Literature DB >> 23454971

Freeform illumination design: a nonlinear boundary problem for the elliptic Monge-Ampére equation.

Rengmao Wu1, Liang Xu, Peng Liu, Yaqin Zhang, Zhenrong Zheng, Haifeng Li, Xu Liu.   

Abstract

We propose an approach to deal with the problem of freeform surface illumination design without assuming any symmetry based on the concept that this problem is similar to the problem of optimal mass transport. With this approach, the freeform design is converted into a nonlinear boundary problem for the elliptic Monge-Ampére equation. The theory and numerical method are given for solving this boundary problem. Experimental results show the feasibility of this approach in tackling this freeform design problem.

Year:  2013        PMID: 23454971     DOI: 10.1364/OL.38.000229

Source DB:  PubMed          Journal:  Opt Lett        ISSN: 0146-9592            Impact factor:   3.776


  5 in total

1.  Direct design of aspherical lenses for extended non-Lambertian sources in three-dimensional rotational geometry.

Authors:  Rengmao Wu; Hong Hua
Journal:  Opt Express       Date:  2016-01-25       Impact factor: 3.894

2.  Direct design of aspherical lenses for extended non-Lambertian sources in two-dimensional geometry.

Authors:  Rengmao Wu; Hong Hua; Pablo Benítez; Juan C Miñano
Journal:  Opt Lett       Date:  2015-07-01       Impact factor: 3.776

3.  Ray mapping with surface information for freeform illumination design.

Authors:  Caleb Gannon; Rongguang Liang
Journal:  Opt Express       Date:  2017-04-17       Impact factor: 3.894

4.  Improved illumination system of laparoscopes using an aspherical lens array.

Authors:  Rengmao Wu; Yi Qin; Hong Hua
Journal:  Biomed Opt Express       Date:  2016-05-18       Impact factor: 3.732

5.  Design of compact and ultra efficient aspherical lenses for extended Lambertian sources in two-dimensional geometry.

Authors:  Rengmao Wu; Hong Hua; Pablo Benítez; Juan C Miñano; Rongguang Liang
Journal:  Opt Express       Date:  2016-03-07       Impact factor: 3.894

  5 in total

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