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      KCI등재 SCIE SCOPUS

      Free vibration analysis of moderately-thick and thick toroidal shells

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      https://www.riss.kr/link?id=A104818500

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      다국어 초록 (Multilingual Abstract)

      A free vibration analysis is made of a moderately-thick toroidal shell based on a shear deformation (Timoshenko-Mindlin) shell theory. This work represents an extension of earlier work by the authors which was based on a thin (Kirchoff-Love) shell theory. The analysis uses a modal approach in the circumferential direction, and numerical results are found using the differential quadrature method (DQM). The analysis is first developed for a shell of revolution of arbitrary meridian, and then specialized to a complete circular toroidal shell. A second analysis, based on the three-dimensional theory of elasticity, is presented to cover thick shells. The shear deformation theory is validated by comparing calculated results with previously published results for fifteen cases, found using thin shell theory, moderately-thick shell theory, and the theory of elasticity. Consistent agreement is observed in the comparison of different results. New frequency results are then given for moderately-thick and thick toroidal shells, considered to be completely free. The results indicate the usefulness of the shear deformation theory in determining natural frequencies for toroidal shells.
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      A free vibration analysis is made of a moderately-thick toroidal shell based on a shear deformation (Timoshenko-Mindlin) shell theory. This work represents an extension of earlier work by the authors which was based on a thin (Kirchoff-Love) shell the...

      A free vibration analysis is made of a moderately-thick toroidal shell based on a shear deformation (Timoshenko-Mindlin) shell theory. This work represents an extension of earlier work by the authors which was based on a thin (Kirchoff-Love) shell theory. The analysis uses a modal approach in the circumferential direction, and numerical results are found using the differential quadrature method (DQM). The analysis is first developed for a shell of revolution of arbitrary meridian, and then specialized to a complete circular toroidal shell. A second analysis, based on the three-dimensional theory of elasticity, is presented to cover thick shells. The shear deformation theory is validated by comparing calculated results with previously published results for fifteen cases, found using thin shell theory, moderately-thick shell theory, and the theory of elasticity. Consistent agreement is observed in the comparison of different results. New frequency results are then given for moderately-thick and thick toroidal shells, considered to be completely free. The results indicate the usefulness of the shear deformation theory in determining natural frequencies for toroidal shells.

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      참고문헌 (Reference)

      1 Soedel, W, "Vibration of Shells and Plates 3rd. Edition" 2004

      2 Wang, X.H., "Theoretical natural frequencies and mode shapes for thin and thick curved pipes and toroidal shells" 292 : 424-434, 2006

      3 Jiang, W, "Polar axisymmetric vibration of a hollow toroid using the differential quadrature method" 215 (215): 761-765, 2002

      4 McGill, D.F, "Polar axisymmetric free oscillations of thick hollowed tori" 15 (15): 679-692, 1967

      5 Soedel, W, "On the vibration of shells with Timoshenko-Mindlin type shear deflections and rotary inertia" 83 (83): 67-79, 1982

      6 Wang, X.H, "Natural frequencies and mode shapes of an orthotropic thin shell of revolution" 43 : 735-750, 2005

      7 Kosawada, T., "Free vibrations of toroidal shells" 28 (28): 2041-2047, 1985

      8 Kosawada, T, "Free vibrations of thick toroidal shells" 29 (29): 3036-3042, 1986

      9 Balderes, T, "Free vibrations of ring-stiffened toroidal shells" 11 (11): 1637-1644, 1973

      10 Bert, C.W, "Free vibration analysis of thin cylindrical shells by the differential quadrature method" 118 : 1-12, 1996

      1 Soedel, W, "Vibration of Shells and Plates 3rd. Edition" 2004

      2 Wang, X.H., "Theoretical natural frequencies and mode shapes for thin and thick curved pipes and toroidal shells" 292 : 424-434, 2006

      3 Jiang, W, "Polar axisymmetric vibration of a hollow toroid using the differential quadrature method" 215 (215): 761-765, 2002

      4 McGill, D.F, "Polar axisymmetric free oscillations of thick hollowed tori" 15 (15): 679-692, 1967

      5 Soedel, W, "On the vibration of shells with Timoshenko-Mindlin type shear deflections and rotary inertia" 83 (83): 67-79, 1982

      6 Wang, X.H, "Natural frequencies and mode shapes of an orthotropic thin shell of revolution" 43 : 735-750, 2005

      7 Kosawada, T., "Free vibrations of toroidal shells" 28 (28): 2041-2047, 1985

      8 Kosawada, T, "Free vibrations of thick toroidal shells" 29 (29): 3036-3042, 1986

      9 Balderes, T, "Free vibrations of ring-stiffened toroidal shells" 11 (11): 1637-1644, 1973

      10 Bert, C.W, "Free vibration analysis of thin cylindrical shells by the differential quadrature method" 118 : 1-12, 1996

      11 Artioli, E, "Free vibration analysis of spherical caps using a GDQ numerical solution" 128 : 370-378, 2006

      12 Leung, A.Y.T, "Free vibration analysis of a toroidal shell" 18 : 317-332, 1994

      13 Shu, C, "Differential Quadrature and Its Application in Engineering" Springer-Verlag 2000

      14 Buchanan, G.R, "An analysis of the free vibration of thick-walled isotropic toroidal shells" 47 : 277-292, 2005

      15 Redekop, D, "A displacement approach to the theory of toroidal elasticity" 51 (51): 189-209, 1992

      16 Artioli, E, "A differential quadrature method solution for shear-deformable shells of revolution" 27 : 1879-1892, 2005

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      기준연도 WOS-KCI 통합IF(2년) KCIF(2년) KCIF(3년)
      2016 1.12 0.62 0.94
      KCIF(4년) KCIF(5년) 중심성지수(3년) 즉시성지수
      0.79 0.68 0.453 0.33
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