Pages that link to "Item:Q473935"

The following pages link to Spectral method with the tensor-product nodal basis for the Steklov eigenvalue problem (Q473935):

Displaying 8 items.

• A type of multigrid method based on the fixed-shift inverse iteration for the Steklov eigenvalue problem (Q310424) (← links)
• A highly efficient spectral-Galerkin method based on tensor product for fourth-order Steklov equation with boundary eigenvalue (Q313560) (← links)
• A posteriori error estimates with computable upper bound for the nonconforming rotated \(Q_1\) finite element approximation of the eigenvalue problems (Q1719314) (← links)
• A class of spectral element methods and its a priori/a posteriori error estimates for 2nd-order elliptic eigenvalue problems (Q2015278) (← links)
• Spectral indicator method for a non-selfadjoint Steklov eigenvalue problem (Q2316200) (← links)
• The approximation and computation of a basis of the trace space \(H^{1/2}\) (Q2641369) (← links)
• Spectral Galerkin approximation and rigorous error analysis for the Steklov eigenvalue problem in circular domain (Q4581034) (← links)
• An efficient numerical method based on Legendre-Galerkin approximation for the Steklov eigenvalue problem in spherical domain (Q6596613) (← links)