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ID:31979293
大小:2.77 MB
页数:67页
时间:2019-01-30
《基于紧支径向基函数的参数化水平集拓扑优化方法-研究》由会员上传分享,免费在线阅读,更多相关内容在教育资源-天天文库。
1、华中科技大学硕士学位论文in2Darestudied.Throughthecomparativeanalysisoftheresults,weverifytheeffectivenessoftheproposedmethodforsolvingthetopologyoptimizationproblemundermultipleloadingconditions.Finally,theoptimizationmodelforthetopologyoptimizationproblemsconsideringsymmetryconstraintis
2、constructedviatheC4CS-RBFbasedparametriclevelsetmethod.Bytheinvestigationoftheexampleregardingthebeamunderasymmetricloads,weverifythevalidityofthemethodonthemanufacturabilityproblems.Keywords:TopologyOptimization;ParametricLevelSetMethod;RadialBasisFunctions;Multipleloadingca
3、ses;ManufacturingConstraintsIII万方数据华中科技大学硕士学位论文目录摘要.....................................................................................................................................IABSTRACT...................................................................................
4、....................................II1绪论1.1课题来源及研究目的..........................................................................................(1)1.2研究背景及意义..................................................................................................(1)1.3国内外研究现状与分析......
5、................................................................................(4)1.4本文主要工作与结构........................................................................................(10)2连续体结构拓扑优化与水平集方法理论研究2.1引言................................................................
6、....................................................(13)2.2连续体结构拓扑优化数学描述........................................................................(13)2.3水平集拓扑优化方法........................................................................................(14)2.4本章小结.................
7、...........................................................................................(19)3基于紧支径向基函数的参数化水平集拓扑优化方法3.1引言....................................................................................................................(20)3.2径向基函数.........................
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