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The dimensional reduction approach for 2D non-prismatic beam modelling: A solution based on Hellinger–Reissner principle

机译：2D非棱镜光束建模的尺寸减少方法：基于Hellinger-Reissner原理的解决方案

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Ferdinando Auricchio; Giuseppe Balduzzi; Carlo Lovadina;
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年度 2015
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1. The dimensional reduction approach for 2D non-prismatic beam modelling: A solution based on Hellinger-Reissner principle [J] . Auricchio Ferdinando, Balduzzi Giuseppe, Lovadina Carlo International Journal of Solids and Structures . 2015,第Null期

机译：二维非棱柱梁建模的降维方法：基于Hellinger-Reissner原理的解决方案
2. The dimensional reduction modelling approach for 3D beams: Differential equations and finite-element solutions based on Hellinger-Reissner principle [J] . Auricchio F., Balduzzi G., Lovadina C. International Journal of Solids and Structures . 2013,第25a26期

机译：3D光束的降维建模方法：基于Hellinger-Reissner原理的微分方程和有限元解
3. Analytical derivation of a general 2D non-prismatic beam model based on the Hellinger-Reissner principle [J] . Beltempo Angela, Balduzzi Giuseppe, Alfano Giulio, Engineering Structures . 2015,第OCTa15期

机译：基于Hellinger-Reissner原理的通用2D非棱柱梁模型的解析推导
4. An energy harvesting solution based on the post-buckling response of non-prismatic slender beams [C] . Pengcheng Jiao, Wassim Borchani, Hassene Hasni, Conference on smart materials and nondestructive evaluation for energy systems . 2017

机译：基于非棱柱细长梁屈曲后响应的能量收集解决方案
5. Transition Metal Nitrides and Their Solid Solutions: A First-Principles Approach with Cluster Expansion Computational Predictive Models [D] . Liu, Zhi. 2017

机译：过渡金属氮化物及其固体解决方案：具有集群扩展计算预测模型的一级方法方法
6. Hellinger distance-based stable sparse feature selection for high-dimensional class-imbalanced data [O] . Guang-Hui Fu, Yuan-Jiao Wu, Min-Jie Zong, 2020

机译：高维类不平衡数据基于Hellinger距离的稳定稀疏特征选择
7. The Dimensional Reduction Modelling Approach for 3D Beams: Differential Equations and Finite-Element Solutions Based on Hellinger-Reissner Principle [O] . O Auricchioa, Carlo Lovadinac 2016

机译：基于Hellinger-Reissner原理的三维梁尺寸约简建模方法：微分方程和有限元解

The dimensional reduction approach for 2D non-prismatic beam modelling: A solution based on Hellinger–Reissner principle

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