Pages that link to "Item:Q2122591"
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The following pages link to Spectral approximation based on a mixed scheme and its error estimates for transmission eigenvalue problems (Q2122591):
Displaying 10 items.
- Optimal spectral approximation of \(2 n\)-order differential operators by mixed isogeometric analysis (Q1986453) (← links)
- (Q5128219) (← links)
- Multigrid methods for the modified elastic transmission eigenvalue problem (Q6103644) (← links)
- A novel spectral approximation and error estimation for transmission eigenvalues in spherical domains (Q6111365) (← links)
- A novel spectral method and error estimates for fourth-order problems with mixed boundary conditions in a cylindrical domain (Q6189306) (← links)
- A Legendre spectral-Galerkin method for fourth-order problems in cylindrical regions (Q6494503) (← links)
- Spectral approximation and error analysis for the transmission eigenvalue problem with an isotropic inhomogeneous medium (Q6591547) (← links)
- An efficient Legendre-Galerkin approximation for the fourth-order equation with singular potential and SSP boundary condition (Q6611474) (← links)
- Spectral-Galerkin approximation based on reduced order scheme for fourth order equation and its eigenvalue problem with simply supported plate boundary conditions (Q6615053) (← links)
- High-order numerical method and error analysis based on a mixed scheme for fourth-order problem in a ball (Q6642442) (← links)
