Handbook of Microwave Component Measurements. Joel P. Dunsmore

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target="_blank" rel="nofollow" href="#ulink_28af5bf0-1b0c-50c5-9dff-ec08d1f6aa41">Figure 2.6, where a two‐resistor power splitter is used, and the source impedance is also 50 Ω.

Schematic illustration of the circuit diagram of simplified diagram of source power match.

      From the test port one sees a series of 50 Ω resistance (of the splitter), behind which is the 50 Ω source impedance in parallel with 100 Ω (50 Ω from the splitter, 50 Ω from the reference receiver, in series), to generate a power match of

      (2.1)equation

      as the Thevenin equivalent impedance. From this it is clear that the for the two‐resistor splitter case, even in an ideal case the power source‐match cannot be Z0.

Graph depicts the measured incident power into a load termination and an open termination for a vector network analyzer with a coupler in the reference channel. Schematic illustration of the block diagram for measuring power source-match. Photo depicts the line stretcher used for match measurements. Graphs depict the measurement of long line indicating power source-match using an external coupler terminated in a short as a two-resistor power splitter (upper) and a trace for a coupler in the reference path (lower).

      (2.2)equation

      where VSWR is the peak‐to‐peak ripple in dB found at the output of the monitoring coupler and LCM is the loss in the main arm of the monitoring coupler. In the upper trace of the previous example, the p‐p ripple at low frequency is about 3.0 dB, and the mainline loss of the external coupler is about 1.6 dB, so the power source‐match is

      (2.3)equation

      This is almost exactly the power match expected from a 50 Ω splitter (83.3 Ω or −12.05 dB). The lower trace shows a power source‐match for a directional‐coupler of around −21.6 dB at low frequencies, and −18 dB at higher frequencies.

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