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BSA Flow Software Installation and User's Guide - CSI

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i.e. as a function of particle size (dp) <strong>and</strong> position, where x’ <strong>and</strong> y’ are the<br />

particle location in the coordinate system. An example particle trajectory is<br />

shown in Figure 7-76. An effective measurement volume diameter d e , as<br />

illustrated in Figure 7-76 can be defined.<br />

L min<br />

Particle<br />

Trajectory<br />

d e d o<br />

d Vt<br />

Y'<br />

X'<br />

Figure 7-76: Definition of the effective measurement volume diameter (do is<br />

the measurement volume diameter at the 1/e 2 -intensity points).<br />

The burst length is determined as:<br />

for 1D configurations:<br />

L= t⋅<br />

∆ u ( 7-45)<br />

for 2D <strong>and</strong> 3D configurations<br />

L = ∆t<br />

u + v<br />

2 2 ( 7-46)<br />

where u <strong>and</strong> v are the measured velocity components of the droplet <strong>and</strong> ∆t<br />

is the transit or residence time.<br />

The relationship between d e <strong>and</strong> Vmax will depend on the detection trigger<br />

level of the processor L2, denoted V t in the following equation:<br />

⎪⎧<br />

2<br />

8 ⎛ ⎞ ⎪⎫<br />

− ⎨⎜<br />

⎟<br />

2 ⎬<br />

=<br />

⎪⎩ ⎝ 2 ⎠ ⎪⎭<br />

max e<br />

d e<br />

d o<br />

t V V ( 7-47)<br />

This equation can be solved for d e :<br />

7-114 <strong>BSA</strong> <strong>Flow</strong> <strong>Software</strong>: Reference guide

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