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of wavelength points, or photons) characteristic of such volume. The spectral content of the rays evolve as they travel through the media, and the absorbed energy at every finite volume is recorded. The wire frame boxes in Figure 1(a) show the finite volumes of the participating radiation media, where the dots represent a set of isotropic rays emitted from the centroid of these finite volumes. Figure 1(b) shows the wire frame of a simulated HID lamp arc tube and figures 1(c) and 1(d) show the reconstruction of the arc tube from rays from a finite volume above and below the equatorial plane of the lamp. This is a preliminary test to judge that the number of rays emitted from a finite-volume will be statistically sufficient to solve the radiation transfer equation by reconstructing the object.
DOI link for of wavelength points, or photons) characteristic of such volume. The spectral content of the rays evolve as they travel through the media, and the absorbed energy at every finite volume is recorded. The wire frame boxes in Figure 1(a) show the finite volumes of the participating radiation media, where the dots represent a set of isotropic rays emitted from the centroid of these finite volumes. Figure 1(b) shows the wire frame of a simulated HID lamp arc tube and figures 1(c) and 1(d) show the reconstruction of the arc tube from rays from a finite volume above and below the equatorial plane of the lamp. This is a preliminary test to judge that the number of rays emitted from a finite-volume will be statistically sufficient to solve the radiation transfer equation by reconstructing the object.
of wavelength points, or photons) characteristic of such volume. The spectral content of the rays evolve as they travel through the media, and the absorbed energy at every finite volume is recorded. The wire frame boxes in Figure 1(a) show the finite volumes of the participating radiation media, where the dots represent a set of isotropic rays emitted from the centroid of these finite volumes. Figure 1(b) shows the wire frame of a simulated HID lamp arc tube and figures 1(c) and 1(d) show the reconstruction of the arc tube from rays from a finite volume above and below the equatorial plane of the lamp. This is a preliminary test to judge that the number of rays emitted from a finite-volume will be statistically sufficient to solve the radiation transfer equation by reconstructing the object.
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ABSTRACT
Figure 1. From left to right, the finite volumes of the participating radiation media, where the dots represent a set of isotropic rays emitted from the centroid of these finite volumes, the wire frame of the simulated system, the wire frame of the reconstructed system from a set of rays cmitted from a finite volume somewhere above and below the equatorial plane of the system respectively.
