Designing a broadband matching network
I have a circuit block ---R---C---L---, where R (5 ohm) is small, L is large, and C is small. The total impedance Z = R at 915 MHz (L and C resonate). Since the imaginary part can be very large, how can I design a broadband matching network? I have to point out that we can't do anything to the block itself.
Best regards,
How wide bandwidth do u want to achieve for the matching? and the S11? For achieving above 10% band width bandpass filter maybe need for the matching..
Since R is so small, it's hard to do matching..
Around 10% is good enough for me. S11 should be less than -10 dB. The big problem is that how to design this bandpass filter with such a load? The imaginary part can be significantly bigger than the real part.
You could refer to some filter design/synthesis book. You have to put L and C as part of bandpass filter.Since R is so small(Q valueis high), I think it's difficult.If you accept loss matching, it becomes more easy. What're the specific values for L and C?
Yes, I know that it can be vey difficult. L is 35 nH, and C is 0.1 pF. The problem is that we can't seperate L and C from the block.
Can you put elements in parallel with the filter?
Or add a resistor in series? More BW and more
passband attenuation.
First plot you Filter out on a Smith chart then put
Q lines on the Smith Chart and add components that
1) keeps the impedance in the Low Q region and that
will bring your filter to a Zo match.
yes, I can put elements in parallel with the filter, but I can't add a resistor.
I can't afford to lose power.
I have no problem with these principles. I need a method to design this filter. Thanks.
L = 35 nH, C = 0.1 pF, R = 5 ohms does not resonate at 915 MHz. Resonance is at 2690 MHz.
Sorry, I made a wrong calculation for C, it should be around 0.9 pF.
L = 35 nH, C = 0.1 pF, R = 5 ohms does not resonate at 915 MHz. Resonance is at 2690 MHz.
