pancho_hideboo
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Even if Γin0=x!=0 then Γin1=x=Γin0 for same network N.
No.That is true for the reflection factor magnitude, not for the complex value.
Only abs(Γ1in)=abs(Γ2in) might be satisfied as you say.Wrong.
If Γin0=0 then Γin1=0=Γin0 for network N.
This is easy to prove.
Even if Γin0=x!=0 then Γin1=x=Γin0 for same network N.
This also can be satisfied.
But this is difficult to prove.
How can I prove this ?
That is true for the reflection factor magnitude, not for the complex value.
Only the magnitudes are equal, the phases depend on the network properties.
You are all correct.you cannot prove this! i believe its wrong
What do you mean by "wave theory" ?i used to do scattering parameters using wave theory.
Not so easy, since reference impedances are different for port1 and port2.you can prove above equations using wave theory.
Not so easy, since reference impedances are different for port1 and port2.
And former is real number, latter is complex number.
Can you truely understand Power Wave Theory ?its power wave theory
Can you truely understand Power Wave Theory ?
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Answer my question theoretically.your focus should be getting answer to your question.
Answer my question theoretically.
i have a great book to suggest as well but forgot the name!
Could you clarify exactly what you mean by the terms in |Γin0@state1- Γin0@state2| = |Γin1@state1- Γin1@state2|?|ΔΓ| is used as metrics of backscatter strength in RFID Tag.
|ΔΓ| = |Γmod_on - Γmod_off|
For two unmatched conditions, state1 and state2, I expect following relation.
|Γin0@state1- Γin0@state2| = |Γin1@state1- Γin1@state2|
Can this relation be satisfied ?
A change in the load impedance under unchanged reference impedance value.Is the difference between state1 and state2 defined by a change in the properties of the impedance transformer between the source and load?
Or a change in the load impedance?