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Electrical engineering materials

Electrical and Electronics Engineering (B.E./B.Tech) · Circuits, fields and materials · free study notes for exams, placements and interviews

In short

Electrical engineering materials is the study of how materials conduct, insulate, polarise, magnetise or switch, and how their properties change with temperature, frequency, field strength and impurity content. Every machine, cable, transformer, capacitor and chip is a deliberate combination of a conductor, an insulator and often a magnetic material, so the choice of material fixes the losses, the temperature rise, the size and the cost of the equipment. It is examined in university papers on electrical engineering materials/materials science and appears in GATE (electrical) through resistivity-temperature relations, dielectric and magnetic property numericals, and in interviews at BHEL, Siemens, ABB, Havells, Polycab, Finolex, CG Power, NTPC and the state transmission utilities. On the job it decides why CRGO steel goes in a transformer core, why ACSR is used on transmission lines and why an insulation class limits a motor's rating.

Explained

Classification of materials by electrical conduction

Conducting materials and their selection

Dielectric and insulating materials

Magnetic materials

Semiconducting and special-purpose materials

Superconductors

Standards, codes and Indian practice

Key points

Formulas and examples

ρ = resistivity (Ω·m); R = ρL/A, with L in m and A in m²; σ = 1/ρ (S/m)
σ = n q μ for a metal; σ = q(n μn + p μp) for a semiconductor — n, p in /m³, μ in m²/V·s, q = 1.6 × 10⁻¹⁹ C
R₂ = R₁[1 + α₁(T₂ − T₁)] — α₁ = temperature coefficient at T₁ (/°C)
α at T = α₀/(1 + α₀T); for copper, resistance ratio R₂/R₁ = (234.5 + T₂)/(234.5 + T₁)
np = ni² (mass action law); ni ∝ T3/2 exp(−Eg/2kT), k = 8.62 × 10⁻⁵ eV/K
C = ε₀εr A/d (F); ε₀ = 8.854 × 10⁻¹² F/m; D = ε₀εr E = ε₀E + P
E_breakdown = V/d (kV/mm); energy stored per unit volume u = ½ε₀εr E² (J/m³)
tan δ = loss tangent; dielectric loss P = V² ω C tan δ (W)
B = μ₀μr H = μ₀(H + M); χ = μr − 1
Hysteresis loss Ph = kh f Bmn V (W, n ≈ 1.6–2); Eddy loss Pe = ke f² Bm² t² V (W)
Energy lost per cycle per m³ = area of the B-H loop (J/m³ per cycle)
Permanent magnet merit = (BH)max (J/m³)

Example 1 — Copper vs aluminium conductor for the same resistance. A feeder needs R = 0.1 Ω over 500 m.

Example 2 — Winding temperature from resistance. A motor winding measures 0.25 Ω at 25 °C and 0.31 Ω after a load run.

Example 3 — Capacitor, field and dielectric loss. A capacitor has plates of 0.02 m², a 0.1 mm mica dielectric (εr = 6, tan δ = 0.0004) and is used on 230 V, 50 Hz.

Example 4 — Transformer core loss split and lamination effect. At 50 Hz and 1.5 T a core has hysteresis loss 600 W and eddy loss 400 W (laminations 0.5 mm).

Example 5 — Resistivity of doped silicon. Silicon doped with 10²² donors/m³ (assume full ionisation, μn = 0.135 m²/V·s).

PropertyConductor (Cu)Dielectric (XLPE)Soft magnetic (CRGO)Hard magnetic (NdFeB)
Key parameterρ ≈ 1.72 × 10⁻⁸ Ω·m20–50 kV/mm, εr ≈ 2.3Loss 0.9–1.2 W/kg at 1.5 T(BH)max up to ~400 kJ/m³
DesiredLow ρ, high strengthHigh strength, low tan δHigh μ, low Hc, high ρHigh Br and Hc
Typical useWindings, busbarsCables up to 400 kVTransformer coresPMSM, generators
LimitationCost, weightTreeing in voidsDirectional, brittleCost, demagnetises above ~150 °C
Material classμrBehaviour in a field
Diamagneticslightly < 1Weakly repelled (Cu, Bi)
Paramagneticslightly > 1Weakly attracted (Al, Pt)
Ferromagnetic10² to 10⁵Strongly attracted, retains magnetism
Ferrimagnetic (ferrite)10² to 10³Strong, but high resistivity — low eddy loss

Where it is used

Interview questions

Common mistakes

Related topics

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