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    KCI등재후보 SCIE SCOPUS

    The applications and conduct of vibration equations for constrained layered damped plates with impact

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    https://www.riss.kr/link?id=A104815875

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    다국어 초록 (Multilingual Abstract) kakao i 다국어 번역

    Visco-elastic material and thin metals were adhered to plate structures, forming the composite components that are similar to the sandwich plates, called constrained layered damped (CLD) plates. Constrained layer damping has been utilized for years to reduce vibration, and advances in computation and finite element analysis software have enabled various problems to be solved by computer. However, some problems consume much calculation time. The vibration equation for a constrained layered damped plate with simple supports and an impact force is obtained theoretically herein. Then, the results of the vibration equation are compared with those obtained using the finite element method (FEM) software, ABAQUS, to verify the accuracy of the theory.

    Finally, the 3M constrained layer damper SJ-2052 was attached to plates to form constrained layered damped plates, and the vibration equation was used to elucidate the damping effects and vibration characteristics.
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    Visco-elastic material and thin metals were adhered to plate structures, forming the composite components that are similar to the sandwich plates, called constrained layered damped (CLD) plates. Constrained layer damping has been utilized for years to...

    Visco-elastic material and thin metals were adhered to plate structures, forming the composite components that are similar to the sandwich plates, called constrained layered damped (CLD) plates. Constrained layer damping has been utilized for years to reduce vibration, and advances in computation and finite element analysis software have enabled various problems to be solved by computer. However, some problems consume much calculation time. The vibration equation for a constrained layered damped plate with simple supports and an impact force is obtained theoretically herein. Then, the results of the vibration equation are compared with those obtained using the finite element method (FEM) software, ABAQUS, to verify the accuracy of the theory.

    Finally, the 3M constrained layer damper SJ-2052 was attached to plates to form constrained layered damped plates, and the vibration equation was used to elucidate the damping effects and vibration characteristics.

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    참고문헌 (Reference)

    1 R. A. Ditaranto, "Vibratory damping for laminated plates" 91 : 1081-1090, 1969

    2 Gao, Jianxin, "Vibration and damping analysis of a composite plate with active and passive damping layer" 20 (20): 1075-1086, 1999

    3 Oberst, H., "Uber die Damping der Biegeschwingungen dunner Bleche durch fest haftende Belage" 2 : 181-194, 1952

    4 Evgeny, Barkanov, "Transient response analysis of structures made from viscoelastic materials" 44 : 393-403, 1999

    5 Int. J. Numer, "Transient response analysis of structures made from viscoelastic materials" 44 : 393-403, 1999

    6 R. A. Ditaranto, "Theory of vibratory bending for elastic and viscoelastic layered finite-length beams" 32 : 881-886, 1965

    7 T. X. Liu, "Study on the model of finite element of constrained layer damping plate" 38 : 108-113, 2002

    8 Ho Sung, Kim, "Model for thickness effect with impact testing of viscoelastic materials" 81 : 1762-1767, 2001

    9 M. J. Yan, "Governing equations for vibrating constrained layer damping sandwich plates and beams" 39 : 1041-1046, 1972

    10 J. A. Agbasiere, "Flexural vibration of symmetrical multi-layer beams with viscoelastic damping" 10 : 269-281, 1968

    1 R. A. Ditaranto, "Vibratory damping for laminated plates" 91 : 1081-1090, 1969

    2 Gao, Jianxin, "Vibration and damping analysis of a composite plate with active and passive damping layer" 20 (20): 1075-1086, 1999

    3 Oberst, H., "Uber die Damping der Biegeschwingungen dunner Bleche durch fest haftende Belage" 2 : 181-194, 1952

    4 Evgeny, Barkanov, "Transient response analysis of structures made from viscoelastic materials" 44 : 393-403, 1999

    5 Int. J. Numer, "Transient response analysis of structures made from viscoelastic materials" 44 : 393-403, 1999

    6 R. A. Ditaranto, "Theory of vibratory bending for elastic and viscoelastic layered finite-length beams" 32 : 881-886, 1965

    7 T. X. Liu, "Study on the model of finite element of constrained layer damping plate" 38 : 108-113, 2002

    8 Ho Sung, Kim, "Model for thickness effect with impact testing of viscoelastic materials" 81 : 1762-1767, 2001

    9 M. J. Yan, "Governing equations for vibrating constrained layer damping sandwich plates and beams" 39 : 1041-1046, 1972

    10 J. A. Agbasiere, "Flexural vibration of symmetrical multi-layer beams with viscoelastic damping" 10 : 269-281, 1968

    11 Conor D. Johnson, "Finite element prediction of damping in structures with constrained viscoelastic layers" 20 (20): 1284-1290, 1982

    12 Yi, Sung, "Finite element formulation for composite laminates with smart constrained layer damping" 31 (31): 529-537, 2000

    13 R.T. Fenner, "ENGINEERING ELASTICITY, Applications of numerical and analytical techniques, Ellis Horwood Ltd. http://www.mmm.com, 3MTM Constrained Layer Damper SJ-2052"

    14 J. Y. Yeh, "Dynamic stability of sandwich plate with a constraining layer and electrorheological fluid core" 285 (285): 637-652, 2005

    15 Ross, R., "Damping of plate flexural vibration by means of viscoelastic laminate in: Structural Damping" ASME 1959

    16 G. Wang, "Analysis of plates with passive constrained layer damping using 2D plate models" 1255-1263, 2002

    17 T. Y. Wang, "Affection of thickness of viscoelastic core and constrained layer in loss factor of plates" 17 : 257-260, 2004

    18 Chantalakhana, C., "Active constrained layer damping of plate vibration: A numerical and experimental study of modal controllers" 9 : 940-952, 2000

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