Re: Polynomial synthesis in coupling matrix technique
Is that sequense as mention in the attachment, same?
How you have conveted CM to a RLC network?(any tool)
AND finaly thanks alot.!
My offer: If you send me filter data, I can create the coupling matrices. Send me the data via pivate messaging.
In the attachement you will find a more advanced example.
downlink_example.pdf
So I am reading the content of direct CM synthesis at his time. I need your guidance for these lines:
The network can be directly connected between the terminating resistances Rs and Rl which, in general are nonunity in value. To scale the terminating impedances to 1 Ω, input/output inverter values Msl and Mln are found by scaling the magnitudes of the row vectors T1k and Tkn to unity for the “inner” network.
Then T----->T1k /Msn and T----> Tnk /Ml1 , where Ms1 and Mln are equivalent to the turns ratios n1 and n2 of the two transformers at the source and load ends of the network respectively, matching the terminating impedances with the internal network
So I am reading the content of direct CM synthesis at his time. I need your guidance for these lines:
The network can be directly connected between the terminating resistances Rs and Rl which, in general are nonunity in value. To scale the terminating impedances to 1 Ω, input/output inverter values Msl and Mln are found by scaling the magnitudes of the row vectors T1k and Tkn to unity for the “inner” network.
Then T----->T1k /Msn and T----> Tnk /Ml1 , where Ms1 and Mln are equivalent to the turns ratios n1 and n2 of the two transformers at the source and load ends of the network respectively, matching the terminating impedances with the internal network...
I need the answers:
How to proceed for the scaling operation at T's rows?
What should be the turn ratios as in direct CM synthsies there is no circuit taken as a startup, as per my knowledge?
The direct synthesis of the CM gives you information about the topology of the filter, but you have to decide about impedance scaling, coupling mechanism (loop, iris, window, tapping, ...). See my attachement_1 for a simple example.