兰伯特和窄光束的离轴极限测光距离

GM Dotreppe, J. Audenaert, GH Scheir, P. Van Den Bossche, V. Jacobs
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摘要

光源的近场-远场差异引起了照明界的讨论。在远场,光源近似于具有光强分布的点光源,可以根据光强分布计算其他光度量。在近场,光源必须被视为扩展光源,并且无法为离轴方向的照度找到闭环分析方案。照度可以计算出用于评估极限测光距离(LPD)的视强度,即近场和远场区域之间的临界值。在数值上,照度可以通过对发光面的离散化来确定。通过与基于近场测角光度测量的光线跟踪模拟进行直接比较,验证了这种方法在轴向和轴外方向上的有效性。观察到朗伯光源和窄光束光源的匹配度很高。使用数值方法评估了所有方向的 LPD。如果光源的发光强度在远离光轴时严格减小,则 LPD 也会减小,直到达到最小值。之后,LPD 会再次增加,在某些情况下会达到导致平方反比定律失效的值。
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Off-axis limiting photometric distance of Lambertians and narrow beams
The near-field - far-field disparity of light sources leads to discussion within the lighting community. In the far-field, light sources are approximated by a point source with a luminous intensity distribution from which other photometric quantities can be computed. In the near-field, light sources must be considered as extended sources and no closed-loop analytical solutions can be found for the illuminance in off-axis directions. The illuminance allows to compute the apparent intensity used for the assessment of the limiting photometric distance (LPD), that is, the threshold between near- and far-field regions. Numerically, the illuminance can be determined through a discretisation of the luminous surface. This approach is verified for on- and off-axis directions through direct comparison with ray tracing simulations based on near-field goniophotometric measurements. A good match is observed for Lambertian and narrow beam light sources. Using the numerical approach, the LPD in all directions is assessed. For light sources of which the luminous intensity strictly decreases while moving away from the optical axis, the LPD decreases as well until a minimal value is reached. After this, the LPD increases again, in certain scenarios up to values resulting in the invalidity of the inverse square law.
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