2020
DOI: 10.1007/s11012-020-01182-6
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Research on nonlinear, postbuckling and elasto-plastic analyses of framed structures and curved beams

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Cited by 6 publications
(2 citation statements)
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“…The above expression is composed of two parts, namely a sine curve A sin(kx − ϕ) and a sloping straight line A 3 x + A 4 . Since the bending of the compression rod is a nonlinear problem, and the simple superposition method cannot be applied to the nonlinear problem [11,12], the necessary and sufficient condition on which the above two deflection expressions can be superposed is that they are all under the working condition subjected to the vertical load P [13], as shown in Figure 3. Figure 3b-d suggests that the deflection curve in Figure 3b of the compression rod can be decomposed into two parts, that is the sine curve shown in Figure 3c-the deformation deflection curve of the rod under vertical load P and bending moment M at the rod end [14], and the sloping straight line in Figure 3d-the deflection expression of the deflection rod in the linear equilibrium state under vertical load P and horizontal shear force Q 0 and Q L at the end of the rod.…”
Section: Solution Of the Differential Equation Of The Deflection Curvementioning
confidence: 99%
“…The above expression is composed of two parts, namely a sine curve A sin(kx − ϕ) and a sloping straight line A 3 x + A 4 . Since the bending of the compression rod is a nonlinear problem, and the simple superposition method cannot be applied to the nonlinear problem [11,12], the necessary and sufficient condition on which the above two deflection expressions can be superposed is that they are all under the working condition subjected to the vertical load P [13], as shown in Figure 3. Figure 3b-d suggests that the deflection curve in Figure 3b of the compression rod can be decomposed into two parts, that is the sine curve shown in Figure 3c-the deformation deflection curve of the rod under vertical load P and bending moment M at the rod end [14], and the sloping straight line in Figure 3d-the deflection expression of the deflection rod in the linear equilibrium state under vertical load P and horizontal shear force Q 0 and Q L at the end of the rod.…”
Section: Solution Of the Differential Equation Of The Deflection Curvementioning
confidence: 99%
“…Finally, the interdisciplinary group of papers includes post-bucking analysis of elasto-plastic framed structures and curved structures by Yang et al [16], study of curved creases as a means to redistribute global bending stiffness in corrugations by Woodruff and Filipov [17], investigation of the response of cells on a bed of micro-posts idealized as a Winkler foundation using a homeostatic mechanics framework by Vigliotti et al [18], and coarsegraining for polymeric metamaterial design by Varma and Sarkar [19].…”
mentioning
confidence: 99%