동일 평면상에서 연성된 Mindlin 판 구조물의에너지흐름유한요소해석
Energy Flow Finite Element Analysis(EFFEA) of Coplanar Coupled Mindlin Plates
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Energy flow analysis(EFA) is a representative method that can predict the statistical energetics of structures at high frequencies. Generally, as the frequency increases, the shear distortion and rotatory inertia effects in the out-of-plane motion of beams or plates become important. Therefore, to predict the out-of-plane energetics of coupled structures in the high frequency range, the energy flow analyses of Timoshenko beam and Mindlin plate are required. Unlike the energy flow model of Kirchhoff plate, the energy flow model of Mindlin plate is composed of three kinds of energy governing equations(out-of-plane shear wave, bending dominant flexural wave, and shear dominant flexural wave). This paper performed the energy flow finite element analysis(EFFEA) of coplanar coupled Mindlin plates. For EFFEA of coplanar coupled Mindlin plates, the energy flow finite element formulation of out-of-plane energetics in the Mindlin plate was performed. The general EFFEA program was implemented by MATLAB® language. For the verification of EFFEA of Mindlin plate, the various numerical applications were done successfully.
Abstract
Energy flow analysis(EFA) is a representative method that can predict the statistical energetics of structures at high frequencies. Generally, as the frequency increases, the shear distortion and rotatory inertia effects in the out-of-plane motion of beams or plates become important. Therefore, to predict the out-of-plane energetics of coupled structures in the high frequency range, the energy flow analyses of Timoshenko beam and Mindlin plate are required. Unlike the energy flow model of Kirchhoff plate, the energy flow model of Mindlin plate is composed of three kinds of energy governing equations(out-of-plane shear wave, bending dominant flexural wave, and shear dominant flexural wave). This paper performed the energy flow finite element analysis(EFFEA) of coplanar coupled Mindlin plates. For EFFEA of coplanar coupled Mindlin plates, the energy flow finite element formulation of out-of-plane energetics in the Mindlin plate was performed. The general EFFEA program was implemented by MATLAB® language. For the verification of EFFEA of Mindlin plate, the various numerical applications were done successfully.
참고문헌 (12)
- Belov, V.D., "Propagation of Vibrational Energy in Absorbing Structures", Journal of Soviet Physics Acoustics, 23(2), pp.117~119 (1977)
- Bouthier, O.M., "Models of Space-Averaged Energetics of Transversly Vibratiing Plates", Journal of Sound and Vibration, 182(1), pp.149~164 (1995)
- Cho, P.E., "Energy flow analysis of coupled structures", Ph.D., pp.1993
- Lee, H. W., "Development of acoustic power flow boundary element models and analysis system for medium-to-High frequency noise analysis", Ph.D., pp.2006
- Park, Y.H., "Vibrational Energy Flow Analysis of Corrected Flexural Waves in Timoshenko Beam – Part I: Theory of an Energetic Model", Shock and Vibration, 13, pp.137~165 (2006)
- Park, Y.H., "Vibrational Energy Flow Analysis of Corrected Flexural Waves in Timoshenko Beam – Part II : Application to Coupled Timoshenko Beams", Shock and Vibration, 13, pp.167~196 (2006)
- Park, Y.H., "Vibrational Power Flow Models for Transversely Vibrating Finite Mindlin Plate", Journal of Sound and Vibration, 317, pp.800~840 (2008)
- 박영호, "동일 평면상에서 연성된 반무한 Mindlin 판의 파동전달해석", 한국소음진동공학회논문집, 23(6), pp.574~580 (2013), 한국소음진동공학회[DOI]
- 박영호, "임의의 각으로 연성된 반무한 Mindlin 판의 파동전달해석", 한국소음진동공학회논문집, 24(12), pp.999~1006 (2014), 한국소음진동공학회[DOI]
- 박영호, "Energy flow analysis of out-of-plane vibration in coplanar coupled finite Mindlin plates", International Journal of Naval Architecture and Ocean Engineering, 7(1), pp.174~194 (2015), 대한조선학회
- Seo, S.H., "Power Flow Analysis of Reinforced Beam-Plate Coupled Structures", Journal of Sound and Vibration, 259(5), pp.1109~1129 (2002)
- Wohlever, J.C., "Mechanical Energy Flow Models of Rods and Beams", Journal of Sound and Vibration, 153(1), pp.1~19 (1992)
