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宿迁市运河文化桥现状老桥护栏提升改造设计及应用
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作者 赵晓龙 《城市道桥与防洪》 2024年第6期115-119,共5页
随着经济和社会的发展,城市道路的快速化改造工程越来越多。由于新建道路设计时速及标准均有提高,既有现状老桥的防撞护栏等级已经不能满足新建城市快速路标准的要求,需要对现有老桥防撞护栏进行提升改造。以宿迁市迎宾大道二期快速化... 随着经济和社会的发展,城市道路的快速化改造工程越来越多。由于新建道路设计时速及标准均有提高,既有现状老桥的防撞护栏等级已经不能满足新建城市快速路标准的要求,需要对现有老桥防撞护栏进行提升改造。以宿迁市迎宾大道二期快速化改造工程为例,介绍了现状运河文化桥老桥防撞护栏的提升改造设计方案,并采用屈服线分析和强度设计理论及非弹性分析方法进行了计算分析。在实际工程应用中,取得了良好的效果,以期为类似的现状老桥护栏提升改造项目提供借鉴。 展开更多
关键词 混凝土护栏 组合式护栏 屈服线分析和强度设计理论 非弹性分析方法 植筋
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Hydroelasticity Analysis in Frequency Domain and Time Domain
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作者 Frank Lin 《Journal of Shipping and Ocean Engineering》 2016年第2期65-81,共17页
Hydroelasticity has been introduced in ship seakeeping assessment for more than three decades, and it finally becomes an essential tool in marine industry for design of some types of ship. In the 35 years of evolution... Hydroelasticity has been introduced in ship seakeeping assessment for more than three decades, and it finally becomes an essential tool in marine industry for design of some types of ship. In the 35 years of evolution, hydroelasticity methods applied in industry of marine and offshore energy grown up from two dimensional to three dimensional and now has analysis models of linear model in frequency domain and nonlinear model in time domain. In this paper, we present the three dimensional hydroelasticity theory model in frequency domain and time domain, show the difference in the approach, and discuss their applications in wave-structure interaction. 展开更多
关键词 HYDROELASTICITY SPRINGING frequency domain time domain boundary element method LINEAR nonlinear.
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Bifurcation and chaos of a 4-side fixed rectangular thin plate in electromagnetic and mechanical fields 被引量:5
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作者 Wei-guo ZHU Xiang-zhong BAI 《Journal of Zhejiang University-Science A(Applied Physics & Engineering)》 SCIE EI CAS CSCD 2009年第1期62-71,共10页
We studied the problem of bifurcation and chaos in a 4-side fixed rectangular thin plate in electromagnetic and me-chanical fields.Based on the basic nonlinear electro-magneto-elastic motion equations for a rectangula... We studied the problem of bifurcation and chaos in a 4-side fixed rectangular thin plate in electromagnetic and me-chanical fields.Based on the basic nonlinear electro-magneto-elastic motion equations for a rectangular thin plate and the ex-pressions of electromagnetic forces,the vibration equations are derived for the mechanical loading in a steady transverse magnetic field.Using the Melnikov function method,the criteria are obtained for chaos motion to exist as demonstrated by the Smale horseshoe mapping.The vibration equations are solved numerically by a fourth-order Runge-Kutta method.Its bifurcation dia-gram,Lyapunov exponent diagram,displacement wave diagram,phase diagram and Poincare section diagram are obtained. 展开更多
关键词 Rectangular thin plate Electromagnetic-mechanical coupling Melnikov function method Runge-Kutta method BIFURCATION CHAOS
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