Curved Fiber-Reinforced Laminated Composite Panel and Variable Stiffness Influence on Eigenfrequency Responses: A Higher-Order FE Approach

被引:9
作者
Kumar, Prasoon [1 ]
Arya, Rahul [1 ]
Sharma, Nitin [2 ]
Hirwani, Chetan Kumar [1 ]
Panda, Subrata Kumar [3 ]
机构
[1] NIT Patna, Dept Mech Engn, Patna 800005, Bihar, India
[2] KIIT Deemed Univ Bhubaneswar, Sch Mech Engn, Bhubaneswar 751024, Odisha, India
[3] NIT Rourkela, Dept Mech Engn, Rourkela 769008, Odisha, India
关键词
VSCL; Curved fiber; Natural frequency; HSDT; FEM; FREE-VIBRATION ANALYSIS; SHEAR DEFORMATION; CONICAL SHELLS; PLATES; DESIGN; MODES; HDQ;
D O I
10.1007/s42417-022-00706-6
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
Purpose In the present work, modal characteristics and mode shapes of variable stiffness composite laminate (VSCL) flat-panel structure are analyzed using a numerical model. The variable stiffness configuration of the panel structure is achieved by considering the curved fiber as a reinforcement. Methods The numerical model of the VSCL panel has been derived by combining the finite element (FE) and well-suited higher-order shear deformation theory. The flat-panel model is discretized via isoparametric elements (eighty-one degrees of freedom per element) to achieve the necessary mathematical form. The frequency responses are obtained using a governing differential equation derived from Hamilton's principle. Results The numerical model's consistency and exactness have been verified as a priory. Further, the model's capability has been expanded by solving number of numerical examples to investigate the influence of various parameters related to material, geometry and boundaries of the panel. Conclusions The satisfactory performance test (element convergence and comparison) of the derived numerical model infers that the model is capable of analyzing the modal behavior of the VSCL flat-panel structures with adequate accuracy. Also, the fundamental frequency values follow a downward trend with the increase in span ratio, length to thickness ratios and ratios of Young's modulus.
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页码:2349 / 2359
页数:11
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