Generalized finite difference method for three-dimensional eigenproblems of Helmholtz equation
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Publication:2670410
DOI10.1016/j.matcom.2022.01.007OpenAlexW4206988129MaRDI QIDQ2670410
Publication date: 11 March 2022
Published in: Mathematics and Computers in Simulation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.matcom.2022.01.007
Related Items (2)
A meshless method based on the generalized finite difference method for three-dimensional elliptic interface problems ⋮ Comparison of approximate and numerical methods for solving the homogeneous Dirichlet problem for the Helmholtz operator in a two-dimensional domain
Cites Work
- Dual reciprocity hybrid boundary node method for acoustic eigenvalue problems
- Parametric weighting functions
- Influence of several factors in the generalized finite difference method
- Improvements of generalized finite difference method and comparison with other meshless method
- Eigenmode computation of cavities with perturbed geometry using matrix perturbation methods applied on generalized eigenvalue problems
- Generalized finite difference method for solving the double-diffusive natural convection in fluid-saturated porous media
- A rational approximation method for solving acoustic nonlinear eigenvalue problems
- Eigenvalue analysis for acoustic problem in 3D by boundary element method with the block Sakurai-Sugiura method
- A meshless Chebyshev collocation method for eigenvalue problems of the Helmholtz equation
- The method of approximate particular solutions for solving certain partial differential equations
- Solving third- and fourth-order partial differential equations using GFDM: application to solve problems of plates
- Acoustic boundary element eigenproblem with sound absorption and its solution using Lanczos algorithm
- The Probability Weighting Function
- Boundary element analysis for the Helmholtz eigenvalue problems with a multiply connected domain
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