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Initial design with L2 Monge-Kantorovich theory for the Monge–Ampère equation method of freeform optics

机译:L2 Monge-Kantorovich理论的初始设计FreeForm光学Monge-Ampère公式方法

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The Monge–Ampère (MA) equation arising in illumination design is highly nonlinear so that the convergence of the MA method is strongly determined by the initial design. We address the initial design of the MA method in this paper with the L2 Monge-Kantorovich (LMK) theory, and introduce an efficient approach for finding the optimal mapping of the LMK problem. Three examples, including the beam shaping of collimated beam and point light source, are given to illustrate the potential benefits of the LMK theory in the initial design. The results show the MA method converges more stably and faster with the application of the LMK theory in the initial design.
机译:照明设计中出现的Monge-Ampère(MA)方程非常非线性,因此MA方法的收敛性由初始设计强烈确定。通过L2 Monge-Kantorovich(LMK)理论,我们通过L2 Monge-Kantorovich(LMK)理论来解决本文中MA方法的初始设计,并引入了一种有效的方法来寻找LMK问题的最佳映射。给出了包括准直光束和点光源的光束整形的三个示例,以说明LMK理论在初始设计中的潜在益处。结果表明,利用LMK理论在初始设计中的应用更稳定地收敛和更快。

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