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When using a signal combiner, remember to account for a typical 6 dB attenuation loss from the output of each current probe resulting from the 50- terminator that was provided to match the coax impedance to the combiner Before using any differential-mode probe, it is important to perform a null test [1] A null test allows one to learn if a problem exists To perform a null test using a voltage probe, the two tips are connected together There should be no signal present on the analyzer or scope If a signal is present, a damaged cable may exist or the combiner has a problem For current probes, there are two methods of testing One method takes a single wire and probe This single piece of wire is run both in and then out of the probe at the same time.

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If RF currents are on the wire, they will cancel and produce no output voltage from the clamp The second test is for a single wire and two probes Both probes are clamped on the wire physically placed adjacent to each other in opposite orientation The combiner output should be reduced by 20 30 dB when both probes are used versus one probe only This output level should be consistent across the frequency range of operation Examples of how to perform null experiments are provided in Figure 527 Note that a combiner is required when two probes are used at the same time..

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which means that ,",(m) is a consistent estimate. However, problems arise for large m as long as N is finite, because the variance increases for Iml + N.

By means of the simulation model, it is possible to estimate the degree of linear polarization of the primary beam from the ratio of known uorescent line intensities to the primary and multiple Compton intensity. The uorescence to Compton scatter ratio for given and xed experimental conditions ( xed incident beam divergence, detector solid angle) and sample is determined by the degree of linear polarization of the incoming beam, and this ratio is very sensitive to even slight changes of p under 90 scattering in the plane of polarization. Figure 6.1.11 shows simulated XRF spectra, calculated for different linear polarization values for a 420 m thick polypropylene standard having known trace-element composition (Ca, Fe, Zn). In the simulations, instrumental conditions of the ID18F beam line of the ESRF were assumed. The experimentally obtained spectral distribution at this instrument is also indicated on this graph (dots), corresponding to an excitation energy of 21.1 keV. From the comparison of spectra normalized to the Zn K line, it is clear that the low intensity of the Compton scatter peak obtained experimentally requires a degree of linear polarization which is

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Ti (K a):La (L a) = 10:1

(5.9)

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(4.A.29)

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