A unified prediction solution for vibro-acoustic analysis of composite laminated elliptical shells immersed in air

Xian-lei Guan , Rui Zhong , Bin Qin , Qing-shan Wang , Ci-jun Shuai

Journal of Central South University ›› 2021, Vol. 28 ›› Issue (2) : 429 -444.

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Journal of Central South University ›› 2021, Vol. 28 ›› Issue (2) : 429 -444. DOI: 10.1007/s11771-021-4613-1
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A unified prediction solution for vibro-acoustic analysis of composite laminated elliptical shells immersed in air

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Abstract

A semi-analytical method to conduct vibro-acoustic analysis of a composite laminated elliptical shell immersed in air is proposed. A variational method and multi-segment technique are used to formulate the dynamic model. The sound radiation of the exterior fluid field is calculated by a spectral Kirchhoff-Helmholtz integral formulation. The variables containing displacements and sound pressure are expanded by the combination of Fourier series and Chebyshev orthogonal polynomials. The collocation points are introduced to construct an algebraic system of acoustic integral equations, where these points are distributed on the roots of Chebyshev polynomials, and the non-uniqueness solution of system is eliminated by a combined Helmholtz integral. Numerical examples for sound radiation problems of composite laminated elliptical shells are presented and individual contributions of the circumferential modes to the acoustical results of composite laminated elliptical shells are also given. The effects of geometric and material parameters on sound radiation of composite laminated elliptical shells are also investigated.

Keywords

composite laminated elliptical shells / semi-analytical method / vibration / sound radiation

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Xian-lei Guan, Rui Zhong, Bin Qin, Qing-shan Wang, Ci-jun Shuai. A unified prediction solution for vibro-acoustic analysis of composite laminated elliptical shells immersed in air. Journal of Central South University, 2021, 28(2): 429-444 DOI:10.1007/s11771-021-4613-1

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References

[1]

TornabeneF, ViolaE, FantuzziN. General higher-order equivalent single layer theory for free vibrations of doubly-curved laminated composite shells and panels [J]. Composite Structures, 2013, 104: 94-117

[2]

TornabeneF, ViolaE. Static analysis of functionally graded doubly-curved shells and panels of revolution [J]. Meccanica (Milan), 2012, 48(4): 901-930

[3]

TornabeneF, FantuzziN, BacciocchiM, ViolaE. Effect of agglomeration on the natural frequencies of functionally graded carbon nanotube-reinforced laminated composite doubly-curved shells [J]. Composites Part B: Engineering, 2016, 89: 187-218

[4]

TornabeneF, FantuzziN, BacciocchiM. Higher-order structural theories for the static analysis of doubly-curved laminated composite panels reinforced by curvilinear fibers [J]. Thin-Walled Structures, 2016, 102: 222-245

[5]

TornabeneF, FantuzziN, BacciocchiM. Free vibrations of free-form doubly-curved shells made of functionally graded materials using higher-order equivalent single layer theories [J]. Composites Part B: Engineering, 2014, 67: 490-509

[6]

TornabeneF. On the critical speed evaluation of arbitrarily oriented rotating doubly-curved shells made of functionally graded materials [J]. Thin-Walled Structures, 2019, 140: 85-98

[7]

WangQ-s, ChoeK-n, ShiD-y, SinK-N. Vibration analysis of the coupled doubly-curved revolution shell structures by using Jacobi-Ritz method [J]. International Journal of Mechanical Sciences, 2018, 135: 517-531

[8]

ChoeK-n, TangJ-y, ShuaiC-j, WangA-l, WangQ-S. Free vibration analysis of coupled functionally graded (FG) doubly-curved revolution shell structures with general boundary conditions [J]. Composite Structures, 2018, 194: 413-432

[9]

LiH-c, PangF-z, MiaoX-h, DuY, TianH-Y. A semi-analytical method for vibration analysis of stepped doubly-curved shells of revolution with arbitrary boundary conditions [J]. Thin-Walled Structures, 2018, 129: 125-144

[10]

PangF-z, LiH-c, WangX-r, MiaoX-h, LiS. A semi analytical method for the free vibration of doubly-curved shells of revolution [J]. Computers & Mathematics with Applications, 2018, 75(9): 3249-3268

[11]

PangF-z, LiH-c, JingF-m, DuY. Application of first-order shear deformation theory on vibration analysis of stepped functionally graded paraboloidal shell with general edge constraints [J]. Materials, 2018, 12(1): 69

[12]

YeT-g, JinG-y, ZhangY-T. Vibrations of composite laminated doubly-curved shells of revolution with elastic restraints including shear deformation, rotary inertia and initial curvature [J]. Composite Structures, 2015, 133: 202-225

[13]

JinG-y, YeT-g, WangX-r, MiaoX-H. A unified solution for the vibration analysis of FGM doubly-curved shells of revolution with arbitrary boundary conditions [J]. Composites Part B: Engineering, 2016, 89230-252

[14]

TalebitootiR, AnbardanV S. Haar wavelet discretization approach for frequency analysis of the functionally graded generally doubly-curved shells of revolution [J]. Applied Mathematical Modelling, 2019, 67: 645-675

[15]

XieK, ChenM-x, DongW-j, LiW-C. A unified semi-analytical method for vibration analysis of shells of revolution stiffened by rings with T cross-section [J]. Thin-Walled Structures, 2019, 139: 412-431

[16]

ZhenN, ZhouK, HuangX-c, HuaH-X. Free vibration of stiffened laminated shells of revolution with a free-form meridian and general boundary conditions [J]. International Journal of Mechanical Sciences, 2019, 157–158: 561-573

[17]

BérotF, PeseuxB. Vibro-acoustic behavior of submerged cylindrical shells: analytical formulation and numerical model [J]. Journal of Fluids and Structures, 1998, 12(8): 959-1003

[18]

CarestaM, KessissoglouN J. Low frequency structural and acoustic responses of a submarine hull under eccentric axial excitation from the propulsion system [J]. Acoustics Australia, 2008, 36(2): 47-52

[19]

CarestaM, KessissoglouN J. Acoustic signature of a submarine hull under harmonic excitation [J]. Applied Acoustics, 2010, 71(1): 17-31

[20]

ChenL-y, LiangX-f, YiH. Vibro-acoustic characteristics of cylindrical shells with complex acoustic boundary conditions [J]. Ocean Engineering, 2016, 126: 12-21

[21]

GuoY P. Acoustic radiation from cylindrical shells due to internal forcing [J]. The Journal of the Acoustical Society of America, 1996, 99(3): 1495-1505

[22]

ZouM-s, LiuS-x, QiL-B. An analytical formulation for the underwater acoustic radiation of a cylindrical shell with an internal flexural floor based on the reciprocity theorem [J]. Applied Acoustics, 2019, 154: 18-27

[23]

LiuS-x, ZouM-s, JiangL-w, ZhaoX-Y. Vibratory response and acoustic radiation of a finite cylindrical shell partially covered with circumferential compliant layers [J]. Applied Acoustics, 2018, 141: 188-197

[24]

WangX-z, ChenD, XiongY-p, JiangQ-z, ZuoY-Y. Experiment and modeling of vibro-acoustic response of a stiffened submerged cylindrical shell with force and acoustic excitation [J]. Results in Physics, 2018, 11: 315-324

[25]

ChoeK-n, WangQ-s, TangJ-y, ShuaiC-J. Vibration analysis for coupled composite laminated axis-symmetric doubly-curved revolution shell structures by unified Jacobi-Ritz method [J]. Composite Structures, 2018, 194: 136-157

[26]

MarburgS, NolteBComputational acoustics of noise propagation in fluids-finite and boundary element methods [M], 2008, Verlag Berlin Heidelberg, Springer

[27]

SchenckH A. Improved integral formulation for acoustic radiation problems [J]. The Journal of the Acoustical Society of America, 1968, 44(1): 41-58

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