Residential College | false |
Status | 已發表Published |
Three-dimensional buckling analysis of rectangular plates with in-plane compressive loads | |
Li, Q.1; Iu, V. P.2 | |
2010-08-24 | |
Conference Name | ROCEEDINGS OF THE 2ND INTERNATIONAL SYMPOSIUM ON COMPUTATIONAL MECHANICS AND THE 12TH INTERNATIONAL CONFERENCE ON THE ENHANCEMENT AND PROMOTION OF COMPUTATIONAL METHODS IN ENGINEERING AND SCIENCE |
Source Publication | AIP Conference Proceedings |
Volume | 1233 |
Issue | PART 1 |
Pages | 674-677 |
Conference Date | 30 November–3 December 2009 |
Conference Place | Hong Kong‐ Macau (China) |
Abstract | Three-dimensional buckling analysis of rectangular plates has been carried out by using Ritz method. The three displacement components of the plates are expanded in three directions by the series of Chebyshev polynomial multiplied by the boundary function which makes the expansions satisfy the essential boundary conditions along the edges. The eigenvalue matrix for buckling loads is obtained for rectangular plates. The comparisons of the results of simply supported and clamped plates with different thickness-side and aspect ratios with the published results show good agreements. Finally, the three-dimensional buckling modes are plotted. © 2010 American Institute of Physics. |
Keyword | Buckling Rectangular Plates Ritz Method Three-dimensional Analysis |
DOI | 10.1063/1.3452256 |
URL | View the original |
Language | 英語English |
Scopus ID | 2-s2.0-77955752812 |
Fulltext Access | |
Citation statistics | |
Document Type | Conference paper |
Collection | DEPARTMENT OF CIVIL AND ENVIRONMENTAL ENGINEERING Faculty of Science and Technology |
Affiliation | 1.Civil Engineering Laboratory of Macao 2.Universidade de Macau |
Recommended Citation GB/T 7714 | Li, Q.,Iu, V. P.. Three-dimensional buckling analysis of rectangular plates with in-plane compressive loads[C], 2010, 674-677. |
APA | Li, Q.., & Iu, V. P. (2010). Three-dimensional buckling analysis of rectangular plates with in-plane compressive loads. AIP Conference Proceedings, 1233(PART 1), 674-677. |
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