1 / 15

Predicting the behaviour of a finite phased array from an infinite one

Predicting the behaviour of a finite phased array from an infinite one. Jacki van der Merwe MScEng University of Stellenbosch. Introduction. Simulation of large antenna arrays Very time consuming Need lots of memory and computational power

Download Presentation

Predicting the behaviour of a finite phased array from an infinite one

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Predicting the behaviour of a finite phased array from an infinite one Jacki van der Merwe MScEng University of Stellenbosch

  2. Introduction • Simulation of large antenna arrays • Very time consuming • Need lots of memory and computational power • Very large arrays are impossible to simulate at the moment • Need a method to make analysis of antenna arrays more efficient

  3. Antenna Array Analysis • Why infinite Arrays? • Can use periodic boundary conditions • What do we want to know? • S-parameters (Y-, Z-parameters) • Radiation Pattern

  4. Calculating the S-parameters

  5. Calculating the S-parameters • Active Reflection coefficient: • Incoming signal on the Nth element can be described in terms of excitation signals and coupling coefficients (S-parameters) • To get an expression for the active reflection coefficient, we divide by the excitation signal of the Nth element:

  6. Calculating the S-parameters • Excitation signal in phased array: • Dividing two excitation signals leaves only the difference in phase-shift • Active Reflection coefficient can now be expressed in terms of a Fourier Series: • S-parameters can thus be solved the FFT:

  7. Calculating the S-parameters • Example: • 2D Dipole Array: • Elements Y-directed • Length = 0.4λ • Frequency = 1.875 GHz • a = b = 0.6λ

  8. Calculating S-parameters • Results: S0m along x-axis Edge Effects

  9. Calculating S-parameters • Results: S0n along y-axis Edge Effects

  10. Calculating S-parameters • Results: S-parameters 3D

  11. Calculating the Radiation Pattern • Conventional Array Theory: • Problem: • Ignores effects of mutual coupling and scattering • Rather use embedded element pattern: • Def: “Pattern of infinite array, when only one element is excited and all others are match terminated” • Radiation Pattern of infinite array:

  12. Calculating the Radiation Pattern • Array Factor: • If m is limited to finite number: • Approximated to finite array • Infinite array with finite number of excited elements, other’s are: • Open circuited • Short circuited • Match Terminated

  13. Calculating the Radiation Pattern • Results: Radiation Pattern for 9x9 dipole array example

  14. Conclusion and Way Forward • Using these methods, analysis of very large antenna arrays will be possible • Generic Code will be developed to enable analysis of any large array topology. • Finally, these methods will be used to analyse FPA’s

  15. Any Questions?

More Related