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Introduction

Gradient-based and nonlocal models of fracture and failure have received considerable attention over the past decade.  These include gradient-damage methods, thick level-set methods, and phase-field methods for fracture.  All of these methods effectively regularize sharp cracks by distributing the damage over a length scale.  Such a continuous representation of fracture allows the methods to deal with complex challenges in fracture, such as crack nucleation, branching, and coalescence, particularly in three-dimensional settings.  While considerable progress has been made in these methods over the past several years, challenges remain.  This Minisymposium will gather researchers working on both gradient-damage and nonlocal methods to discuss common issues and strategies for dealing with numerical issues such as crack broadening and computational efficiency, as well as methodologies designed to transition from continuous fracture representations to true discontinuities. 

Call for paper

Submission Topics

The conference topics include fundamental research and development, implementation, and applications of extended discretization methods such as, but not limited to:

  • Partition of Unity methods including meshfree and generalized
    finite element methods

  • Multimesh and overlapping mesh methods

  • Cut finite element methods

  • Fictitious and cut isogeometric methods

  • Immersed finite element methods

  • Fictitious domain methods

  • Multiscale methods

  • Methods for problems on complex and evolving domains

  • Methods for coupled problems involving domains of different
    dimensionality

  • Software packages for extended discretization methods

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Important Date
  • Conference Date

    Jun 19

    2017

    to

    Jun 21

    2017

  • Jun 21 2017

    Registration deadline

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