arc-flash analysis of utility power systems - Michigan Technological ...
arc-flash analysis of utility power systems - Michigan Technological ...
arc-flash analysis of utility power systems - Michigan Technological ...
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" : ) % & 6 7<br />
=9 " (3.7)<br />
<<br />
where<br />
E = incident energy (cal/cm 2 )<br />
V = system voltage (kV)<br />
t = <strong>arc</strong>ing time (seconds)<br />
D = working distance (mm)<br />
I a<br />
= bolted fault current (kA)<br />
The next step in the calculations is to determine the <strong>flash</strong> protection boundary.<br />
This is an approach distance at which a worker will receive a second-degree burn if an<br />
<strong>arc</strong> <strong>flash</strong> would occur; this is the level <strong>of</strong> 1.2 cal/cm 2 . (3.8) provides the equation to<br />
determine this distance<br />
> " " 4 5 & 6 7<br />
9 8 6:8; 9A<br />
2 @<br />
B<br />
;<br />
(3.8)<br />
where<br />
D b<br />
C f<br />
E a<br />
= distance <strong>of</strong> <strong>flash</strong> protection boundary from <strong>arc</strong> (mm)<br />
= calculation factor <strong>of</strong> 1.5 for voltages less than or equal to 1 kV<br />
= normalized incident energy<br />
E b = incident energy in J/cm 2 at the <strong>flash</strong> protection boundary: typically 5<br />
J/cm 2 which is equal to 1.2 cal/cm 2<br />
t = <strong>arc</strong>ing time (seconds)<br />
X = distance exponent<br />
610 = normalized distance <strong>of</strong> 24 inches converted to millimeters<br />
0.2 = normalized 0.2 second clearing time<br />
(3.8) is based on the current being interrupted by a non-current limiting device.<br />
Additional equations are needed if these devices are present.<br />
14