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    •   صفحهٔ اصلی
    • نشریات انگلیسی
    • Scientia Iranica
    • Volume 16, Issue 1
    • مشاهده مورد
    •   صفحهٔ اصلی
    • نشریات انگلیسی
    • Scientia Iranica
    • Volume 16, Issue 1
    • مشاهده مورد
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    Vibration Analysis of Moderately Thick Rectangular Plates with Internal Line Support Using the Rayleigh-Ritz Approach

    (ندگان)پدیدآور
    Hosseini-Hashemi, Sh.Payandeh, H.Khorshidi, K.
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    نوع مدرک
    Text
    زبان مدرک
    English
    نمایش کامل رکورد
    چکیده
    Abstract. In this study, the free vibration of moderately thick rectangular plates with several internal line supports was analyzed; the plates having twenty one possible boundary conditions (a combination of clamped, simply supported and free classical boundary conditions). The dimensionless equations of the strain (potential) and kinetic energy were derived, based on the Mindlin plate theory, to study the transverse vibration of moderately thick rectangular plates (in terms of the resultant stress, with consideration of transverse shear deformation and rotatory inertia). The Rayleigh-Ritz method, assuming two dimensional polynomial functions as admissible displacement functions, was applied. Numerical results were presented for a wide range of aspect ratios and thickness to length ratios. The in uence of line support location and thickness to length ratio on the frequency parameters was shown graphically.
    کلید واژگان
    free vibration
    Line support
    Rectangular Mindlin plate
    Rayleigh-Ritz

    شماره نشریه
    1
    تاریخ نشر
    2009-02-01
    1387-11-13
    ناشر
    Sharif University of Technology
    سازمان پدید آورنده
    Department of Mechanical Engineering,Iran University of Science and Technology
    Department of Mechanical Engineering,Iran University of Science and Technology
    Department of Mechanical Engineering,Iran University of Science and Technology

    شاپا
    1026-3098
    2345-3605
    URI
    http://scientiairanica.sharif.edu/article_2991.html
    https://iranjournals.nlai.ir/handle/123456789/120608

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