1983
DOI: 10.1016/0020-7403(83)90050-4
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Buckling and vibration of any prismatic assembly of shear and compression loaded anisotropic plates with an arbitrary supporting structure

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Cited by 98 publications
(60 citation statements)
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“…In practice the series is truncated by choosing a value of q such that acceptable results are obtained by considering only the m for which, in Eqn 1, 0≤m<q if =0 or =1, and -q≤m≤q if 0<<1. Negative values of m denote the use of complex conjugate stiffness matrices in order to reverse the direction of the response, see Anderson et al, (1983). -4l/7, 4l/9, -4l/15, 4l/17, -4l/23, 4l/25.…”
Section: Necessary Information About Viconoptmentioning
confidence: 99%
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“…In practice the series is truncated by choosing a value of q such that acceptable results are obtained by considering only the m for which, in Eqn 1, 0≤m<q if =0 or =1, and -q≤m≤q if 0<<1. Negative values of m denote the use of complex conjugate stiffness matrices in order to reverse the direction of the response, see Anderson et al, (1983). -4l/7, 4l/9, -4l/15, 4l/17, -4l/23, 4l/25.…”
Section: Necessary Information About Viconoptmentioning
confidence: 99%
“…Convergence on the critical buckling load factors or natural frequencies is from above as q is increased and from below as n, the number of point supports, is increased. Eqn 2 below shows the Hermitian overall stiffness and constraint matrix K used by the VICON option of VICONOPT, see Anderson et al, (1983). Only the populated locations contain all the non-zero elements and the superscript H denotes Hermitian transpose.…”
Section: Necessary Information About Viconoptmentioning
confidence: 99%
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“…The resulting transcendental eigenproblem requires an iterative solution, which is performed using the WittrickWilliams algorithm 11 . The simplest form of the buckling analysis 12,13 is performed over a range of values of , that usually extends from a value less than the smallest plate width to the length, l, of the panel. The lowest buckling load found for any  is taken to be the critical buckling load for the panel.…”
Section: Strut Theorymentioning
confidence: 99%
“…The resulting transcendental eigenproblem requires an iterative solution which is performed using the WittrickWilliams algorithm. 9 The simplest form of the buckling analysis 10,11 is performed over a range of values of  that usually extends from a value less than the smallest plate width to the length, l, of the panel. The lowest buckling load found for any  is taken as the critical buckling load for the panel.…”
Section: Introductionmentioning
confidence: 99%