A preconditioned fast collocation method for a linear bond-based . . . Abstract We develop a fast collocation method for a static bond-based peridynamic model Based on the analysis of the structure of the stiffness matrix, a fast matrix-vector multiplication technique was found, which can be used in the Krylov subspace iteration method
A preconditioned fast collocation method for a linear bond-based . . . We develop a fast collocation method for a static bond-based peridynamic model Based on the analysis of the structure of the stiffness matrix, a fast matrix-vector multiplication technique was found, which can be used in the Krylov subspace iteration method
A preconditioned fast collocation method for a linear bond-based . . . Article "A preconditioned fast collocation method for a linear bond-based peridynamic model" Detailed information of the J-GLOBAL is an information service managed by the Japan Science and Technology Agency (hereinafter referred to as "JST")
A fast collocation method for a static bond-based linear peridynamic model The method reduces the computational work from O (N 2) per Krylov subspace iteration in a traditional collocation method to O (N log N) and the memory requirement from O (N 2) in a collocation method to O (N), where N is the number of unknowns in the discrete system
A Preconditioned Fast Collocation Method for a Linear Nonlocal . . . Abstract: Recently, there are many papers dedicated to develop fast numerical methods for nonlocal diffusion and peridynamic models However, these methods require the physical domain where we solve the governing equations is rectangular