首页> 外文会议>International Symposium on Innovation Sustainability of Structures in Civil Engineering;ISISS'2007 >APPLICATION OF FIXED POINT THEORY IN THE SOLUTION TO BIFURCATION BUCKLING LOAD
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APPLICATION OF FIXED POINT THEORY IN THE SOLUTION TO BIFURCATION BUCKLING LOAD

机译:不动点理论在分叉屈曲荷载解中的应用

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The solution to bifurcation buckling load is an important content of stability theory, which is finally ascribed to the solution to equilibrium differential equation (s). Equilibrium differential equation is usually nonlinear for some more complex cases so it is difficult to obtain its exact solution. Bifurcation buckling load is tried to be obtained according to the fixed point theory of semi- ordered space. This method is convenient and simple to realize, and is unrestricted to subjects investigated. Approximate solution to bifurcation buckling load can be obtained even though the deformation function is not assumed. The classical member bar with both ends under axial loading is analyzed firstly. Then the application of increasing and decreasing operators to solve bifurcation buckling load are studied. This method provides a new thought for the solution to buckling load.
机译:分叉屈曲载荷的解是稳定性理论的重要内容,其最终归因于平衡微分方程的解。平衡微分方程在某些较复杂的情况下通常是非线性的,因此很难获得其精确解。尝试根据半有序空间的不动点理论来获得分叉屈曲载荷。这种方法方便,易于实现,并且不受研究对象的限制。即使不考虑变形函数,也可以得到分叉屈曲载荷的近似解。首先对两端受力的经典杆件进行了分析。然后研究了增减算子在求解分叉屈曲载荷中的应用。该方法为解决屈曲载荷问题提供了新思路。

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