CISPR EMC Standards and Compliance Simulation
Theory and Physics
Overview of the CISPR Standard System
There are various CISPR standards, but which one should we comply with? I heard there are over 10 standard numbers...
It's determined by the product category. Home appliances follow CISPR 14, IT equipment follows CISPR 32 (formerly 22), automotive follows CISPR 25, and industrial equipment follows CISPR 11. The key at the design stage is to predict the response of the Quasi-Peak (QP) detector through simulation. Adding filters after failing measurements in real tests incurs significant rework costs.
I see, so the first step is to identify which category our product falls into. What does CISPR even stand for?
Comité International Spécial des Perturbations Radioélectriques, the International Special Committee on Radio Interference. It's a sub-organization of the IEC (International Electrotechnical Commission), established in 1934. It originated to protect radio broadcasting from electrical equipment noise and now forms the foundation of EMC standards for all electronic devices.
The standards issued by CISPR are broadly divided into two series:
- Basic Standards (CISPR 16 series): Define measurement instrument specifications, measurement methods, and statistical evaluation techniques. The IF bandwidth and charge/discharge time constants of the QP detector are also specified here.
- Product Standards (CISPR 11/14/25/32, etc.): Define emission limits and measurement conditions for each product category.
Standard Mapping by Product Category
Could you organize specifically which standard applies to what kind of product?
| CISPR Standard | Target Products | Frequency Range | Class |
|---|---|---|---|
| CISPR 11 | ISM equipment (Industrial, Scientific, Medical), Power conversion equipment | 9kHz〜400GHz | A (Industrial) / B (Residential) |
| CISPR 14-1 | Household electrical appliances, Electric tools | 9kHz〜400GHz | Single Class |
| CISPR 25 | Automotive equipment (12V/24V/48V systems) | 150kHz〜2.5GHz | 1〜5 (Vehicle manufacturer specific) |
| CISPR 32 | IT & Multimedia equipment (formerly CISPR 22) | 9kHz〜400GHz | A (Commercial) / B (Household) |
| CISPR 35 | IT & Multimedia equipment (Immunity) | - | - |
| CISPR 36 | Electric vehicles (Vehicle level) | 150kHz〜30MHz | - |
Was CISPR 22 abolished?
Yes, CISPR 22 (emission for IT equipment) and CISPR 24 (immunity for IT equipment) were integrated into CISPR 32 and CISPR 35 respectively. CISPR 32 is the successor standard that expanded its scope to include multimedia equipment. Old certification reports might say CISPR 22, but new certifications use CISPR 32. For example, Wi-Fi routers and game consoles need to comply with CISPR 32 Class B.
Structure of Emission Limits
Are the limits not simply a matter of "below X dB is OK"?
Not simple at all. Limits are determined by four axes: "Frequency Band" × "Detection Method" × "Class" × "Distance". For example, the radiated emission limits for CISPR 32 are as follows:
| Frequency Band | Class B QP [dBμV/m] | Class B Average [dBμV/m] | Class A QP [dBμV/m] | Measurement Distance |
|---|---|---|---|---|
| 30〜230 MHz | 30 | - | 40 | 10m |
| 230〜1000 MHz | 37 | - | 47 | 10m |
The key point is that Class B is about 10dB stricter than Class A. Residential environments require lower radiation levels to protect radio and TV reception. A 10dB difference is about 3.16 times in electric field strength and 10 times in power.
Are the conducted emission limits different again?
Yes, they are. Conducted emission measures the noise voltage leaking out through the power line. For CISPR 32:
| Frequency Band | Class B QP [dBμV] | Class B Average [dBμV] |
|---|---|---|
| 150kHz〜500kHz | 66〜56 (linear decrease) | 56〜46 (linear decrease) |
| 500kHz〜5MHz | 56 | 46 |
| 5MHz〜30MHz | 60 | 50 |
It's important to note that limits are set for both QP and Average values. This means you must clear the limits for both detection methods. Simulation also needs to predict both.
Physics of QP, Average, and Peak Detection
What's the difference between QP detection and regular peak detection? Can't we just measure with a spectrum analyzer?
QP (Quasi-Peak) detection is a unique CISPR detection method. Its biggest characteristic is that the output changes according to the signal's repetition rate (PRF: Pulse Repetition Frequency). It reflects the human auditory characteristic that "continuous noise is perceived as more annoying than occasional pulses."
Comparing the three detection methods:
| Detection Method | Response Characteristic | PRF Dependency | Application |
|---|---|---|---|
| Peak | Instantaneous maximum value of the signal | None | Pre-compliance (conservative) |
| QP | Weighted by charge/discharge time constants | Yes (High PRF → High QP value) | CISPR certification measurement (official) |
| Average | RMS-like time average | Yes | Used in some limits |
What are the specific time constant values for QP detection?
They are specified in CISPR 16-1-1. They vary by frequency band:
| Band | Frequency Range | IF Bandwidth | Charge Time Constant | Discharge Time Constant |
|---|---|---|---|---|
| Band A | 9kHz〜150kHz | 200Hz | 45ms | 500ms |
| Band B | 150kHz〜30MHz | 9kHz | 1ms | 160ms |
| Band C/D | 30MHz〜1GHz | 120kHz | 1ms | 550ms |
The charge time constant is much shorter than the discharge time constant. This means "fast charge, slow discharge". If pulses come frequently, the discharge can't keep up and the output rises. Conversely, if the PRF is low, discharge progresses and the output drops. This asymmetric response is the essence of QP detection.
The input-output relationship of the QP detector can be written mathematically as follows. For the output envelope $V_{env}(t)$ of the IF stage:
Here $\tau_c$ is the charge time constant, $\tau_d$ is the discharge time constant. The larger the ratio $\tau_d / \tau_c$, the higher the sensitivity to PRF.
Governing Equations for EMC Simulation
So, to predict CISPR compliance through simulation, we ultimately need to solve Maxwell's equations, right?
Exactly. The starting point for EMC simulation is Maxwell's equations:
Two points are particularly important in the context of EMC:
- Radiated Emission: Solve Maxwell's equations from the current distribution on the board to find the electric field strength at 10m (or 3m). For example, if a board trace is 30cm long, it matches the wavelength of 1GHz (30cm) exactly and can act as an efficient antenna.
- Conducted Emission: Solve for common-mode/differential-mode currents on power lines using a combination of transmission line theory and Maxwell's equations.
Wait, board traces can become antennas? That's a pretty scary story...
Scary? This is the majority of EMC problems. Designers lay out traces intending to "transmit signals," but for high-frequency components, they can become "radiating antennas." Especially square waves like clock signals have rich harmonic components, with spectra spreading up to 10-20 times the fundamental frequency. A 100MHz clock can cause issues up to 1GHz-2GHz.
Limit Values are in "dBμV/m" -- The Story of How Decibels Confuse Intuition
CISPR standard permissible values are expressed in units of "dBμV/m". For example, the CISPR 32 Class B limit for 30-230MHz is 30dBμV/m, which converts to about 31.6μV/m in V/m -- that's 0.03 millivolts divided by 1000. The decibel notation is hard to grasp intuitively. Even if told "there's a 6dB margin to the limit," one doesn't immediately realize it means twice the margin in electric field strength. Memorizing common dB conversions helps in the field: 3dB=√2 times (≈1.41x), 6dB=2 times, 10dB=√10 times (≈3.16x), 20dB=10 times. When dealing with CISPR standards, becoming familiar enough to mentally convert between dB and linear values can significantly change decision speed at trouble sites.
QP Detector Transfer Function and Frequency Response
- IF Stage Bandpass Filter: A filter with a Gaussian bandwidth $B_{IF}$ centered at frequency $f_0$. CISPR 16-1-1 defines the bandwidth as the -6dB bandwidth. For Band B, $B_{IF} = 9$ kHz.
- Envelope Detector: Extracts the amplitude envelope $V_{env}(t) = |V_{IF}(t)|$ of the IF signal. In practice, it generates an analytic signal via Hilbert transform and takes its absolute value.
- Charge/Discharge Circuit: A nonlinear circuit whose response is determined by the aforementioned $\tau_c$ / $\tau_d$. For discretization, first-order forward difference is sufficient (because time constants are long, ms to hundreds of ms).
- Meter Time Constant: The time constant of the final meter circuit that determines the displayed value. For Band B/C/D, it's a 160ms critically damped response.
Conversion Relationships for Radiated Emission Prediction
- What simulation yields is the near-field electromagnetic distribution. To convert to far-field electric field strength under CISPR measurement conditions (10m or 3m), a near-field to far-field transformation (using Huygens' surface equivalent theorem) is required.
- Measurement distance conversion: In free space, $E \propto 1/r$, so the conversion from 3m to 10m is $E_{10m} = E_{3m} - 20\log_{10}(10/3) \approx E_{3m} - 10.5$ dB.
- However, this relationship does not hold in the near-field ($r \ll \lambda$). Caution is needed in low-frequency bands.
Unit System Organization
| Physical Quantity | CISPR Unit | Conversion to SI Unit |
|---|---|---|
| Electric Field Strength | dBμV/m | $E[\text{V/m}] = 10^{(x - 120)/20}$ |
| Conducted Noise Voltage | dBμV | $V[\text{V}] = 10^{(x - 120)/20}$ |
| Power | dBm | $P[\text{W}] = 10^{(x - 30)/10}$ |
| Antenna Factor | dB/m | $AF = E_{dB\mu V/m} - V_{dB\mu V}$ |
Numerical Methods and Implementation
Selection of Numerical Methods for EMC
Even to solve Maxwell's equations, there are various methods like FDTD, FEM, MoM, etc. Which one should we use for EMC simulation?
It depends on the nature of the problem. Roughly speaking:
| Method | Full Name | Strong Points | EMC Applications |
|---|---|---|---|
| FDTD | Finite-Difference Time-Domain | Broadband, Transient Response, Large-scale Structures | EM field distribution inside enclosures, Radiation patterns |
| FEM | Finite Element Method | Complex shapes, Inhomogeneous materials | Detailed analysis inside connectors, filters |
| MoM | Method of Moments | Wires, Open structures | Radiation from cable harnesses, PCB traces |
| FIT | Finite Integration Technique | Generalization of FDTD, Structured mesh | Used in CST Studio Suite |
| TLM | Transmission Line Matrix method | Broadband, Time domain | Shielding effectiveness evaluation |
Which one is most commonly used in practice?
For EMC, FDTD (or its generalization, FIT) is overwhelmingly common. There are three reasons:
- Broadband analysis in one go: CISPR standards cover a wide band from 9kHz to several GHz. FDTD yields results for all frequencies at once by performing an FFT on a single time-domain simulation.
- Strong with large-scale structures: Can handle models including the entire enclosure + board + cables. FEM or MoM would be memory-intensive at this scale.
- Direct transient response: Can naturally handle non-stationary excitation sources like switching power supply ON/OFF.
However, FDTD is based on structured meshes, so it has limitations in approximating curved surfaces. For modeling fine connector shapes, FEM might be more suitable in some cases.
Digital Modeling of the QP Detector
Assuming we get the electric field time waveform from FDTD, how do we calculate the CISPR QP value from that?
It's actually quite involved; we need to implement the following processing chain:
- Time waveform → FFT: Perform FFT on the simulation result's electric field (or voltage) time waveform to obtain the frequency spectrum.
- IF Bandwidth Filter: At each measurement frequency point, apply a bandpass filter with the CISPR-specified IF bandwidth (e.g., 9kHz for Band B).
- Envelope Detection: Calculate the amplitude envelope of the filtered signal.
- Charge/Discharge Simulation: Process the envelope with an asymmetric RC circuit using charge time constant $\tau_c$ and discharge time constant $\tau_d$.
- Meter Time Constant: Smooth the final QP reading value with a critically damped response.
Step 4 discretization is sufficient with the forward Euler method. The recurrence formula with sampling time $\Delta t$:
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