Material breakage constraint-based continuum structure topology design modeling and optimization design method
An optimized design and continuum technology, applied in computing, special data processing applications, instruments, etc., can solve problems such as difficult to accurately obtain the optimal solution of the problem, false structure, structural stress and sensitivity analysis errors, etc.
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[0111] Example: Topology Optimization of an L-Beam Structure
[0112] An L-shaped beam with a length of 1 meter, a height of 1 meter, and a thickness of 0.01 meter is shown in figure 2, whose upper end face is fixed. A vertical load F=55.kN acts uniformly in the uppermost 0.04167m area of the right vertical end, without considering the effect of gravity. The failure stress of the beam is σ Y =355Mpa, its Young's modulus is E=210GPa, Poisson's ratio v=0.3, mass density is ρ 0 =7800kg / m 3 ; The largest design area structure is used as the initial structure for design, and the initial structure volume is 0.0064m 3 .
[0113] Optimum design goals: the smallest volume, the maximum Von Mises stress is less than the failure stress. The maximum design domain is divided into 9216 identical quadrilateral plane stress elements.
[0114] The optimization steps are as follows:
[0115] 1. According to the service requirements of the continuum structure to be designed, the figu...
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