arrow
返回

A fuzzy computational framework for the train-bridge system based on Chebyshev polynomials method

delete2024-12-01
delete1
PRE
AI
Y
Yingying Zeng
H
Han Zhao
H
Huifang Hu
张芃 封面图
张芃 (Peng Zhang)
向
向萍 (Ping Xiang) *
DOI:10.1016/j.istruc.2024.107771delete
delete原文链接
delete原文求助
delete分享
delete收藏
摘要

摘要

En 中文
This paper proposes a fuzzy computational framework for dynamic response of the train-bridge system based on Chebyshev Polynomials Method (CM), and puts forward the concept of membership density function for the first time. The membership density function of fuzzy response can be conveniently and quickly calculated, according to the characteristics of the CM. The confidence level is conservatively set to 80 %, which means that the response has an 80 % membership degree as the confidence interval at this confidence level. In this paper, The CM is applied to analyze the fuzzy dynamic responses of the train-bridge coupled system with fuzzy train speed. Moreover, the influences of earthquake and large range uncertainty are also discussed. The conventional Scanning Method (SM) is used to verify the accuracy and feasibility of the CM. The results show that the CM can be combined with fuzzy system accurately and efficiently.
Keyword:
Fuzzy
Chebyshev polynomials method
Membership density function
Train-bridge system
Dynamic response

期刊

Structures 封面图
Structures
IF:
4.3
论文数:
1.3W
被引数:
2.7W

机构

C
Central South University
学者数:
10.0W
论文数: 7.2W
被引数: 10.9W
引用论文

引用论文

MR Imaging Properties of <i>ex vivo</i> Common Marmoset Brain after Formaldehyde Fixation
err2019-01-01
err0
errOAAI
errYawara Haga; Junichi Hata; Akiko Uematsu; Fumiko Seki; Yuji Komaki; Mai Mizumura; Marin Nishio; Takaaki Kaneko; Noriyuki Kishi; Hideyuki Okano; Akira Furukawa
err分享
err收藏
Fuzzy sets模糊集
err1965-06-01
err0
errOAAI
errL.A. Zadeh
err分享
err收藏
Fuzzy structural analysis using α-level optimization
err2000-12-14
err273
PREAI
errMöller, B; Graf, W; Beer, M
err分享
err收藏
学者 查看更多内容