Pages that link to "Item:Q1971439"
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The following pages link to On non-reflecting boundary conditions in unbounded elastic solids (Q1971439):
Displaying 18 items.
- Unconstrained periodic boundary conditions for solid state elasticity (Q709495) (← links)
- Dirichlet-to-Neumann maps for unbounded wave guides (Q1286966) (← links)
- A unified variational approach to domain-based computation of exterior problems of time-harmonic acoustics (Q1294485) (← links)
- Improved finite element methods for elastic waves (Q1299290) (← links)
- Complementary boundary operators for wave propagation problems (Q1360397) (← links)
- Nonreflecting boundary conditions for elastodynamic scattering (Q1570348) (← links)
- Direct and inverse elastic scattering from anisotropic media (Q1663066) (← links)
- A Dirichlet-to-Neumann finite element method for axisymmetric elastostatics in a semi-infinite domain (Q1712686) (← links)
- On non-reflecting boundary conditions in unbounded elastic solids (Q1971439) (← links)
- Boundary integral equation methods for the elastic and thermoelastic waves in three dimensions (Q1988154) (← links)
- A local collocation method to construct Dirichlet-type absorbing boundary conditions for transient scalar wave propagation problems (Q2173650) (← links)
- Studies of FE/PML for exterior problems of time-harmonic elastic waves (Q2384266) (← links)
- Dirichlet-to-Neumann map for three-dimensional elastic waves (Q2387616) (← links)
- A simple multi-directional absorbing layer method to simulate elastic wave propagation in unbounded domains (Q3018054) (← links)
- A non-reflecting layer method for non-linear wave-type equations on unbounded domains with applications to shape memory alloy rods (Q3369192) (← links)
- Dispersion Analysis of the Discontinuous Enrichment Method for Plane-strain Elasticity (Q3404083) (← links)
- Studies of domain‐based formulations for computing exterior problems of acoustics (Q4319269) (← links)
- On Non-holonomic Boundary Conditions within the Nonlinear Cosserat Continuum (Q4972569) (← links)