REG NASA-LLIS-0699-2000 Lessons Learned Structural Analysis in the Design of Optical Mirrors.pdf
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1、Best Practices Entry: Best Practice Info:a71 Committee Approval Date: 2000-03-15a71 Center Point of Contact: GSFCa71 Submitted by: Wil HarkinsSubject: Structural Analysis in the Design of Optical Mirrors Practice: The use of structural analysis as part of a concurrent engineering effort including th
2、ermal and optical analysis in the design of optical mirrors and assessment of their optical performance to assure reliable optical and structural performance. Early in the design process, structural analysis can assist in determining allowable thermal conditions, evaluate various mounting concepts,
3、and provide initial optical performance for assumed thermal environments.Programs that Certify Usage: N/ACenter to Contact for Information: GSFCImplementation Method: This Lesson Learned is based on Reliability Guideline number GD-AP-2305 from NASA Technical Memorandum 4322A, NASA Reliability Prefer
4、red Practices for Design and Test.Benefit:The use of detailed structural analyses throughout the design/development process of a mirror, either stand-alone or as part of a concurrent engineering structural-thermal-optical performance (STOP) analysis, will result in a minimum weight mirror design whi
5、ch is able to meet all of its performance criteria and enhance the reliability of the overall optical system.Implementation Method:Provided by IHSNot for ResaleNo reproduction or networking permitted without license from IHS-,-,-A detailed structural analysis of an optical mirror and its mounting pe
6、rformed throughout the design/development cycle is crucial to developing a design which will meet all mirror requirements. The first step in being able to predict reliable mirror performance characteristics is in the development of an accurate detailed finite element model (FEM). This involves not o
7、nly developing a model using good modeling techniques, but also ensuring mathematical validity of the model. Next, the required analyses must be identified. Besides having to meet optical requirements under effects such as deformations due to thermal profiles and 1-G release, the design will have to
8、 exhibit adequate strength capability due to loads from launch and possibly thermal induced growth. Also, desired design features such as coating thicknesses can be derived from early analyses.Because of the extremely small deformations involved in mirror distortion analyses, the validity of the use
9、 of finite element models has been suspect. As long as the disturbance sources (typically temperatures) are large enough to develop forces large enough to be out of the numerical noise of the computer, the resulting results should be linear and valid from a numerical standpoint.Finite Element Modeli
10、ng Techniquesrefer to D descriptionDBecause extremely small deformations can significantly degrade mirror performance (on the order of micro-inches), the use of good modeling techniques is essential. A typical lightweight mirror design is based on a rib-stiffened facesheet. This structure may be eit
11、her closed on the back with a back facesheet or left open. In either case, plate elements are typically used for the facesheet and ribs, and the back close-out if appropriate. An example of an open back lightweight mirror is shown in Figure 1. A minimum of three nodes of resolution through the thick
12、ness of the structure is often desired. This level of detail will allow a 2nd order variation in temperature through the thickness of the mirror to be applied in subsequent analyses. The minimum facesheet nodal resolution may be dictated by the rib mesh necessary to maintain good aspect ratios in th
13、e rib elements. Beyond this level of detail, it is many times of interest to include at least one grid on the facesheet interior to a given cell (i.e., not a part of any rib structure). This will allow the facesheet deformations typical of quilting to be portrayed. Plated facesheets are commonly rep
14、resented as composites using composite property behavior. In addition, the supporting rib structure may also be represented as a composite material if it is also plated. By doing this, deformations due to the coefficient of thermal expansion (CTE) difference between the base material and the plating
15、 when undergoing bulk Provided by IHSNot for ResaleNo reproduction or networking permitted without license from IHS-,-,-temperature changes will be able to be portrayed (many times a very significant factor).Because of the relatively large uncertainty in the disturbance sources and the material prop
16、erty characteristics relative to the deformation magnitudes being calculated, many times it is more desirable to do the analyses on a parametric basis where sensitivities of the deformations to various parameters may be more significant than the absolute answers themselves. By identifying the most s
17、ensitive parameters, mirror design trades can be made on a relative basis for a given environmental condition. Also, an already selected mirror design may either be modified, or the fabrication process closely monitored to minimize the effect of these parameters instead of having to rely on the abso
18、lute correctness of the optical degradation. For example if the interface flatness of a mirror is found to be an unusually critical design factor, this finding alone may be enough to cause the design details to be modified or to trade off different mirror designs in an attempt to minimize this effec
19、t.Finite Element Model ValidationAgain, because of the typically small deformations of interest in mirror distortion analyses, the importance of performing a complete mathematical validity check of the FEM cannot be overemphasized. To ensure proper mathematical FEM behavior, following are some of th
20、e model checks which should be performed:1. Line-by-line check of input data decks to ensure input accuracy.2. 3. Static run with fixed boundary conditions and 1-G loads applied separately in each axis, reviewing resultant displacements, forces, and stresses for reasonableness, symmetry, etc.4. 5. F
21、ree-free modal run to calculate rigid body modes. These modes should be two orders of magnitude less than the first flexible mode, generally less than .001 Hz to ensure that there is no inadvertent grounding of the structure. Equilibrium checks of the model which are calculated by multiplying the fr
22、ee-free stiffness matrix by the geometrically derived rigid body modes. Nodes at which the structure is grounded should be displayed in a tabular form.6. 7. A thermal equilibrium check in which a bulk temperature change is imposed on a kinematically constrained model which has all thermal expansion
23、coefficients set equal to a common value. Negligible element forces should be generated with the model exhibiting free expansion with relative deformation values between points equal to CTE x L x DT where CTE is the coefficient of thermal expansion of the mirror material, L is the distance between t
24、he points, and DT is the temperature difference from reference being imposed. RMS and peak-to-valley mirror surface deformations calculated should be equal to theoretical values. The difference being the “noise“ level inherent in all subsequent analyses (analysis predictions can only be made to leve
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