MIT 光学 PPT (PDF版）23次课 下附目录 M+!x}$ &v
1 Introduction; brief history of optics; absorption, refraction; laws of reflection and refraction wI5Yn
h
2 Laws of reflection and refraction; prisms; dispersion; paraboloidal reflector A4QcQ"
3 Perfect focusing; paraboloidal reflector; ellipsoidal refractor; introduction to imaging; perfect on-axis imaging using aspheric lenses; imperfect imaging using spherical surfaces; paraxial approximation; ray transfer matrices Tb1U ^E:
4 Sign conventions; thin lens; real and virtual images 8_!.!Kde |
5 Imaging at finite distances with thin lenses; thick lenses; the human eye; image formation by a composite lens JO'>oFv_W
6 Aperture stop; entrance and exit pupils; numerical aperture (NA); field stop; entrance and exit windows; field of view (FoV) Vj!rT
<@
7 Ray tracing with mirrors; basic optical systems: single lens magnifier, eyepiece, microscope ]LZ`LL'#Y_
8 Basic optical systems (cont.): telescope; chromatic aberration; geometrical aberrations: spherical, coma Hp|}~xjn
9 Geometrical aberrations (cont.): astigmatism, field curvature, distortion; optical design demo; GRadient INdex (GRIN) optics: quadratic and axial profile; introduction to the Hamiltonian formulation j.:h5Y^N
11 Hamiltonian formulation of ray tracing; analogies between Hamiltonian optics and Hamiltonian mechanics; introduction to waves J/6`oh?,Q
12 1D wave equation; complex (phasor) representation; 3D waves: plane, spherical cc44R|Kr$$
13 3D waves: plane, spherical; dispersive waves; group velocity; spatial frequencies; introduction to electromagnetics; Maxwell's equations; derivation of the wave equation for light |0z;K:5s
14 Maxwell's equations (cont.); polarization justification of the refractive index; electromagnetic energy flux and Poynting's vector; irradiance (intensity) !SKV!xH9
15 Interference; Michelson and Mach-Zehnder interferometers; Huygens principle; Young interferometer; Fresnel diffraction =KT7n l
16 Gratings: amplitude, phase, sinusoidal, binary x^ *1gv $o
17 Fraunhofer diffraction; review of Fourier transforms and theorems /xJqJ_70X
18 Spatial filtering; the transfer function of Fresnel propagation; Fourier transforming properties of lenses _U{&@}3
19 4F system (telescope with finite conjugates) as a cascade of Fourier transforms; binary amplitude and phase pupil masks; Point Spread Function (PSF) qSx(X!YS
20 Shift invariance; Amplitude Transfer Function (ATF); lateral and angular magnification in the 4F system; relationship between NA, PSF, and ATF; sampling and the Space Bandwidth Product (SBP); advanced spatial filtering: pupil engineering, phase contrast imaging; Talbot effect pZZf[p^s|
22 Temporal and spatial coherence; spatially incoherent imaging; Optical Transfer Function (OTF) and Modulation Transfer Function (MTF); comparison of coherent and incoherent imaging =\t /u
23 Imaging with a single lens; resolution ] /cd;u
25 Resolution (cont.); defocused optical systems 4m-I5!=O
26 Depth of focus and depth of field; deconvolution and Tikhonov regularization; polarization; wave plates; effects of polarization on high-NA optical systems
