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Design of a high frequency accuracy heterodyne laser source working in a wide temperature range
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作者 杨宏兴 王彦 +3 位作者 殷子淇 胡鹏程 杨睿韬 李婧 《Chinese Optics Letters》 SCIE EI CAS CSCD 2024年第4期83-88,共6页
To ensure the frequency accuracy of a heterodyne laser source in the ambient temperature range of-20℃ to 40℃, a duallongitudinal-mode thermally stabilized He–Ne laser based on non-equilibrium power locking was desi... To ensure the frequency accuracy of a heterodyne laser source in the ambient temperature range of-20℃ to 40℃, a duallongitudinal-mode thermally stabilized He–Ne laser based on non-equilibrium power locking was designed. The ambient adaptive preheating temperature setting scheme ensured the laser could operate normally in the range of-20℃ to40℃. The non-equilibrium power-locked frequency stabilization scheme compensated for the frequency drift caused by different stabilization temperatures. The experimental results indicated that the frequency accuracy of the laser designed in this study could reach 5.2 × 10^(-9)in the range of-20℃ to 40℃. 展开更多
关键词 He–Ne laser frequency accuracy ambient adaptability non-equilibrium power locking
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Coarse Mesh Superconvergence in Isogeometric Frequency Analysis of Mindlin–Reissner Plates with Reduced Integration and Quadratic Splines
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作者 Xiaolan Xu Zhiwei Lin +1 位作者 Songyang Hou Dongdong Wang 《Acta Mechanica Solida Sinica》 SCIE EI CSCD 2022年第6期922-939,共18页
A frequency accuracy study is presented for the isogeometric free vibration analysis of Mindlin–Reissner plates using reduced integration and quadratic splines,which reveals an interesting coarse mesh superconvergenc... A frequency accuracy study is presented for the isogeometric free vibration analysis of Mindlin–Reissner plates using reduced integration and quadratic splines,which reveals an interesting coarse mesh superconvergence.Firstly,the frequency error estimates for isogeometric discretization of Mindlin–Reissner plates with quadratic splines are rationally derived,where the degeneration to Timoshenko beams is discussed as well.Subsequently,in accordance with these frequency error measures,the shear locking issue corresponding to the full integration isogeometric formulation is elaborated with respect to the frequency accuracy deterioration.On the other hand,the locking-free characteristic for the isogeometric formulation with uniform reduced integration is illustrated by its superior frequency accuracy.Meanwhile,it is found that a frequency superconvergence of sixth order accuracy arises for coarse meshes when the reduced integration is employed for the isogeometric free vibration analysis of shear deformable beams and plates,in comparison with the ultimate fourth order accuracy as the meshes are progressively refined.Furthermore,the mesh size threshold for the coarse mesh superconvergence is provided as well.The proposed theoretical results are consistently proved by numerical experiments. 展开更多
关键词 Isogeometric analysis Mindlin–Reissner plate frequency accuracy Quadratic spline Reduced integration Coarse mesh superconvergence
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波动方程频率分析的一致节点积分集中质量高精度有限元方法
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作者 李希伟 张汉杰 王东东 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2022年第5期97-112,I0003,共17页
针对波动方程的频率计算,提出了一种基于Lobatto单元的一致节点积分集中质量高精度有限元分析方法.Lobatto单元的集中质量矩阵通常可方便地采用节点积分进行构造.而在传统的有限元方法中,与集中质量矩阵一起参与频率计算的刚度矩阵通常... 针对波动方程的频率计算,提出了一种基于Lobatto单元的一致节点积分集中质量高精度有限元分析方法.Lobatto单元的集中质量矩阵通常可方便地采用节点积分进行构造.而在传统的有限元方法中,与集中质量矩阵一起参与频率计算的刚度矩阵通常采用高斯积分方案.本文通过研究发现,这种传统的集中质量和刚度矩阵组合方式在求解波动方程频率问题时并未达到最优精度.为了提高波动方程的频率计算精度,本文建立了用刚度矩阵数值积分点和权重表示的频率误差理论表达式.理论分析结果表明,当集中质量矩阵与刚度矩阵同时采用相同的节点积分方案时,能够有效优化波动方程的频率计算精度.文中通过系列二维、三维数值算例验证了所提方法的有效性.与传统的集中质量矩阵采用节点积分方案、刚度矩阵采用高斯积分方案的组合计算方式相比,本文所提的一致节点积分集中质量有限元分析方法能够显著提升波动方程的频率计算精度. 展开更多
关键词 Lobatto element Wave equation frequency accuracy Lumped mass matrix Consistent nodal quadrature
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