Full Text:   <5401>

CLC number: O343

On-line Access: 2012-06-04

Received: 2011-10-18

Revision Accepted: 2011-12-21

Crosschecked: 2012-05-09

Cited: 3

Clicked: 6425

Citations:  Bibtex RefMan EndNote GB/T7714

-   Go to

Article info.
1. Reference List
Open peer comments

Journal of Zhejiang University SCIENCE A 2012 Vol.13 No.6 P.469-480

http://doi.org/10.1631/jzus.A1100226


Experimental and numerical investigation of buckling in rectangular steel plates with groove-shaped cutouts


Author(s):  Y. Faradjian Mohtaram, J. Taheri Kahnamouei, M. Shariati, B. Behjat

Affiliation(s):  Mechanical Department, Islamic Azad University, Bostan Abad Branch, Iran; more

Corresponding email(s):   j.taheri@iaubos.ac.ir

Key Words:  Buckling, Steel plates, Cutout, Experimental analysis, Finite element method (FEM)


Y. Faradjian Mohtaram, J. Taheri Kahnamouei, M. Shariati, B. Behjat. Experimental and numerical investigation of buckling in rectangular steel plates with groove-shaped cutouts[J]. Journal of Zhejiang University Science A, 2012, 13(6): 469-480.

@article{title="Experimental and numerical investigation of buckling in rectangular steel plates with groove-shaped cutouts",
author="Y. Faradjian Mohtaram, J. Taheri Kahnamouei, M. Shariati, B. Behjat",
journal="Journal of Zhejiang University Science A",
volume="13",
number="6",
pages="469-480",
year="2012",
publisher="Zhejiang University Press & Springer",
doi="10.1631/jzus.A1100226"
}

%0 Journal Article
%T Experimental and numerical investigation of buckling in rectangular steel plates with groove-shaped cutouts
%A Y. Faradjian Mohtaram
%A J. Taheri Kahnamouei
%A M. Shariati
%A B. Behjat
%J Journal of Zhejiang University SCIENCE A
%V 13
%N 6
%P 469-480
%@ 1673-565X
%D 2012
%I Zhejiang University Press & Springer
%DOI 10.1631/jzus.A1100226

TY - JOUR
T1 - Experimental and numerical investigation of buckling in rectangular steel plates with groove-shaped cutouts
A1 - Y. Faradjian Mohtaram
A1 - J. Taheri Kahnamouei
A1 - M. Shariati
A1 - B. Behjat
J0 - Journal of Zhejiang University Science A
VL - 13
IS - 6
SP - 469
EP - 480
%@ 1673-565X
Y1 - 2012
PB - Zhejiang University Press & Springer
ER -
DOI - 10.1631/jzus.A1100226


Abstract: 
steel plates are widely used in various structures, such as the deck and bodies of ships and bridges, and in the aerospace industry. In many instances, these plates are subjected to axial compression loads that predispose the sheets to instability and buckling. In this study, we investigate the buckling and post-buckling behaviors of steel plates having groove-shaped cutouts of various dimensions and angles using finite element method (FEM) (by ABAQUS software) and experimental tests (by an Instron servohydraulic machine). Boundary conditions were clamped by supports at upper and lower ends and free supports at the other edges. The results of both numerical and experimental analyses are compared, which show a very good agreement between them. Finally, based on the experimental findings, formulas are presented for the determination of the buckling load of such plates.

Darkslateblue:Affiliate; Royal Blue:Author; Turquoise:Article

Reference

[1]Brown, C.J., 1990. Elastic buckling of perforated plates subjected to concentrated loads. Computers & Structures, 36(6):1103-1109.

[2]Brown, C.J., Yettram, A.L., 1986. The elastic stability of square perforated plates under combination of bending, shear and direct load. Thin-Walled Structures, 4(3):239-246.

[3]Brown, C.J., Yettram, A.L., Burnett, M., 1987. Stability of plates with rectangular holes. Journal of Structural Engineering, 113(5):1111-1116.

[4]Brush, D.O., Almorth, B.O., 1975. Buckling of Bars, Plates, and Shells. McGraw-Hill, New York, USA.

[5]Eccher, G., Rasmussen, K.J.R., Zandonini, R., 2008. Elastic buckling analysis of perforated thin-walled structures by the isoparametric spline finite strip method. Thin-Walled Structures, 46(2):165-191.

[6]Eccher, G., Rasmussen, K.J.R., Zandonini, R., 2009. Geometric nonlinear isoparametric spline finite strip analysis of perforated thin-walled structures. Thin-Walled Structures, 47(2):219-232.

[7]El-Sawy, K.M., Nazmy, A.S., 2001. Effect of aspect ratio on the elastic buckling of uniaxially loaded plates with eccentric holes. Thin-Walled Structures, 39(12):983-998.

[8]El-Sawy, K.M., Nazmy, A.S., Martini, M.I., 2004. Elasto-plastic buckling of perforated plates under uniaxial compression. Thin-Walled Structures, 42(8):1083-1101.

[9]Gerstle, K.H., 1967. Basic Structural Design. McGraw-Hill, New York, USA, p.88-90.

[10]Komur, M.A., Sonmez, M., 2008. Elastic buckling of rectangular plates under linearly varying in-plane normal load with a circular cutout. Mechanics Research Communications, 35(6):361-371.

[11]Maan, F.S., Querin, O.M., Barton, D.C., 2007. Extension of the fixed grid finite element method to eigenvalue problems. Advances in Engineering Software, 38(8-9):607-617.

[12]Maiorana, E., Pellegrino, C., Modena, C., 2008a. Linear buckling analysis of perforated plates subjected to localised symmetrical load. Engineering Structures, 30(11):3151-3158.

[13]Maiorana, E., Pellegrino, C., Modena, C., 2008b. Linear buckling analysis of unstiffened plates subjected to both patch load and bending moment. Engineering Structures, 30(12):3731-3738.

[14]Maiorana, E., Pellegrino, C., Modena, C., 2009. Elastic stability of plates with circular and rectangular holes subjected to axial compression and bending moment. Thin-Walled Structures, 47(3):241-255.

[15]Mignot, F., Puel, J.P., Suquet, P.M., 1980. Homogenization and bifurcation of perforated plates. Engineering Science, 18(2):409-414.

[16]Moen, C.D., Schafer, B.W., 2009. Elastic buckling of thin plates with holes in compression or bending. Thin-Walled Structures, 47(12):1597-1607.

[17]Narayanan, R., Chow, F.Y., 1984. Ultimate capacity of uniaxially compressed perforated plates. Thin-Walled Structures, 2(3):241-264.

[18]Paik, J.K., 2008. Ultimate strength of perforated steel plates under combined biaxial compression and edge shear loads. Thin-Walled Structures, 46(2):207-213.

[19]Rahai, A.R., Alinia, M.M., Kazemi, S., 2008. Buckling analysis of stepped plates using modified buckling mode shapes. Thin-Walled Structures, 46(5):484-493.

[20]Roberts, T.M., Azizian, Z.G., 1984. Strength of perforated plates subjected to in-plane loading. Thin-Walled Structures, 2(2):153-164.

[21]Shanmugam, N.E., Thevendran, V., Tan, Y.H., 1999. Design formula for axially compressed perforated plates. Thin-Walled Structures, 34(1):1-20.

[22]Shariati, M., Rokhi, M.M., 2010. Buckling of steel cylindrical shells with an elliptical cutout. International Journal of Steel Structures, 10(2):193-205.

[23]Shariati, M., Sedighi, M., Saemi, J., Poorfar, A.K., 2011. Numerical analysis and experimental study of buckling behavior of steel cylindrical panels. Steel Research International, 82(3):202-212.

[24]Singh, A.V., Tanveer, M., 2006. Eigenvalue analysis of doubly connected plates with different configurations. Journal of Sound and Vibration, 295(1-2):76-93.

[25]Timoshenko, S.P., Gere, J.M., 1961. Theory of Elastic Stability, 2nd Edition. McGraw-Hill, New York, USA.

[26]Tsavdaridis, K.D., D′Mello, C., 2011. Web buckling study of the behaviour and strength of perforated steel beams with different novel web opening shapes. Journal of Constructional Steel Research, 67(10):1605-1620.

[27]Yettram, A.L., Brown, C.J., 1985. The elastic stability of square perforated plates. Computer & Structures, 21(6):1267-1272.

Open peer comments: Debate/Discuss/Question/Opinion

<1>

Please provide your name, email address and a comment





Journal of Zhejiang University-SCIENCE, 38 Zheda Road, Hangzhou 310027, China
Tel: +86-571-87952783; E-mail: cjzhang@zju.edu.cn
Copyright © 2000 - 2024 Journal of Zhejiang University-SCIENCE