Pages that link to "Item:Q2020279"
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The following pages link to Asymptotically compatible reproducing kernel collocation and meshfree integration for the peridynamic Navier equation (Q2020279):
Displaying 12 items.
- An asymptotically compatible meshfree quadrature rule for nonlocal problems with applications to peridynamics (Q1986444) (← links)
- A collocation method based on localized radial basis functions with reproducibility for nonlocal diffusion models (Q2052316) (← links)
- A general-purpose, inelastic, rotation-free Kirchhoff-Love shell formulation for peridynamics (Q2072510) (← links)
- A Petrov-Galerkin method for nonlocal convection-dominated diffusion problems (Q2133600) (← links)
- Higher order collocation methods for nonlocal problems and their asymptotic compatibility (Q2300023) (← links)
- A meshfree unification: reproducing kernel peridynamics (Q2512477) (← links)
- A hybrid meshfree discretization to improve the numerical performance of peridynamic models (Q2670354) (← links)
- On the Convergence to Local Limit of Nonlocal Models with Approximated Interaction Neighborhoods (Q5096452) (← links)
- Asymptotically Compatible Reproducing Kernel Collocation and Meshfree Integration for Nonlocal Diffusion (Q5147758) (← links)
- Numerical methods for nonlocal and fractional models (Q5887820) (← links)
- On the optimal control of a linear peridynamics model (Q6073842) (← links)
- On the one-point quadrature discretization in peridynamics: a novel perspective from Monte Carlo integration (Q6129819) (← links)
