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    Exact solution for free vibration of curved beams with variable curvature and torsion

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    https://www.riss.kr/link?id=A104824495

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    다국어 초록 (Multilingual Abstract) kakao i 다국어 번역

    For the purpose of investigating the free vibration response of the spatial curved beams, the governing equations are derived in matrix formats, considering the variable curvature and torsion. The theory includes all the effects of rotary inertia, shear and axial deformations. Frobenius’ scheme and the dynamic stiffness method are then applied to solve these equations. A computer program is coded in Mathematica according to the proposed method. As a special case, the dynamic stiffness and further the natural frequencies of a cylindrical helical spring under fixed-fixed boundary condition are carried out. Comparison of the present results with the FEM results using body elements in I-DEAS shows good accuracy in computation and validity of the model. Further, the present model is used for reciprocal spiral rods with different boundary conditions, and the comparison with FEM results shows that only a limited number of terms in the resultant provide a relatively accurate solution.
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    For the purpose of investigating the free vibration response of the spatial curved beams, the governing equations are derived in matrix formats, considering the variable curvature and torsion. The theory includes all the effects of rotary inertia, she...

    For the purpose of investigating the free vibration response of the spatial curved beams, the governing equations are derived in matrix formats, considering the variable curvature and torsion. The theory includes all the effects of rotary inertia, shear and axial deformations. Frobenius’ scheme and the dynamic stiffness method are then applied to solve these equations. A computer program is coded in Mathematica according to the proposed method. As a special case, the dynamic stiffness and further the natural frequencies of a cylindrical helical spring under fixed-fixed boundary condition are carried out. Comparison of the present results with the FEM results using body elements in I-DEAS shows good accuracy in computation and validity of the model. Further, the present model is used for reciprocal spiral rods with different boundary conditions, and the comparison with FEM results shows that only a limited number of terms in the resultant provide a relatively accurate solution.

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    참고문헌 (Reference)

    1 Hao, Y., "Vibration analysis of cylindrical helical springs considering warping deformation effect" 43 (43): 561-569, 2011

    2 Pearson, D., "The transfer matrix method for the vibration of compressed helical springs" 24 : 163-171, 1982

    3 Michell, J. H., "The small deformation of curves and surfaces with application to the vibrations of a helix and a circular ring" 19 : 68-82, 1890

    4 Love, A. E. H., "The propagation of waves of elastic displacement along a helical wire" 18 : 364-374, 1899

    5 Kiral, E., "Studies on elastic rods subject to diverse external agencies-Part III : Vibrational analysis of space rods" 7 : 55-69, 1974

    6 Kiral, E., "Studies on elastic rods subject to diverse external agencies-Part I : Derivation of governing equations" 7 : 23-40, 1974

    7 Washizu, K., "Some considerations on a naturally curved and twisted slender beam" 43 (43): 111-116, 1964

    8 Yoshimura, Y., "On the elastic waves propagated along coil springs" 6 : 27-35, 1952

    9 Tabarrok, B., "On the dynamics of spatially curved and twisted rods : A finite element formulation" 123 : 315-326, 1988

    10 Wittrick, W. H., "On elastic wave propagation in helical springs" 8 : 25-47, 1966

    1 Hao, Y., "Vibration analysis of cylindrical helical springs considering warping deformation effect" 43 (43): 561-569, 2011

    2 Pearson, D., "The transfer matrix method for the vibration of compressed helical springs" 24 : 163-171, 1982

    3 Michell, J. H., "The small deformation of curves and surfaces with application to the vibrations of a helix and a circular ring" 19 : 68-82, 1890

    4 Love, A. E. H., "The propagation of waves of elastic displacement along a helical wire" 18 : 364-374, 1899

    5 Kiral, E., "Studies on elastic rods subject to diverse external agencies-Part III : Vibrational analysis of space rods" 7 : 55-69, 1974

    6 Kiral, E., "Studies on elastic rods subject to diverse external agencies-Part I : Derivation of governing equations" 7 : 23-40, 1974

    7 Washizu, K., "Some considerations on a naturally curved and twisted slender beam" 43 (43): 111-116, 1964

    8 Yoshimura, Y., "On the elastic waves propagated along coil springs" 6 : 27-35, 1952

    9 Tabarrok, B., "On the dynamics of spatially curved and twisted rods : A finite element formulation" 123 : 315-326, 1988

    10 Wittrick, W. H., "On elastic wave propagation in helical springs" 8 : 25-47, 1966

    11 H. Ridvan Oz, "In-plane vibrations of cracked slightly curved beams" 국제구조공학회 36 (36): 679-695, 2010

    12 Yu, A. M. and Yang, C. J., "Generalized variational principle of dynamic analysis on naturally curved and twisted box beams for anisotropic materials" 43 (43): 611-622, 2008

    13 Nagaya, K., "Free vibrations of coil springs of arbitrary shape" 23 : 1081-1099, 1986

    14 Yildirim, V., "Free vibration characteristics of composite barrel and hyperboloidal coil springs" 8 : 205-217, 2001

    15 Temel, B., "Forced vibration of cylindrical helical rods subjected to impulsive loads" 70 (70): 281-291, 2003

    16 Mottershead, J. E., "Finite elements for dynamical analysis of helical rods" 22 : 267-283, 1980

    17 Zhu, L.L., "Exact solution for warping of spatial curved beams in natural coordinates" 29 (29): 933-941, 2008

    18 Lili Zhu, "Exact solution for in-plane displacement of redundant curved beam" 국제구조공학회 34 (34): 139-142, 2010

    19 Lee, J., "Dynamic stiffness formulation, free vibration and wave motion of helical springs" 239 : 297-320, 2001

    20 Tseng, Y. P., "Dynamic stiffness analysis for the in-plane vibrations of arches with variable curvature" 207 : 15-31, 1997

    21 Calim, F. F., "Dynamic analysis of composite coil springs of arbitrary shape" 40 (40): 74-75, 2009

    22 Yu, A. M., "Analytical formulation and evaluation for free vibration of naturally curved and twisted beams" 329 : 1376-1389, 2010

    23 Pearson, D., "An exact solution for the vibration of helical spring using a Bernoulli-Euler mode" 28 : 83-96, 1986

    24 Yildirim, V., "An efficient numerical method for predicting the natural frequencies of cylindrical helical springs" 41 : 919-939, 1999

    25 Yildirim, V., "A parametric study on the natural frequencies of unidirectional composite conical springs" 20 : 207-227, 2004

    26 Taktak, M., "A finite element for dynamic analysis of a cylindrical isotropic helical spring" 3 (3): 641-658, 2008

    27 Whittaker, E.T., "A Course of Modern Analysis, 4th Edition" Cambridge University Press 1965

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