Results 211 to 220 of about 50,531 (267)

Large Deflections of Circular Plates

Journal of Applied Mechanics, 1952
Abstract This paper contains a solution of von Kármán’s equations for a uniformly loaded, simply supported circular plate. The method used to obtain the solution is the perturbation procedure. Series expansions for the deflection and stresses in the plate are obtained.
Stippes, M., Hausrath, A. H.
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Large Symmetric Deflections of Annular Plates

Journal of Applied Mechanics, 1958
Abstract This paper presents a series solution of the von Karman equations for axially symmetric deflections of annular plates. A numerical procedure is described for evaluating the coefficients in the series. Results obtained by this procedure are given for a plate subjected to axial edge loads.
Wempner, G. A., Schmidt, R.
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Large self-deflection of soliton beams in LiNbO_3

Optics Letters, 2005
We report the observation of large self-deflection of 2-D bright photorefractive solitons in LiNbO3 crystal under a dc applied field. Beam deflection as large as 300 microm after a 7 mm propagation distance is reported, leading to formation of curved 2-D waveguides.
M. CHAUVET, V. CODA, H. MAILLOTTE, FAZIO, Eugenio, G. SALAMO   +4 more
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Large deflection theory of nanobeams

Acta Mechanica Solida Sinica, 2010
One-dimensional nanostructured materials are often used as beams in many applications such as ultrahigh-frequency resonators and ultrasensitive sensors. Compared with usual macroscopic beams, nanobeams have much higher surface/volume ratios so that their surface energies may play a significant role.
Dujuan Zeng, Quanshui Zheng
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Large Deflections of Curved Plates

Journal of the Structural Division, 1971
The solution of two coupled partial differential equations, representing the behavior of an orthotropic or isotropic curved plate, is obtained by applying the finite difference technique. Various angular boundary conditions are considered (fixed, free, elastic) with the radial edges being simply supported. Experimental tests were conducted on stiffened
Henry W.L. Lee, Conrad P. Heins
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Large deflections of rectangular plates

International Journal of Non-Linear Mechanics, 1983
Abstract Approximation of large, non-linear deflections of rectangular plates by a Fourier cosine series and evaluation of the resulting energy expressions leads to highly accurate results for maximum plate deflection. Consideration of non-linear terms which arise in the expression for membrane energy leads to a stiffer plate behavior resulting in ...
Boresi, A. P., Turner, J. P.
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Large deflections of rectangular plates

International Journal of Non-Linear Mechanics, 1966
Approximate solutions for the non-linear bending of thin rectangular plates are presented considering large deflections for various boundary conditions. In the case of stress-free edges, solutions are given for von Karman's equations in terms of the stress function and the deflection of the plate.
Iyengar, K. T., Raja, S., Naqvi, M. M.
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Large Deflections of Viscoelastic Rings

Journal of the Engineering Mechanics Division, 1969
A method for the determination of finite deflections and associated moments in a circular ring of a linearly viscoelastic material is presented. The analysis is restricted to small strains. The problem consists of the successive solution of a nonlinear integro-differential equation and a linear integral equation.
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Flat Spring With Large Deflections

Journal of Applied Mechanics, 1946
Abstract This paper gives an analysis of a flat spring initially curved and inserted in the apparatus of which it is an element in a buckled condition. The unstressed spring is shaped in the arc of a circle, and it is shown that then, and only then, the problem may be reduced to that of an initially straight bar by adding to the actually
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Large deflection of superconducting cable

International Journal of Non-Linear Mechanics, 1999
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ilgamov, M. A., Ratrout, R. A.
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