Title of article
Comparison of theories for stability of truss structures. Part 2: Computation of critical solution of stability
Author/Authors
Sun، نويسنده , , Huanchun and Wang، نويسنده , , Yuefang and Wei، نويسنده , , Zhao and Chunliang، نويسنده , , Liu، نويسنده ,
Issue Information
روزنامه با شماره پیاپی سال 2009
Pages
10
From page
1711
To page
1720
Abstract
Critical solution of stability is the optimum solution of cross-sectional area with stability constraint. By applying the linear Eulerian theory of stability, the critical solution with discrete variables for general truss structures is computed in this paper. Then, in order to compare the results with the ones in previous publications and to reveal the applicability of various theories of stability, the critical solutions with continuous cross-sectional areas are computed for several examples by applying various theories of stability.
Keywords
Stability theory , Shallow truss , Optimum design , Discrete , Critical solution
Journal title
Communications in Nonlinear Science and Numerical Simulation
Serial Year
2009
Journal title
Communications in Nonlinear Science and Numerical Simulation
Record number
1534244
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