Resonance in a coupled circuit

AI Thread Summary
The discussion focuses on optimizing a coupled circuit for resonance in a simplified RFID system. The user inquires about the necessity of considering mutual inductance between components L1 and L2 when calculating capacitance for optimal performance. A formula for impedance is provided, indicating that capacitance should cancel out the inductive reactance. A suggestion is made to use different values for mutual coupling coefficients and to utilize SPICE for circuit optimization due to the complexities of multiple resonances. Proper modeling of source and load complex impedances is also emphasized for effective interaction within the system.
temujin
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Dear Forum,

My question is to the circuit drawing I have attached. (representing a simplified rfid system, with "Circuit 1 being the tranceiver antenna, "Load" being a transponder and "Circuit 2" represents an additional circuit between)
...
For optimal performance the circuit should resonate at a given frequency. When calculating the needed capacitance in circuit 1, do I have to consider the mutual inductance between L1 and L2 ? (For now I assume the coupling factor between L3 and L4 is small compared to the coupling factor between L1 and L2.)

Z_{1}=R+\frac{1}{j\omega C_{1}}+j\omega L_{1}-j\omega M

And that the needed capacitance is simply such that it cancels out the inductive reactance given by j\omega L_{1} and jwM.
Am I on the right track?
If I am, I assume that the capacitor C2 must be found the same way?


best regards
eirik
 

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First, use different values for the two "M" mutual coupling coefficients. Call them M1 and M2. Second, I would prefer to use SPICE to help with optimizing this circuit -- the multiple resonances cause complications. Lastly, be sure to model the source and load complex impedances well -- they will interact with the whole system.
 
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