DocumentCode :
3245771
Title :
Progressive collapse simulation of truss structures based on the Finite Particle Method
Author :
Yu, Ying ; Li, Ran ; Luo, Yaozhi
Author_Institution :
Dept. of Civil Eng., Shantou Univ., Shantou, China
fYear :
2011
fDate :
22-24 April 2011
Firstpage :
567
Lastpage :
571
Abstract :
This paper presents the progressive failure simulation of truss structures using the Finite Particle Method (FPM). Three major difficulties in structural collapse simulation, namely the description of dynamic behaviors of structures, geometric and material nonlinearity and fracture, are considered in collapse process. Different from the traditional finite element method generated from continuum mechanics and variational principle, the FPM is based on the vector mechanics. It discretizes the structure with finite particles and enforces equilibrium on each particle. The FPM is very advantageous in the simulation of structural strong nonlinearity and discontinuity behaviors. This paper provides the basic idea on how to handle the major difficulties above-mentioned in the collapse analysis using the FPM. A numerical example is also given to show the capability of the FPM in the progressive collapse analysis of truss structures.
Keywords :
continuum mechanics; failure (mechanical); finite element analysis; fracture; structural engineering; supports; continuum mechanics; finite element method; finite particle method; fracture; geometric nonlinearity; material nonlinearity; progressive collapse simulation; progressive failure simulation; structural collapse simulation; truss structures; variational principle; vector mechanics; Equations; Finite element methods; Force; Materials; Mathematical model; Strain; Three dimensional displays; Finite Particle Method (FPM); dynamics; fracture; nonlinearity; progressive collapse; vector mechanics;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Electric Technology and Civil Engineering (ICETCE), 2011 International Conference on
Conference_Location :
Lushan
Print_ISBN :
978-1-4577-0289-1
Type :
conf
DOI :
10.1109/ICETCE.2011.5775698
Filename :
5775698
Link To Document :
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