SWRA705 August   2021 AWR1243 , AWR1443 , AWR1642 , AWR1843 , AWR1843AOP , AWR2243 , AWR2944 , AWR6443 , AWR6843 , AWR6843AOP , AWRL1432 , AWRL6432 , IWR1443 , IWR1642 , IWR1843 , IWR2243 , IWR6243 , IWR6443 , IWR6843 , IWR6843AOP , IWRL6432

 

  1.   Trademarks
  2. Introduction and Challenges
  3. Radome Design Elements
    1. 2.1 Understanding Dielectric Constant and Loss tangent on Radome and Antenna Design
    2. 2.2 Impedance Mismatch at Radome Boundaries
    3. 2.3 Radome Wall Thickness
    4. 2.4 Antenna to Radome Distance
  4. Typical Radome Material Examples
  5. Radome Angle Dependent Error
    1. 4.1 Rectangular Radome Angle Dependent Error
    2. 4.2 Spherical Radome Angle Dependent Error
    3. 4.3 Effect of the Angle Error in the Application
  6. Radome Design and Simulations
  7. Radome Lab Experiments
    1. 6.1 Radome Experiment – 1: Flat Plastic Radome
    2. 6.2 PTFE Material Rectangular Radome
    3. 6.3 PTFE-Based Curved Radome
  8. Additional Considerations
    1. 7.1 Antenna Calibration
    2. 7.2 Radome Near Proximity Considerations
  9. Summary
  10. Acknowledgments
  11. 10References

Impedance Mismatch at Radome Boundaries

Electromagnetic wave reflections occur at the boundaries of the plane of mismatch. This plane of mismatch could be considered as boundary of two medium with different dielectric properties, that is, mediums with different permittivity as shown in Figure 2-1.

GUID-20210422-CA0I-H3RQ-SHH8-NT3HPFKLKXRN-low.png Figure 2-1 Boundary of Mismatch Between Dielectric Mediums

These reflections due to impedance mismatch can be better understood by looking into electromagnetic wave interaction at the impedance mismatch planes. The interaction of the electromagnetic wave at these planes leads to the reflection and transmission of waves at the boundary of medium, which is quantized in terms of reflection coefficient Γ and transmission coefficient τ . The reflection coefficient is the ratio of reflected Er and incident Ei electric field strength and transmission coefficient is the ratio of transmitted Et and incident Ei electric field strength as shown in Equation 1 and Equation 2.

Equation 1. GUID-5FC9916C-C43C-4D5F-8FD4-EFEA07771C39-low.gif
Equation 2. GUID-1F69AF73-D2E7-406F-A3F3-9762462718E6-low.gif
Note: (1) and (2) are the reflections at only a single interface boundary.

Essentially, there will be multiple reflections occurring within the radome material and resulting in the accumulation shown in Figure 2-2. This results in a reflected wave (ErT) and transmitted wave (EtT) created from the incident wave (Eri).

GUID-20210422-CA0I-XPSV-SX0S-0ZDK11LTSVLW-low.png Figure 2-2 Multiple Reflections at Boundaries of Dielectric Mediums

Reflections within the radome can be simplified as shown in Figure 2-3. Free space or air wave impedance is about 377Ω such that the wave impedance inside the radome is given by 377/√εr Ω. Electromagnetic waves will be reflected back from such that both the air-radome interface and radome-air interface.

GUID-20210422-CA0I-TLXC-D7ZJ-SQ4DJZS8WSFN-low.png Figure 2-3 Reflections at Radome Boundaries (assumption is that radome has a solid single wall