fatigue, fracture toughness, corrosion and temperature capability. Composites — fibres in a matrix — now form 50% or more of the structural weight of modern airliners (Boeing 787, Airbus A350) and a growing share of a launch vehicle's motor cases plus most of its payload fairings and heat shields. The topic carries heavy weight in GATE AE (materials, laminate micromechanics) and in technical rounds at HAL, ISRO/VSSC, DRDO (ADA, DMRL, ADE), NAL, Tata Advanced Systems, Godrej Aerospace, L&T Precision and Safran/Collins/Boeing–Airbus India centres. On the job it appears as material selection, process-sheet reading, NDT dispositioning and repair engineering.

Explained

Why specific properties decide aerospace selection

Metallic aerospace materials

Composites: constituents and classification

Manufacturing processes for composites

  1. Hand lay-up / wet lay-up: fabric wetted with resin in a mould; cheapest, lowest fibre volume (~0.35–0.45), high voids — gliders, fairings, repairs.
  2. Prepreg + autoclave: pre-impregnated unidirectional tape/fabric laid up, vacuum bagged (bleeder, breather, release film), cured under 6–7 bar and 120–180 °C. Gives V_f ≈ 0.55–0.65 and <1–2% voids — the primary-structure standard (HAL's Composite Manufacturing Division, Bengaluru; Tata Advanced Systems for Apache fuselage and C-295 work).
  3. Resin transfer moulding (RTM) / VARTM / resin infusion: dry preform in a closed mould, resin drawn or injected; out-of-autoclave, good for large thick parts.
  4. Filament winding: continuous tow wound on a rotating mandrel at a chosen helix angle — pressure vessels, rocket motor cases, COPVs. Netting analysis sets the optimum helix of ~54.7° for an isotropic-pressure cylinder.
  5. Pultrusion: constant-section profiles pulled through a heated die — spars, stringers, floor beams.
  6. ATL/AFP (automated tape/fibre placement): robotic heads lay tape on complex contours; the 787 barrel and A350 spars are made this way.
  7. Compression moulding / SMC, BMC and injection moulding of short-fibre thermoplastics for brackets and secondary parts.
  8. Sandwich fabrication: Nomex or aluminium honeycomb or foam core co-cured/adhesively bonded (FM-73, redux film) between thin facesheets; huge increase in bending stiffness per unit weight — floor panels, control surfaces, radomes.
  9. Curing needs a correct ramp, dwell and cool-down; under-cure leaves low T_g, over-cure embrittles. Prepregs have an out-time and freezer shelf life that must be logged.

Failure, damage and inspection

Indian standards, regulation and practice

Key points

Formulas and examples

Specific strength = σ_u/ρ (N·m/kg or kN·m/kg); Specific stiffness = E/ρ (MN·m/kg). σ in Pa, ρ in kg/m³.
Volume–mass relation: V_f + V_m + V_v = 1; W_f = (ρ_f V_f)/ρ_c ; ρ_c = ρ_f V_f + ρ_m V_m. V = volume fraction, W = weight fraction, ρ in kg/m³.
Longitudinal modulus (Voigt, rule of mixtures): E₁ = E_f V_f + E_m V_m
Transverse modulus (Reuss): 1/E₂ = V_f/E_f + V_m/E_m
Major Poisson's ratio: ν₁₂ = ν_f V_f + ν_m V_m ; minor: ν₂₁ = ν₁₂ E₂/E₁
In-plane shear modulus: 1/G₁₂ = V_f/G_f + V_m/G_m
Longitudinal strength (fibre-dominated): σ₁ = σ_f V_f + σ_m′ V_m, where σ_m′ = matrix stress at fibre failure strain
Load share: P_f/P_m = (E_f V_f)/(E_m V_m) at equal strain (iso-strain)
Critical fibre length (short fibre): l_c = σ_f d /(2 τ_i); d = fibre diameter, τ_i = interfacial shear strength
Classical lamination theory: {N, M}ᵀ = [[A, B],[B, D]] {ε°, κ}ᵀ ; A_ij = Σ Q̄_ij(z_k − z_{k−1}); B_ij = ½Σ Q̄_ij(z_k² − z_{k−1}²); D_ij = ⅓Σ Q̄_ij(z_k³ − z_{k−1}³). N = N/m, M = N·m/m, A in N/m, D in N·m.
Tsai–Hill (plane stress): (σ₁/X)² − (σ₁σ₂/X²) + (σ₂/Y)² + (τ₁₂/S)² = 1, failure when ≥ 1. X, Y = longitudinal and transverse strengths; S = shear strength.
Fracture toughness / critical crack: K_I = σ√(πa)·Y = K_IC at failure; a = crack half-length (m), K in MPa√m.
Thin pressure vessel: σ_hoop = pR/t, σ_long = pR/2t; optimum filament-winding helix tan²α = σ_hoop/σ_long = 2 → α = 54.74°.
Sandwich bending stiffness (thin faces): D ≈ E_f t_f (t_f + t_c)²/2 per unit width.

Example 1 — Specific properties: which material for a tension-critical tie rod?

MaterialE (GPa)σ_u (MPa)ρ (kg/m³)E/ρ (MN·m/kg)σ_u/ρ (kN·m/kg)
Al 7075-T671570280025.4204
Ti-6Al-4V110950443024.8214
4340 steel2051800785026.1229
UD carbon/epoxy (0°, V_f 0.6)1401800158088.61139
E-glass/epoxy UD451100200022.5550

Example 2 — Rule of mixtures for a carbon/epoxy lamina. Given E_f = 230 GPa, ρ_f = 1800 kg/m³, E_m = 3.4 GPa, ρ_m = 1200 kg/m³, V_f = 0.60, no voids.

  1. V_m = 1 − 0.60 = 0.40.
  2. E₁ = 230(0.60) + 3.4(0.40) = 138 + 1.36 = 139.4 GPa.
  3. 1/E₂ = 0.60/230 + 0.40/3.4 = 0.002609 + 0.117647 = 0.120256 → E₂ = 8.32 GPa (≈ 1/17 of E₁ — the anisotropy).
  4. ρ_c = 1800(0.60) + 1200(0.40) = 1080 + 480 = 1560 kg/m³.
  5. Fibre weight fraction W_f = 1080/1560 = 0.692 (69.2% by weight for 60% by volume).
  6. Specific stiffness E₁/ρ_c = 139.4×10⁹/1560 = 89.4 MN·m/kg against 25.4 for 7075-T6.
  7. Load share at equal strain: P_f/P_m = 138/1.36 = 101, i.e. the fibres carry about 99% of the longitudinal load.

Example 3 — Mass saving on a CFRP wing-skin panel. A panel must carry a tensile load of 1.2 MN over a 1.0 m width with a factor of safety of 1.5, so design stress must satisfy σ_design = σ_allow.

Example 4 — Filament-wound COPV / rocket motor case. A cylindrical case of internal radius R = 0.5 m must hold p = 6 MPa; carbon/epoxy allowable σ_allow = 1000 MPa (with safety factor already applied).

  1. σ_hoop = pR/t = 6×0.5/t = 3/t (MPa with t in m); σ_long = pR/2t = 1.5/t.
  2. Hoop governs: t = 3/1000 m → t = 3.0 mm.
  3. Optimum helix angle: tan²α = σ_hoop/σ_long = 2 → α = arctan(1.414) = 54.74° to the axis (the "geodesic" or netting-analysis angle).
  4. Shell mass (ρ = 1580 kg/m³, length 2 m): m ≈ 2πRtρL = 2π(0.5)(0.003)(1580)(2) = 29.8 kg. An equivalent maraging-steel case (σ_allow 1300 MPa, ρ 8000 kg/m³, t = 3/1300 = 2.31 mm) would weigh 2π(0.5)(0.00231)(8000)(2) = 116 kg — the reason ISRO moved from metallic to composite motor cases and COPVs.

Example 5 — Critical crack size and inspection (damage tolerance). A 7075-T6 fitting has K_IC = 24 MPa√m and operates at σ = 200 MPa. Take Y = 1 (through crack in a wide plate).

  1. a_c = (1/π)(K_IC/σ)² = (1/π)(24/200)² = (1/π)(0.0144) = 4.58×10⁻³ m = 4.6 mm.
  2. For 2024-T3 (K_IC ≈ 37 MPa√m) at the same stress: a_c = (1/π)(37/200)² = (1/π)(0.034225) = 1.089×10⁻² m = 10.9 mm.
  3. The tougher 2024 tolerates a crack more than twice as long before fast fracture — and that, not its lower yield strength, is why fuselage and lower-wing skins use 2024 while 7075 goes where compression rules.
  4. Inspection interval is then set so that a crack detectable by eddy current (say 1.5 mm) cannot grow to 10.9 mm within the interval, using a Paris-law crack-growth integration.
Metals (Al alloy)Polymer composite (CFRP)
BehaviourIsotropic, ductile, yieldsOrthotropic, brittle, no yield plateau
Design driverYield, fatigue, corrosionImpact damage (CAI), hot/wet, delamination
Damage visibilityVisible dents, cracksBVID — internal and often invisible
JoiningRivet, bolt, weldBond preferred, bolts with Ti fasteners
FatigueFatigue-criticalExcellent fatigue in fibre direction
CorrosionNeeds cladding/anodisingNone, but galvanic attack on adjacent Al
RepairEstablished, cheapSRM scarf repair, skilled, needs NDT
RecyclingFully recyclableDifficult — pyrolysis/mechanical only
Lead time/costLowHigh (prepreg, autoclave, tooling)

Where it is used

Interview questions

Common mistakes

Related topics

Aircraft structures · Finite element analysis basics · Mechanics of materials and failure theories · Fracture mechanics and fatigue · Gas turbine and propulsion materials · Manufacturing processes and NDT.

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