SNLA224B June   2014  – October 2025 DS90UB913A-Q1 , DS90UB954-Q1 , DS90UB960-Q1 , DS90UB9702-Q1

 

  1.   1
  2.   Abstract
  3.   Trademarks
  4. 1Introduction
  5. 2Theory of Operation for Power Over Coax
    1. 2.1 Inductor Characteristics
    2. 2.2 Capacitor Characteristics
    3. 2.3 Inductors versus Ferrite Beads
  6. 3Design Considerations
    1. 3.1 Frequency Range
    2. 3.2 Power Considerations
    3. 3.3 Resistance Considerations
    4. 3.4 Inductor Size Considerations
    5. 3.5 Layout Considerations
  7. 4FPD-Link PoC Requirements
    1. 4.1 Channel Requirements
  8. 5PoC Noise
    1. 5.1 PoC Noise Requirements
    2. 5.2 Measuring VPoC Noise and Pulse
      1. 5.2.1 Requirements
      2. 5.2.2 Measurement Procedure
    3. 5.3 Measuring RIN+ Noise
      1. 5.3.1 Requirements
      2. 5.3.2 Measurement Procedures
    4. 5.4 Causes of PoC Noise
    5. 5.5 Noise Measurement Best Practices
    6. 5.6 Reducing Effects of PoC Noise
  9. 6TI Reviewed PoC Networks
    1. 6.1 PoC Network from FPD-Link III Data Sheet
    2. 6.2 Murata FPD3 Networks
      1. 6.2.1 Murata FPD3 Design 1
      2. 6.2.2 Murata FPD3 Design 2
      3. 6.2.3 Murata FPD3 Design 3
      4. 6.2.4 Murata FPD3 Design 4
      5. 6.2.5 Murata FPD3 Design 5
      6. 6.2.6 Murata FPD3 Design 6
    3. 6.3 TDK FPD3 Networks
      1. 6.3.1 TDK FPD3 Design 1
      2. 6.3.2 TDK FPD3 Design 2
      3. 6.3.3 TDK FPD3 Design 3
      4. 6.3.4 TDK FPD3 Design 4
      5. 6.3.5 TDK FPD3 Design 5
      6. 6.3.6 TDK FPD3 Design 6
      7. 6.3.7 TDK FPD3 Design 7
      8. 6.3.8 TDK FPD3 Design 8
    4. 6.4 Coilcraft FPD3 Networks
      1. 6.4.1 Coilcraft FPD3 Design 1
      2. 6.4.2 Coilcraft FPD3 Design 2
      3. 6.4.3 Coilcraft FPD3 Design 3
      4. 6.4.4 Coilcraft FPD3 Design 4
      5. 6.4.5 Coilcraft FPD3 Design 5
      6. 6.4.6 Coilcraft FPD3 Design 6
      7. 6.4.7 Coilcraft FPD3 Design 7
      8. 6.4.8 Coilcraft FPD3 Design 8
      9. 6.4.9 Coilcraft FPD3 Design 9
    5. 6.5 Murata FPD4 Networks
      1. 6.5.1  Design 1
      2. 6.5.2  Design 2
      3. 6.5.3  Design 3
      4. 6.5.4  Design 4
      5. 6.5.5  Design 5
      6. 6.5.6  Design 6
      7. 6.5.7  Design 7
      8. 6.5.8  Design 8
      9. 6.5.9  Design 9
      10. 6.5.10 Design 10
      11. 6.5.11 Design 11
      12. 6.5.12 Design 12
      13. 6.5.13 Design 13
      14. 6.5.14 Design 14
      15. 6.5.15 Design 15
      16. 6.5.16 Design 16
      17. 6.5.17 Design 17
      18. 6.5.18 Design 18
      19. 6.5.19 Design 19
      20. 6.5.20 Design 20
      21. 6.5.21 Design 21
      22. 6.5.22 Design 22
      23. 6.5.23 Design 23
      24. 6.5.24 Design 24
      25. 6.5.25 Design 25
      26. 6.5.26 Design 26
      27. 6.5.27 Design 27
      28. 6.5.28 Design 28
      29. 6.5.29 Design 29
    6. 6.6 TDK FPD4 Networks
      1. 6.6.1  Design 1
      2. 6.6.2  Design 2
      3. 6.6.3  Design 3
      4. 6.6.4  Design 4
      5. 6.6.5  Design 5
      6. 6.6.6  Design 6
      7. 6.6.7  Design 7
      8. 6.6.8  Design 8
      9. 6.6.9  Design 9
      10. 6.6.10 Design 10
      11. 6.6.11 Design 11
      12. 6.6.12 Design 12
      13. 6.6.13 Design 13
      14. 6.6.14 Design 14
      15. 6.6.15 Design 15
      16. 6.6.16 Design 16
      17. 6.6.17 Design 17
      18. 6.6.18 Design 18
      19. 6.6.19 Design 19
      20. 6.6.20 Design 20
      21. 6.6.21 Design 21
      22. 6.6.22 Design 22
      23. 6.6.23 Design 23
    7. 6.7 Coilcraft FPD4 Networks
      1. 6.7.1  Design 1
      2. 6.7.2  Design 2
      3. 6.7.3  Design 3
      4. 6.7.4  Design 4
      5. 6.7.5  Design 5
      6. 6.7.6  Design 6
      7. 6.7.7  Design 7
      8. 6.7.8  Design 8
      9. 6.7.9  Design 9
      10. 6.7.10 Design 10
      11. 6.7.11 Design 11
      12. 6.7.12 Design 12
      13. 6.7.13 Design 13
      14. 6.7.14 Design 14
      15. 6.7.15 Design 15
  10. 7Summary
  11. 8References
  12. 9Revision History

Inductor Characteristics

An ideal inductor is capable of blocking all AC frequencies and passing all DC power. However, inductors have characteristics that make them behave less like an inductor in extreme circumstances. Real-world inductors behave more closely to the circuit shown in Figure 2-2 with parasitic capacitance and resistance components. At low frequencies, the capacitor acts like an open circuit with high impedance, and the inductor acts like a short circuit with low impedance. At very high frequencies, the capacitor acts like a short circuit, at which point the impedance is equal to RL.

 Real World InductorFigure 2-2 Real World Inductor

The impedance peaks at the self-resonant frequency (SRF) where the inductor and capacitor resonate. At frequencies past the SRF, the parasitic capacitance takes over and lowers the impedance. The SRF can be calculated using Equation 2, where L is the inductance, C is the parasitic capacitance, and F is the resonant frequency. These values are typically listed on the component’s data sheet.

Equation 1. F=1LC

The impedance of a 100uH inductor is shown in Figure 2-3 where the black line shows the impedance of an ideal inductor before the SRF and the red line shows the impedance of the parasitic capacitance after the SRF.

 SRF Impedance PlotFigure 2-3 SRF Impedance Plot

Figure 2-3 shows that for a 100µH inductor, the impedance rises above 1kΩ at about 1 MHz and drops below 1kΩ above frequencies of about 30MHz. Although not strictly required, an impedance above 1kΩ is recommended as high impedance correlates to lower signal loss. For this reason, a more complex low pass filter is required to raise the impedance over the entire FPD-Link bidirectional signaling frequency range.

To increase the impedance of the circuit over the entire operational frequency range, additional inductive components of different values can be added in series. Compared to the 100µH inductor the 4.7µH inductor has a higher SRF but still does not achieve a high impedance across a large frequency range. However, when used in series, the impedance remains above 1kΩ from about 1MHz to well over 500MHz.

 Impedance of Series InductorsFigure 2-4 Impedance of Series Inductors

By cascading inductors in series, the user can build a wide-bandwidth inductor that can cover the frequency range of the back channel all the way to the frequency of the forward channel. This is demonstrated further in Figure 2-5 and Figure 2-6. Figure 2-5 shows impedance graphed for individual inductors of various values. The individual inductors do not provide an impedance of 1kΩ over a wide frequency range. However, Figure 2-6 shows that when combined, the inductors provide consistent impedance of 1kΩ over a large frequency range.

 Impedance of Individual InductorsFigure 2-5 Impedance of Individual Inductors
 Impedance of Combined InductorsFigure 2-6 Impedance of Combined Inductors

An additional consideration when working with real-world inductors is the saturation current. Inductors store electrical energy in the form of a magnetic field. The strength of the magnetic field is correlated to the current flowing through the inductor. The saturation current is the maximum current that can be supported before the inductor ceases to behave like an ideal inductor. When implementing a PoC network, it is crucial to verify that the operating conditions do not exceed the max rated electrical characteristics of any component.