1995
DOI: 10.2150/jieij1980.79.5_191
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Development of Visualization System of Spatial Illuminance

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“…For the fluence rate calculation, we adopted a method parallel to that of calculating spherical illuminance. We derived the spherical illuminance from cubic illuminance, as it maintains high accuracy but is efficient on computational time 31–33 . The fluence rate, E0, can thus be derived from the spherical illuminance at any one point defined by Equations 1–3 31 :false|bold-italicEfalse|=Efalse(xfalse)2+Efalse(yfalse)2+Efalse(zfalse)2E=E(x)+E(y)+E(z)3E0=4E+false|bold-italicEfalse|where E ( x ), E ( y ), E ( z ) respectively, denote the irradiation vector components measured at the three principal axes, | E | is the irradiation vector magnitude, and ~ E is the symmetric components on the three axes.…”
Section: Methodsmentioning
confidence: 99%
“…For the fluence rate calculation, we adopted a method parallel to that of calculating spherical illuminance. We derived the spherical illuminance from cubic illuminance, as it maintains high accuracy but is efficient on computational time 31–33 . The fluence rate, E0, can thus be derived from the spherical illuminance at any one point defined by Equations 1–3 31 :false|bold-italicEfalse|=Efalse(xfalse)2+Efalse(yfalse)2+Efalse(zfalse)2E=E(x)+E(y)+E(z)3E0=4E+false|bold-italicEfalse|where E ( x ), E ( y ), E ( z ) respectively, denote the irradiation vector components measured at the three principal axes, | E | is the irradiation vector magnitude, and ~ E is the symmetric components on the three axes.…”
Section: Methodsmentioning
confidence: 99%