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Reflection Coefficient Sii

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Figure (3.12) shows that the ith port of a multiport network is terminated in a load equal to the characteristic impedance of the port. The power wave bi coming out of the port is incident on the load ZL, whereas the incident power wave ai is the reflected wave from the load. If a port is terminated in its characteristic impedance, i.e. ZL = Z0, then the reflection from the load at the port is zero, i.e. ai = 0. Thus, for the excitation aj applied at the jth port, while all other ports are terminated in their characteristic impedances, the ports have . However, the power bj is reflected from the jth port.

The reflection coefficient at the jth port is obtained from equation (3.1.40):


Figure 3.12 At the ith port, the load is terminated in port characteristic impedance.

(3.1.41)

Therefore, Sjj is the reflection coefficient (Γj) at the jth port, provided all other ports are terminated in their characteristic impedances. However, if other ports are not terminated in their characteristic impedances, then Sjj is not a measure of the true reflection coefficient of the network or a device at the jth port. The true reflection coefficient at the jth port, under the unmatched load condition, is more than Sjj that is defined under the matched load condition.

Introduction To Modern Planar Transmission Lines

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