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On feasible domain in topology optimization of trusses

机译:桁架拓扑优化中的可行域

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Some definitions, such as κ dimensional feasible sub-domain, neighbor feasible sub-domain, κ dimensional connected feasible sub-domain and κ dimensional singular feasible sub-domain, are advanced. Based on these definitions, the definition of singular optima in topology optimization of structure, which was given by Rozvany, is revised. Furthermore, the feasible domain in topology optimization of trusses is researched in this paper. The sufficient and necessary condition for the connection of sub-domain is given, and it is proved that the sub-domains of different topologies in design space are always connected for the topology optimization of trusses with stress constraints, zero sectional area lower limit constraints and without the upper limit constraints of sectional area. Simultaneously, some examples with non-connected sub-domains are given, which are the topology optimizations of trusses with the lower bound constraints, local buckling constraints.
机译:提出了κ维可行子域,κ维可行子域,κ维连通可行子域和κ维奇异可行子域等定义。根据这些定义,修改了Rozvany给出的结构拓扑优化中奇异最优的定义。此外,研究了桁架拓扑优化的可行域。给出了连接子域的充要条件,证明了设计空间中不同拓扑的子域在应力约束,零截面面积下限约束和应力约束的桁架拓扑优化中始终保持连接。没有截面面积的上限限制。同时,给出了一些具有非连接子域的例子,这些例子是具有下界约束,局部屈曲约束的桁架的拓扑优化。

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