By Keith B. Doyle, Victor L. Genberg, Gregory J. Michels
This instructional offers optomechanical modeling thoughts to successfully layout and study high-performance optical platforms. It discusses thermal and structural modeling tools that use finite-element research to foretell the integrity and function of optical parts and optical aid constructions. comprises accompanying CD-ROM with examples.
- advent to Mechanical research utilizing Finite Elements
- Optical Fundamentals
- Optomechanical Displacement research Methods
- built-in Optomechanical Analyses
- Modeling the consequences of Temperature
- Adaptive Optics research Methods
- Optimization of Optomechanical Systems
- instance Telescope Analysis
- built-in Optomechanical research of a Lens Assembly
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Extra resources for Integrated Optomechanical Analysis
12. To solve this problem, the model is one-half of the full structure with symmetric boundary conditions on the cut. Only loads appearing on the modeled half are used, with loads on the symmetry plane cut in half. Typical models of mirrors on three-point supports are shown in Fig. 13. For natural frequencies or lateral g loads, a half model may be used. 11 Symmetric structure with general load. 12 Symmetric structure with symmetric load. 13 Typical symmetric models in optics. used. Note that symmetric structures have antisymmetric mode shapes.
Spot diagrams are useful to determine the aberrations present in an optical system since each aberration produces a characteristic pattern. A spot diagram of a singlet lens exhibiting spherical aberration is shown in Fig. 10. 2 Point spread function The point spread function (PSF) is another measure of the size and shape of the image of a point source. The PSF calculation includes both the effects of diffraction and geometrical aberrations. The PSF for an aberration-free system and for an optical system with coma error is shown in Fig.
This is a consequence of the smoothing effect of the convolution operation. For an optical system to generate an image that is an exact duplicate of the object, the PSF would have to be a perfect point. As the size of the PSF increases, the smoothing effect increases and the quality of the image decreases. This should help explain why it is so important for high-performance optical systems to minimize the size of the blur diameter. 2 Frequency domain A simple way to think of computing the response of a linear system in the frequency domain is to consider the physical system as acting like a frequency filter.
Integrated Optomechanical Analysis by Keith B. Doyle, Victor L. Genberg, Gregory J. Michels