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Overview: ray transfer matrices - MIT OpenCourseWare

Overview: ray transfer matrices optical axis Propagation through uniform space: Refraction at spherical interface: distance d, index of refraction nleft radius R, indices nleft, nright By using these elemental matrices , we may ray trace through an arbitrarily long cascade of optical elements (provided the paraxial approximation remains valid throughout.). MIT 02/25/09 wk4-b- 1. 1. Overview: thin lens and object/image at infinity object at infinity image at infinity MIT 02/25/09 wk4-b- 2. 2. Overview: composite optical elements ray from bends at infinity 2nd PP. ray from then goes FFP BFP the FFP through the BFP. FFL BFL FFP BFP. bends at then goes EFL EFL 1st PP on to infinity 1st PP 2nd PP. 1st PP 2nd PP. 1st PP 2nd PP. BFP image object FFP. EFL EFL. MIT 02/25/09 wk4-b- 3. 3. Overview: real and virtual images object + image +. object image FFP BFP FFP BFP. image: real & inverted; MT<0 image: virtual MT>1. image image object . object BFP FFP BFP FFP.

Overview: ray transfer matrices optical axis Propagation through uniform space: Refraction at spherical interface: distance d, index of refraction n left radius R, indices n left, n right By using these elemental matrices, we may ray trace through an arbitrarily long cascade

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