Cable Shield Effectiveness
Calculate coaxial cable or shielded cable shield effectiveness (shielding factor) vs frequency using the transfer impedance model.
Formula
SE = 20·log₁₀(V_no-shield / V_shield)
How It Works
Worked Example
Problem: A shielded cable has R_dc = 10 mΩ/m, length 2 m. Using the simplified transfer impedance model Z_t = R_dc × l × √(1+(f/10MHz)²), calculate SE at 1 MHz, 10 MHz, and 100 MHz. Solution (Z_ref = 10 mΩ for reference): 1. At 1 MHz: Z_t = 10 × 2 × √(1+(1/10)²) = 20 × 1.005 = 20.1 mΩ; SE = 40 − 20·log₁₀(20.1/10) = 40 − 6 = 34 dB 2. At 10 MHz: Z_t = 20 × √(1+1) = 28.3 mΩ; SE = 40 − 20·log₁₀(28.3/10) = 40 − 9 = 31 dB 3. At 100 MHz: Z_t = 20 × √(1+100) = 201 mΩ; SE = 40 − 20·log₁₀(201/10) = 40 − 26 = 14 dB Result: Shielding effectiveness degrades significantly above 10 MHz with this model. Above 100 MHz a double-shield or solid-foil cable is needed.
Practical Tips
- ✓Always use 360° circumferential bonding of the cable shield to the connector backshell — pigtail grounds add inductance that bypasses the shield at high frequencies.
- ✓For frequencies above 100 MHz, specify a double-shielded cable (foil plus braid) or solid copper foil rather than a single braid shield.
- ✓Ferrite clamps on cables can supplement shield effectiveness when cable routing changes cannot be made — place them at both ends near the connectors.
Common Mistakes
- ✗Assuming a shield terminated at only one end provides full shielding — a shield grounded at one end only blocks electric fields, not magnetic fields above a few kHz; ground both ends for full EMC effectiveness.
- ✗Relying on shield effectiveness alone without addressing the connector — poor connector transitions (pigtail ground connections) are often the dominant failure mode, not the cable shield itself.
- ✗Not accounting for cable resonances — a cable acting as a quarter-wave resonator at a problem frequency can enhance emissions at that specific frequency.
Frequently Asked Questions
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