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    Finite Particle Method for Progressive Failure Simulation of Truss Structures

    Source: Journal of Structural Engineering:;2011:;Volume ( 137 ):;issue: 010
    Author:
    Ying Yu
    ,
    Glaucio H. Paulino
    ,
    Yaozhi Luo
    DOI: 10.1061/(ASCE)ST.1943-541X.0000321
    Publisher: American Society of Civil Engineers
    Abstract: A structural analysis framework called the finite particle method (FPM) for structure failure simulation is presented in this paper. The traditional finite-element method is generated from continuum mechanics and the variational principle; vector mechanics form the basis of FPM. It discretizes the domain with finite particles whose motions are described by Newton’s second law. Instead of imposing a global equilibrium of the entire continuous system, FPM enforces equilibrium on each particle. Thus, particles are free to separate from one another, which is advantageous in the simulation of structural failure. One of the features of this approach is that no iterations to follow nonlinear laws are necessary, and no global matrices are formed or solved in this method. A convected material frame is used to evaluate the structure deformation and internal force. The explicit time integration is adopted to solve the equation of motion. To simulate the truss structure failure, a failure criterion on the basis of the ideal plastic constitutive model and a failure modeling algorithm are proposed by using FPM. According to the energy conservation study of a two-dimensional (2D) truss, the energy is decomposed and balanced during the failure process. Also, a more complicated three-dimensional (3D) structure failure simulation is given. The comparison of the simulation results and the practical failure mode shows the capability of this method.
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      Finite Particle Method for Progressive Failure Simulation of Truss Structures

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    contributor authorYing Yu
    contributor authorGlaucio H. Paulino
    contributor authorYaozhi Luo
    date accessioned2017-05-08T21:59:21Z
    date available2017-05-08T21:59:21Z
    date copyrightOctober 2011
    date issued2011
    identifier other%28asce%29st%2E1943-541x%2E0000362.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/68219
    description abstractA structural analysis framework called the finite particle method (FPM) for structure failure simulation is presented in this paper. The traditional finite-element method is generated from continuum mechanics and the variational principle; vector mechanics form the basis of FPM. It discretizes the domain with finite particles whose motions are described by Newton’s second law. Instead of imposing a global equilibrium of the entire continuous system, FPM enforces equilibrium on each particle. Thus, particles are free to separate from one another, which is advantageous in the simulation of structural failure. One of the features of this approach is that no iterations to follow nonlinear laws are necessary, and no global matrices are formed or solved in this method. A convected material frame is used to evaluate the structure deformation and internal force. The explicit time integration is adopted to solve the equation of motion. To simulate the truss structure failure, a failure criterion on the basis of the ideal plastic constitutive model and a failure modeling algorithm are proposed by using FPM. According to the energy conservation study of a two-dimensional (2D) truss, the energy is decomposed and balanced during the failure process. Also, a more complicated three-dimensional (3D) structure failure simulation is given. The comparison of the simulation results and the practical failure mode shows the capability of this method.
    publisherAmerican Society of Civil Engineers
    titleFinite Particle Method for Progressive Failure Simulation of Truss Structures
    typeJournal Paper
    journal volume137
    journal issue10
    journal titleJournal of Structural Engineering
    identifier doi10.1061/(ASCE)ST.1943-541X.0000321
    treeJournal of Structural Engineering:;2011:;Volume ( 137 ):;issue: 010
    contenttypeFulltext
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