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Research on the resolution of micro stereo lithography

Research on the resolution of micro stereo lithography
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摘要 Micro stereo lithography is a kind of technology utilizing the solidified effect that photo curable polymer will appear under ultraviolet (UV) laser exposure. It is widely used in three-dimensional (3D) micro fabrication. We get the experimental values of a pair of UV laser curing coefficients, absorption coefficient and critical curing energy, of curable resin by fitting the calculation results of the Gaussian beam theory and experimental curing results. The theoretical relation between the curing unit's shape and the exposure features of time and intensity of convergent Gaussian beam is presented. The calculation and experimental results of curing unit under different conditions agree well with each other. This research offers a steady base for further research about the improvement of resolution. Micro stereo lithography is a kind of technology utilizing the solidified effect that photo curable polymer will appear under ultraviolet (UV) laser exposure. It is widely used in three-dimensional (3D) micro fabrication. We get the experimental values of a pair of UV laser curing coefficients, absorption coefficient and critical curing energy, of curable resin by fitting the calculation results of the Gaussian beam theory and experimental curing results. The theoretical relation between the curing unit's shape and the exposure features of time and intensity of convergent Gaussian beam is presented. The calculation and experimental results of curing unit under different conditions agree well with each other. This research offers a steady base for further research about the improvement of resolution.
出处 《Chinese Optics Letters》 SCIE EI CAS CSCD 2009年第8期724-727,共4页 中国光学快报(英文版)
基金 supported by the National "863" Program of China under Grant No. 2006AA04Z311
关键词 CURING Gaussian noise (electronic) Laser theory RESEARCH RESINS Three dimensional Curing Gaussian noise (electronic) Laser theory Research Resins Three dimensional
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参考文献14

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