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직사각형 후판의 면외 진동인텐시티 해석

Out-of-plane Structural Intensity Analysis of Rectangular Thick Plate

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초록

A numerical method is presented for an out-of-plane structural intensity analysis of rectangular thick plates with arbitrary elastic edge constraints. The method adapts an assumed mode method based on Timoshenko beam functions to obtain the velocities and internal forces needed for a structural intensity analysis. To verify the presented method, the structural intensity of a square thick plate under harmonic forc excitation, for which four edges are simply supported, is analyzed, and the result is compared with existing solutions using the assumed mode method based on trigonometric functions. In addition, numerical analyses are carried out for a rectangular-shaped thick plate under harmonic forceexcitations, of which three edges are simply supported and one edge utilizes an arbitrary elastic edge constraint. These numerical examples show the good accuracy and applicability of the presented method for rectangular thick plates with arbitrary edge constraints.

Abstract

A numerical method is presented for an out-of-plane structural intensity analysis of rectangular thick plates with arbitrary elastic edge constraints. The method adapts an assumed mode method based on Timoshenko beam functions to obtain the velocities and internal forces needed for a structural intensity analysis. To verify the presented method, the structural intensity of a square thick plate under harmonic forc excitation, for which four edges are simply supported, is analyzed, and the result is compared with existing solutions using the assumed mode method based on trigonometric functions. In addition, numerical analyses are carried out for a rectangular-shaped thick plate under harmonic forceexcitations, of which three edges are simply supported and one edge utilizes an arbitrary elastic edge constraint. These numerical examples show the good accuracy and applicability of the presented method for rectangular thick plates with arbitrary edge constraints.

참고문헌 (22)

  1. Alfredsson, K. S., "Use of the Energy Flow Concept in Vibration Design", Journal of AIAA, 34(6), pp.1250~1255 (1996)
  2. ANSYS, "ANSYS Structural Analysis Guide" (2004), ANSYS Inc
  3. 조대승, "Structural intensity analysis of a large container carrier under harmonic excitations of propulsion system", International Journal of Naval Architecture and Ocean Engineering, 2(2), pp.87~95 (2010), 대한조선학회
  4. 정정훈, "VIBRATION ANALYSIS OF ORTHOTROPIC MINDLIN PLATES WITH EDGES ELASTICALLY RESTRAINED AGAINST ROTATION", JOURNAL OF SOUND AND VIBRATION, 163(1), pp.151~163 (1993), ACADEMIC PRESS LTD ELSEVIER SCIENCE LTD
  5. Fahy, F.J., "Application of Cross-spectral Density to a Measurement of Vibration Power Flow between Connected Plates", Journal of the Acoustical Society of America, 62(5), pp.1297~1298 (1977)
  6. Gavric, L., "A Finite Element Method for Computation of Structural Intensity by the Normal Mode Approach", Journal of Sound and Vibration, 164(1), pp.29~43 (1993)
  7. Hambric, S. A., "Power Flow and Mechanical Intensity Calculations in Structural Finite Element Analysis", ASME Journal of Vibration and Acoustics, 112, pp.542~549 (1990)
  8. Hwang, J.I., "Natural Frequency of a Rectangular Plate on Non-homogeneous Elastic Foundations", Journal of Ocean Engineering and Technology, 3(2), pp.570~576 (1989)
  9. Kookhyun Kim, "Free vibration analysis of rectangular plate with arbitrary edge constraints using characteristic orthogonal polynomials in assumed mode method", International Journal of Naval Architecture and Ocean Engineering, 4(3), pp.267~280 (2012), 대한조선학회
  10. Lee, D.H., "Structural Intensity Analysis of Local Ship Structures using Finite Element Method", Journal of the Society of Naval Architects of Korea, 38(3), pp.62~73 (2001)
  11. Vibration of Plates, "Leissa, A.W.", ~, pp.NASA Report No SP-160 (1969)
  12. Meirovich, L., "Analytical Methods in Vibrations" (1967), Macmillan Publishing Co., Inc
  13. Mindlin, R.D., "Flexural Vibration of Rectangular Plates", Journal of Applied Mechanics, 23, pp.430~436 (1956)
  14. MSC, "MD Nastran 2010 Dynamic Analysis User's Guide" (2010), MSC Software
  15. 박영호, "Vibrational power flow models for transversely vibrating finite Mindlin plate", Journal of Sound and Vibration, 317(3-5), pp.800~840, Academic Press
  16. Pavic, G., "Measurement of Structure Borne Wave Intensity, Part I: Formulation of the Methods", Journal of Sound and Vibration, 49(2), pp.221~230 (1976)
  17. Pavic, G., "Vibrational Energy Flow in Elastic Circular Cylindrical Shells", Journal of Sound and Vibration, 142(2), pp.293~310 (1990)
  18. Verheij, J. W., "Cross Spectral Density Methods for Measuring Structure Borne Power Flow on Beams and Pipes", Journal of Sound and Vibration, 70(1), pp.133~139 (1980)
  19. Xu, W., "Frequency Response Functions for Structural Intensity, Part I: Theory", Journal of Sound and Vibration, 185(2), pp.299~334 (1995)
  20. Xu, X.D., "The Structural Intensities of Composite Plates with a Hole", Composite Structures, 65, pp.493~498 (2004)
  21. Xu, X.D., "The Energy Flow Analysis in Stiffened Plates of Marine Structures", Thin-Walled Structures, 42, pp.979~994 (2004)
  22. Zhou, D., "Vibrations of Mindlin Rectangular Plates with Elastically Restrained Edges Using Static Timoshenko Beam Functions with the Rayleigh-Ritz Method", International Journal of Solids and Structures, 38, pp.5565~5580 (2001)

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