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Natural Frequency Characteristics of the Beam with Different Cross Sections Considering the Shear Deformation Induced Rotary Inertia

机译：考虑剪切变形诱导旋转惯性的不同横截面的梁的固有频率特性

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Chunfeng Wan; Huachen Jiang; Liyu Xie; Caiqian Yang; Youliang Ding; Hesheng Tang; Songtao Xue;
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1. Effects of shear deformation and rotary inertia on the natural frequencies of axially loaded beams [J] . Kyo-Nam Koo Journal of Mechanical Science and Technology . 2014,第3期

机译：剪切变形和转动惯量对轴向荷载梁固有频率的影响
2. Natural frequencies of composite beams with a variable fiber volume fraction including rotary inertia and shear deformation [J] . Y.Bedjilili, A.Tounsi, H.M.Berrabah, 应用数学和力学（英文版） . 2009,第006期

机译：纤维体积分数可变的复合梁的固有频率，包括转动惯量和剪切变形
3. Rotary inertia, axial and shear deformation effects on the in-plane natural frequencies of symmetric cross-ply laminated circular arches [J] . V. Yildirim Journal of Sound and Vibration . 1999,第4期

机译：旋转惯性，轴向和剪切变形对对称交叉叠层圆拱的面内固有频率的影响
4. The Out-Of-Plane Natural Frequencies of Curved Composite Beams Including the Effect of the Rotary Inertia and Shear Deformation [C] . B. Ayhan, F. Kadioglu International Conference on Computational Structures Technology . 2008

机译：弯曲复合梁的外平面固有频率，包括旋转惯性和剪切变形的效果
5. Vibration frequencies of rotating tapered beam including rotary inertia and transverse shear deformation [D] . Bazoune, Abdelaziz. 1990

机译：旋转锥形梁的振动频率，包括旋转惯量和横向剪切变形
6. A New Beam Model for Simulation of the Mechanical Behaviour of Variable Thickness Functionally Graded Material Beams Based on Modified First Order Shear Deformation Theory [O] . Vu Hoai Nam, Pham Van Vinh, Nguyen Van Chinh, 2019

机译：基于修正一阶剪切变形理论的变厚度功能梯度材料梁力学行为模拟的新型梁模型
7. Vibration frequencies of rotating tapered beam including rotary inertia and transverse shear deformation [O] . Bazoune Abdelaziz 1990

机译：旋转锥形梁的振动频率包括转动惯量和横向剪切变形
8. The Influence of Shear Deformations and Rotatory Inertia on the Natural Frequencies of Beams [R] . Culver, C. G. 1966

机译：剪切变形和旋转惯性对梁自然频率的影响

Natural Frequency Characteristics of the Beam with Different Cross Sections Considering the Shear Deformation Induced Rotary Inertia

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