Dynamic stability of an axially moving sandwich composite web

• Autorzy: Marynowski K. , Kołakowski Z.
• Języki publikacji: EN

Abstrakty

EN

Dynamic stability of an axially moving corrugated board web has been investigated. The board web is modeled as an thin-walled composite plate structure. Mathematical model of the moving web system has been derived using the classical laminated panel theory. In the solution of the problem the Koiter's asymptotic expansion and the numerical transition matrix method have been employed: The results of numerical investigations show the solutions to the linearized problem. The effects of the transport velocity and axial load of the web on its dynamic stability are presented.

Słowa kluczowe

EN

thin wall structures; moving web; composite materials

PL

struktury cienkościenne; tworzywa kompozytowe

• Wydawca: Wydawnictwo Politechniki Łódzkiej
• Czasopismo: Mechanics and Mechanical Engineering
• Rocznik: 2004
• Tom: Vol. 7, nr 1
• Strony: 53--67
• Opis fizyczny: Bibliogr. 19 poz.

Twórcy

autor

Marynowski K.

autor

Kołakowski Z.

• Department of Dynamics of Machines, Technical University of Łódź, 90-924 Łódź, ul. Stefanowskiego 1/15, Poland

Bibliografia

• [1] Brzoska, Z: Statics and stability of beam and thin-walled structures, (1965), PWN, Warszawa, 562.
• [2] Byskov, E and Hutchinson JW: Mode interaction in axially stiffened cylindrical shells, AIAA J., (1977), 15, 7, 941-948.
• [3] Dawe, DJ, Wang, S: Buckling of composite plates and plate structures using the spline finite strip method, Composites Engineering, (1994), 4, 11, 1099-1117.
• [4] Jones, RM: Mechanics of composite materials, (1975), International Student Edition, McGraw-Hill Kogakusha, Ltd., Tokyo, 365.
• [5] Koiter, WT: General theory of mode interaction in stiffened plate and shell structures, WTHD, Report 590 (1976), Delft.
• [6] Kołakowski, Z, Kowal-Michalska, K: Selected problems of instabilities in composite structures, (1999), Technical University of Łódź, A series of monographs, 222.
• [7] Kołakowski, Z, Królak, M Interactive elastic buckling of thin-walled closed orthotropic beam-columns, Engineering Transactions, (1995), 43, 4, 571-590.
• [8] Lin, CC, Mote, CD Jr: The wrinkling of thin, fiat, rectangular webs, Journal of Applied Mechanics ASME, (1996), 63, 774-779.
• [9] Lin, CC: Stability and vibration characteristics of axially moving plates. Int. Journal of Solid Structures, (1997), 34, (24), 3179-3190.
• [10] Loughlan, J: The effect of membrane-flexural coupling on the compressive stability of antisymmetric angle-ply laminated plate, Proceedings of the Third International Conference on Thin-Walled Structures, Elsevier, (2001a), 507-514.
• [11] Loughlan, J: The shear buckling behaviour of thin composites plates with particular reference to the effects of bend-twist coupling, Int. J. Mechanical Sciences, (2001), 43, 771-792.
• [12] Matsunaga, H: Buckling analysis of multilayered angle-ply composite plates, Proceedings of the Third International Conference on Thin- Walled Structures, (2001), Elsevier, 507-514.
• [13] Marynowski, K, Kołakowski, Z: Dynamic behaviour of an axially moving thin orthotropic plate, Journal of Theoretical and Applied Mechanics, (1999), 37, (1), 109-128.
• [14] Marynowski, K: Non-linear vibrations of axially moving orthotropic web, International Journal of Mechanics and Mechanical Engineering, (1999), 3, (2), 109-128.
• [15] Savolainen, A, (Ed.): Paper and Paperboard Converting. Papermaking Science and Technology, Book 12, Tappi.
• [16] Teter, A, Kołakowski, Z: Stability and load carrying capacity of a thin-walled corrugated trapezoidal plate, Int. 1. of Applied Mechanics and Engineering, (2001), 6, 2, 311-323.
• [17] Walker, M, Adali, S, Verijenko, VE: Optimal design of symmetric angle-ply laminates subject to nonuniform buckling loads and in-plane restraints, Thin-Walled Structures, (1996), 26, 1, 45-60.
• [18] Wang, C, Pian, THH, Dugundji, J. and Lagace, PA: Analytical and experimental studies on the buckling of laminated thin-walled structures, Proc. AIAA/ASME/ASCE/AHS 28th Structures, Struct. Dyn. and Materials Conf., (1987), Part 1, 135-140.
• [19] Wang, X: Numerical Analysis of Moving Orthotropic Thin Plates, Computer's & Structures, (1999), 70, 467-486.