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BSA Flow Software Installation and User's Guide - CSI

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The trajectory effect<br />

The slit effect<br />

The trajectory effect can be attributed to the non-uniform (Gaussian)<br />

intensity distribution in the measurement volume, as is illustrated in Figure<br />

7-26. In this figure the measurement volume is defined by the receiving<br />

optics placed at an angle to receive light scattered by first order refraction.<br />

As indicated in this figure, there exist particle positions within the volume<br />

(trajectories) where reflection may become the dominant scattering mode<br />

due to the much higher intensity of the incident light, in particular on the<br />

negative Y-axis. In such cases the unwanted, reflectively scattered light<br />

contribution will be processed with the refraction-based phase-diameter<br />

relation <strong>and</strong> therefore lead to incorrect size information.<br />

Intensity<br />

Projeced slit<br />

Intersection volume<br />

Y Y<br />

Figure 7-26: The trajectory effect expressed in terms of geometrical optics.<br />

From this representation of the trajectory effect, it is evident that only<br />

droplets large relative to the dimensions of the beam waist can be affected.<br />

However in dense sprays, it is desirable to drastically decrease the<br />

measurement volume dimensions for two reasons; to increase the light<br />

intensity <strong>and</strong> to decrease the probability of multiple particles being in the<br />

volume simultaneous. Thus, the trajectory effect becomes of considerable<br />

concern, especially since only large droplets are affected, which are most<br />

influential in determining the mass flux.<br />

The consequences of the slit effect on the calculation of the particle diameter<br />

from the measured phase difference are the same as those explained in<br />

connection with the trajectory effect, because the presupposed scattering<br />

mechanism (refraction) is suppressed. This is graphically depicted in Figure<br />

2-21, again using ray tracing (geometric optics).<br />

Projeced slit<br />

Intersection volume<br />

<strong>BSA</strong> <strong>Flow</strong> <strong>Software</strong>:Reference guide 7-31<br />

Y<br />

Z<br />

Z

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