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The process of implementing a microstripline filter design using stubs, with a focus on applying the richardson transformation and kuroda identities. An example of designing a low-pass filter with specifications of a cutoff frequency of 2 ghz, an attenuation of at least 30 db at 4 ghz, an impedance of 50 ohms, and a 3 db equal-ripple characteristic. The document also explains how to find the order of the filter, determine the filter coefficients, and convert to a stub network.
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ECE 6130 -- Microstripline Filter Implementation
Portfolio Question: How do you implement a filter design using stubs? Include information on applying the Richardson Transformation and Kuroda identities.
Richardson Transformations:
Filter designs are developed as "ladders" of inductors and capacitors. These can be implemented in microstripline as open or short circuited stubs.
The equivalent circuits are:
To verify these, see Smith Chart examples.
Use this to implement a filter:
Example: Design a LP filter for fabrication using microstriplines. The specs are: cutoff frequency of 2 GHz, attenuation of at least 30 dB at 4 GHz, impedance of 50 ohms, 3 dB equal- ripple characteristic.
Step 1: Find the order of the filter. See Figure 8.27b. |ω/ ωc| -1 = |4 GHz / 2 GHz| - 1 = 1.0 The attenuation of 30 dB requires a fourth order filter N=4.
Step 2: Find the filter coefficients and draw the LC filter. See Table 8.4b for 3dB equal-ripple.
Step 3: Convert to stub network. This would work, but for microstrip configuration, we need all parallel stubs. Series stubs can't be built in microstrip.
Kuroda Identities:
Used to convert for buildability. Convert to parallel stubs.
See notes.