Recent Advances in Meshfree Methods: Theories and Applications
Judy Yang, National Chiao Tung University
Jiun-Shyan (J.S.) Chen, University of California, San Diego (UCSD)
Chia-Ming Fan, National Taiwan Ocean University
Hsin-Yun Hu, Tunghai University
Pai-Chen Guan, National Taiwan Ocean University
The Meshfree (Meshless) Methods offer flexibility in constructing spatial approximations without the need of element connectivity. As such, Meshfree Methods have been developed and investigated in various research areas in recent years, for example, isogeometric analysis, nonlinear and large deformation analysis, inverse problems, peridynamics, geomechanics, biomaterial modelling, fluid dynamics, extreme events modeling, among others. To date, many Meshfree Methods have been proposed, such as the Smoothed Particle Hydrodynamics, Element Free Galerkin Method, Reproducing Kernel Particle Method, Material Point Method, Generalized Finite Difference Method, strong form collocation methods, to name a few. The objective of this Minisymposium is to hold a forum to report the recent developments and applications of Meshfree Methods by researchers from engineering, mathematics and industries. Topics related to computational mechanics and mathematics in Meshfree Methods as well as industrial applications using Meshfree Methods are cordially invited to contribute to this Minisymposium.
Judy Yang, National Chiao Tung University
Jiun-Shyan (J.S.) Chen, University of California, San Diego (UCSD)
Chia-Ming Fan, National Taiwan Ocean University
Hsin-Yun Hu, Tunghai University
Pai-Chen Guan, National Taiwan Ocean University
The Meshfree (Meshless) Methods offer flexibility in constructing spatial approximations without the need of element connectivity. As such, Meshfree Methods have been developed and investigated in various research areas in recent years, for example, isogeometric analysis, nonlinear and large deformation analysis, inverse problems, peridynamics, geomechanics, biomaterial modelling, fluid dynamics, extreme events modeling, among others. To date, many Meshfree Methods have been proposed, such as the Smoothed Particle Hydrodynamics, Element Free Galerkin Method, Reproducing Kernel Particle Method, Material Point Method, Generalized Finite Difference Method, strong form collocation methods, to name a few. The objective of this Minisymposium is to hold a forum to report the recent developments and applications of Meshfree Methods by researchers from engineering, mathematics and industries. Topics related to computational mechanics and mathematics in Meshfree Methods as well as industrial applications using Meshfree Methods are cordially invited to contribute to this Minisymposium.