期刊文献+

基于模糊理论的高拱坝体型多目标优化设计 被引量:1

Multi-objective shape optimization design of high arch dams based on fuzzy theory
下载PDF
导出
摘要 综合考虑静力荷载作用下双曲拱坝的经济性与安全性,采用坝体体积作为经济目标函数,坝体最大主拉应力作为拱坝局部区域的安全目标函数,整体应变能作为拱坝整体安全目标函数,建立高拱坝体型的三目标优化设计模型.根据模糊数学理论,计算海明距离、贴近度和关联度,对这些指标进行加权建立模糊评价函数.以某拟建拱坝为例进行了优化设计,结果表明,模糊优化体型在多个目标函数上改善效果较明显:体积方量减少了25.03万m3,占总体积量的3.63%;最大主拉应力小了0.70MPa,降低6.05%;应变能下降了0.082 GJ,下降2.20%. The economy and safety of double curvature arch dams under the static load were comprehensively considered. The dam volume, the maximum principle tensile stress, and the integral strain energy were regarded as the economic objective function, the local safety objective function, and the integral safety objective function, respectively. On such a basis, a tri-objective optimization design model for high arch dams was established. According to the theories of the fuzzy mathematics, the hamming distance, closeness degree and correlation degree were calculated, and the fuzzy evaluation function was established according to the weight of those indices. An arch dam was considered for its optimization design. The results show that the after the shape optimization design, the dam volume is reduced by 25.03 × 104 m&3, 3.63% of the total volume; the maximum principle tensile stress is reduced by 0.70 MPa, 6.05 % of the total stress; and the strain energy of the dam is reduced by 0.082 GJ, 2.20% of the total energy. The improvement efficiency of multi-objective functions is obvious.
出处 《河海大学学报(自然科学版)》 CAS CSCD 北大核心 2009年第3期330-334,共5页 Journal of Hohai University(Natural Sciences)
基金 教育部新世纪优秀人才基金(070003) 安徽省自然科学基金(070414174)
关键词 拱坝 体型优化 多目标 模糊优化 arch dam shape optimization multi-objective fuzzy optimization
  • 相关文献

参考文献10

二级参考文献43

共引文献70

同被引文献8

  • 1BENDEOE M P, KIKUCHI N. Generating optimal topologies in structural design using a homogenization method[J]. Computer Methods in Applied Mechanics and Engineering, 1988,71 (2) : 179-224.
  • 2BENDEOE M P, RODRIGUES H C. Integrated topology and boundary shape optimization of 2-D solids [J]. Computer Methods in Applied Mechanics and Engineering, 1991,87( 1 ) : 15-34.
  • 3SUN K H, CHO S H, KIM Y Y. Topology design optimization of a magnetostrictive patch for maximizing elastic wave transduction in waveguides[J]. IEEE Transactions on Magnetics,2008,44(10) :2373-2380.
  • 4GUO X, CHENG G, YAMAZAKI K. A new approach for the solution of singular optima in truss topology optimization with stress and local buckling constraints[ J]. Structural and Multidisciplinarv Optimization, 2001,22(5):364-372.
  • 5SIGMUND O, PETERSSON J. Numefial instabilities in topology optimization: a survey on procedures dealing with checkerboards[J]. Mesh-dependancies and Local Minima, Structural Optimization, 1998,16:68-75.
  • 6DIAZ A R, SIGMUNDND O. Checkerboard pattems in layout optimization[J]. Structural and Multidisciplinary Optimization, 1995,10 (1) :40-45.
  • 7孙林松,王德信,裴开国.以应力为目标的拱坝体型优化设计[J].河海大学学报(自然科学版),2000,28(1):57-60. 被引量:13
  • 8苏超,余天堂,姜弘道.基于有限单元法的高拱坝动力优化设计方法及其应用[J].河海大学学报(自然科学版),2002,30(1):1-5. 被引量:5

引证文献1

二级引证文献2

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部