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EMC Filter Design

Free web tool: EMC Filter Design

Filter Components (fc = 100.000 kHz)

L

79.58 µH

C

31.83 nF

Atten @ 1.000 MHz

40.00 dB

For 40 dB attenuation at 1.000 MHz

Required cutoff: 100.000 kHz

L = 79.58 µH, C = 31.83 nF

Insertion Loss (approximate)

FrequencyInsertion Loss
10.000 kHz0.00 dB
15.849 kHz0.00 dB
25.119 kHz0.00 dB
39.811 kHz0.00 dB
63.096 kHz0.00 dB
100.000 kHz0.00 dB
158.489 kHz8.00 dB
251.189 kHz16.00 dB
398.107 kHz24.00 dB
630.957 kHz32.00 dB
1000.000 kHz40.00 dB
1.585 MHz48.00 dB
2.512 MHz56.00 dB
3.981 MHz64.00 dB
6.310 MHz72.00 dB

About EMC Filter Design

The EMC Filter Designer is a free browser-based electromagnetic compatibility engineering tool that calculates inductor (L) and capacitor (C) component values for three common low-pass filter topologies used in EMC suppression: LC (2nd order Butterworth), Pi filter (3rd order), and T filter (3rd order). You specify the cutoff frequency (kHz or MHz), source/load impedance in ohms, the required attenuation in dB, and the frequency at which that attenuation is needed. The calculator computes the exact L and C values for your specified cutoff frequency, then back-calculates the required cutoff frequency to achieve your target dB attenuation at the specified interference frequency.

EMC filters are placed on power lines, signal cables, and PCB traces to suppress conducted electromagnetic interference (EMI) and prevent radio-frequency emissions from exceeding regulatory limits such as FCC Part 15, CISPR 22, and CE marking requirements. The LC 2nd-order filter rolls off at 40 dB per decade above the cutoff frequency. The Pi and T 3rd-order filters provide 60 dB per decade rolloff, offering significantly more attenuation for the same cutoff frequency. The choice between Pi and T topology depends on whether the source and load impedances are primarily capacitive or inductive.

In addition to the component values, the tool calculates the actual attenuation at your specified interference frequency and generates an insertion loss table showing the filter's frequency response from the passband through the stopband. This table helps verify that the filter provides sufficient attenuation at all relevant harmonic frequencies. The calculator displays component values with automatic unit scaling: nH/μH/mH for inductors and pF/nF/μF for capacitors. All computation runs locally in the browser without any server connection.

Key Features

  • Three filter topologies: LC 2nd-order (40 dB/decade), Pi 3rd-order (60 dB/decade), and T 3rd-order (60 dB/decade)
  • Calculates L and C values from cutoff frequency and system impedance using Butterworth prototype formulas
  • Back-calculates required cutoff frequency to achieve a user-specified dB attenuation at a given interference frequency
  • Auto-scaled component display: values shown in nH/μH/mH and pF/nF/μF for readability
  • Computes actual insertion loss (dB) at the specified frequency for the chosen topology
  • Insertion loss table: shows frequency response from well below to well above the cutoff frequency
  • Frequency unit selection: kHz, MHz, GHz for interference frequency; kHz and MHz for cutoff frequency
  • 100% client-side processing — schematic and component data never transmitted to a server

Frequently Asked Questions

What is an EMC filter and why is it needed?

An EMC (Electromagnetic Compatibility) filter is a passive low-pass filter placed on power or signal lines to suppress conducted electromagnetic interference (EMI). Electronic equipment generates high-frequency noise from switching power supplies, microcontrollers, and motor drives that can radiate or couple into other equipment. EMC filters block these high-frequency signals while passing the intended low-frequency power or signals. Most countries require electronic products to meet EMC standards (FCC, CE, CISPR) that limit conducted and radiated emissions.

What is the difference between LC, Pi, and T filter topologies?

An LC 2nd-order filter consists of one series inductor and one shunt capacitor (or vice versa), rolling off at 40 dB/decade. A Pi filter has two shunt capacitors with one series inductor between them, shaped like the Greek letter π, providing 60 dB/decade rolloff. A T filter has two series inductors with one shunt capacitor between them, shaped like the letter T, also providing 60 dB/decade. Pi filters work best when source and load impedances are high; T filters work best with low source and load impedances.

How are the L and C component values calculated?

For a 2nd-order LC Butterworth low-pass filter: L = Z₀/ω_c and C = 1/(Z₀·ω_c), where Z₀ is the characteristic impedance and ω_c = 2π·f_c is the angular cutoff frequency. For the 3rd-order Pi filter: each capacitor C = 2/(Z₀·ω_c) and inductor L = Z₀/ω_c. For the T filter: each inductor L = Z₀/ω_c and capacitor C = 2/(Z₀·ω_c). These are normalized Butterworth prototype values scaled to the specified impedance and cutoff frequency.

What cutoff frequency should I choose for my EMC filter?

The cutoff frequency should be well above your signal bandwidth but well below the interference frequency you need to attenuate. For switching power supplies operating at 50–100 kHz, a cutoff frequency of 10–20 kHz provides good filtering. For RF interference at MHz frequencies, a cutoff of 100 kHz to 1 MHz may be appropriate. Use this calculator to enter your required attenuation at the interference frequency and let it back-calculate the optimal cutoff frequency for you.

What does insertion loss mean?

Insertion loss (IL) is the attenuation a filter provides at a specific frequency, measured in decibels (dB). It is defined as IL = 20·log₁₀(V_source / V_load) — the ratio of the voltage that would appear at the load without the filter to the voltage that appears with the filter inserted. For a 2nd-order filter, IL ≈ 40·log₁₀(f/f_c) above the cutoff frequency. For 3rd-order: IL ≈ 60·log₁₀(f/f_c). The higher the order and the further the frequency from cutoff, the greater the attenuation.

How much attenuation do I need for EMC compliance?

Required attenuation depends on the difference between your measured emission level and the regulatory limit. For FCC Class B (residential) conducted emissions limits, typical requirements are 20–40 dB of attenuation at the switching frequency fundamental and 40–60 dB at higher harmonics. For CISPR 22 Class B, limits are similar. This calculator lets you specify your required dB attenuation and find the filter configuration that achieves it.

Why does the impedance value matter for filter design?

EMC filter performance depends critically on the source and load impedances. The formulas assume a specific characteristic impedance Z₀ (typically 50Ω for RF circuits, or the actual line impedance for power filters). If the actual impedance differs significantly from the design impedance, the filter response will deviate from the calculated values. For power line EMC filters, a standard test impedance of 50Ω is defined by LISN (Line Impedance Stabilization Network) measurements in EMC standards.

Can this calculator be used for RF circuit design as well as power line EMC filtering?

Yes. For RF circuit design at 50Ω system impedance, the LC, Pi, and T filter topologies are standard building blocks for bandpass and low-pass filters in RF systems. Enter 50Ω as the impedance and specify your desired cutoff frequency in MHz or GHz. The calculated L and C values will correspond to standard RF filter designs. For power line EMC applications, use the actual source impedance or 50Ω (LISN impedance) as specified by your EMC test standard.