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Despite the fact that there is an existing body of literature addressing the computation of Coupling Loss Factors (CLFs) via the Finite Element Method (FEM), no publications have sufficiently taken into account real structural joints in their approach. Previous research has focused on academic cases of trivial connections, rarely involving more than two steel plates. To enable Statistical Energy Analysis (SEA) on a real ship, a methodology for determining CLFs for non-trivial systems is proposed, considering realistic boundary conditions and irregularities that can occur in marine structures. Based on the method, a library of CLFs is created by selecting the tested connections to enable modeling of about 90% of the acoustic paths on an existing jack-up vessel. Boundary conditions were set by introducing spring elements with a stiffness calibrated to the type of connection and taking the adjacent structure into account. In previous works, CLFs were determined for basic connections of rectangular plates. The lack of scantling variations, ignoring discontinuities and only defining parallel edges in the considered models, lead to the overestimation of Energy transmission in real structures. To consider the influence of the above, random deviations from the initial stiffness of the springs at individual edges and point restraints at random points are introduced in this paper.
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Tom
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55--63
Opis fizyczny
Bibliogr. 13 poz., rys., tab.
Twórcy
autor
- Fem4cad Sp. z o.o, Gdynia, michaldrezek@gmail.com
- Gdańsk University of Technology, Industrial Doctoral School,Gdańsk, Gdańsk, Poland
autor
- Gdansk University of Technology, Institute of Nanotechnology and Materials Engineering, Poland
Bibliografia
- 1. DNV, “Class documents - Rules for classification, class programmes, class guidelines, offshore standards and statutory interpretations”, 2023. https://www.dnv.com/rules-standards/index.html.
- 2. L. Cremer, M. Heckl, and E.E Ungar, ”Structure-Borne Sound”, Springer-Verlag, New York. 1973.
- 3. A. Le Bot and V. Cotoni, “Validity diagrams of statistical energy analysis”, Journal of sound and vibration, vol. 329, pp. 221-235, 2010, doi:10.1016/j.jsv.2009.09.008.
- 4. R.H. Lyon ‘Statistical Energy Analysis of Dynamical Systems: Theory and Applications”, M.I.T. Press. 1975.
- 5. D.A. Bies and S. Hamid, “In situ determination of loss and coupling factors by the Power Injection Method”, Journal of the Acoustical Society of America, vol.66, 1980, doi: 10.1121/1.2017651.
- 6. [6] R., Panuszka, J. Wiciak, and M. Iwaniec, “Experimental assessment of coupling loss factors of thin rectangular plates”, Archives of acoustics, vol. 30, pp. 533-551, 2005.
- 7. M.F. Treszkai, A. Peiffer, and D. Feszty, ”Power Injection Method-based evaluation of the effect of binding technique on the Coupling Loss Factors and Damping Loss Factors in Statistical Energy Analysis simulations”, Manufacturing Technology, vol. 21, pp. 544-558, 2021, doi: 10.21062/mft.2021.065.
- 8. A.C. Pankaj, S. Sastry, and S.M. Murigendrappa, “A comparison of different methods for determination of coupling factor and velocity response of coupled plates”, Journal of Vibroengineering, vol. 15, pp. 1885-1897, 2013.
- 9. A.N Thite and B.R. Mace, “Robust estimation of coupling loss factors from finite element analysis”, Journal of sound and vibration, vol. 303, pp. 814-831, 2007, doi.org/10.1016/j.jsv.2007.02.004
- 10. J. Poblet-Puig, “Estimation of the coupling loss factors of structural junctions with in-plane waves by means of the inverse statistical energy analysis problem”, Journal of Sound and Vibration, vol. 493, pp. 115850, 2021, doi.org/10.1016/j.jsv.2020.115850.
- 11. P.J. Shorter and R.S. Langley, “Vibro-acoustic analysis of complex systems”, Journal of Sound and Vibration, vol. 288, pp. 669-699, 2005, doi.org/10.1016/j.jsv.2005.07.010.
- 12. J. Yin and C. Hopkins, “Treating periodic ribbed plates with symmetric ribs as individual subsystems in Statistical Energy Analysis: Models for bending wave transmission across L-junctions in the low- and mid-frequency ranges”, Journal of Sound and Vibration, vol. 344, pp.221-241, 2015, http://dx.doi.org/10.1016/j.jsv.2015.01.031.
- 13. C. Pany, “An Insight on the Estimation of Wave Propagation Constants in an Orthogonal Grid of a Simple Line-Supported Periodic Plate Using a Finite Element Mathematical Model”, Frontiers in Mechanical Engineering, vol. 8, p. 926559, 2022, doi.org/10.3389/fmech.2022.926559.
Typ dokumentu
Bibliografia
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Identyfikator YADDA
bwmeta1.element.baztech-d0224e4a-67ca-4fb3-a6d4-1f8442c552ac