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Lambert’s Cosine Law and Sidescan Sonar Modeling

机译:Lambert的余弦法和侧教声乐建模

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When a planar surface area reflects diffusely, the reflected rays have a distribution of directions as opposed to specular reflection which is in a single direction. Ideal diffuse reflection, aka Lambertian reflection, has equal reflected energy at all angles away from the plane. This leads to Lambert’s cosine law that says the observed radiance from the area will be proportional to the cosine of the incidence angle. This result has been interpreted in differing ways which we will address here to show that the same reasoning leads to other ’laws’ in other situations. The key is that Lambert’s law refers to a defined illuminated area of a plane and the energy coming off that area, for an ideal diffuse reflector when irradiated at a particular angle of incidence. It is the result of the geometry that the range of incident angles of light reaching the observer will follow exactly the cosine law. In the case sidescan sonar the area being ensonified also changes with the angle as does the area contributing to the reflected energy in a particular time bin. This changes the cosine law to a cotangent law. The sine in the denominator is due to the changing size of the area being observed at different angles.
机译:当平面表面区域反射漫射时,反射光线具有与沿单个方向的镜面反射相反的方向的分布。理想的漫反射,又名兰伯蒂安反射,远离飞机的各个角度具有相等的反射能量。这导致Lambert的余弦定律说,从该区域的观察到的亮度将与入射角的余弦成比例。此结果已被解释为不同的方式,我们将在此处解决,以表明相同的推理导致其他情况下的其他“法律”。关键是Lambert的定律是指在特定入射角照射时的平面的限定照明区域和关闭该区域的能量,用于理想的漫射反射器。几何形状的结果是到达观察者的射灯的入射角范围将遵循余弦定律。在侧面侧面的情况下,由于在特定时间箱中的反射能量的区域而被淘汰的区域也随着该区域而变化。这将余弦定律变为Citangent法律。分母中的正弦是由于在不同角度观察到的区域的变化尺寸。

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