Pages that link to "Item:Q387453"
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The following pages link to Asymptotic behaviors and numerical computations of the eigenfunctions and eigenvalues associated with the classical and circular prolate spheroidal wave functions (Q387453):
Displaying 11 items.
- Prolate spheroidal wave functions of order zero. Mathematical tools for bandlimited approximation (Q354268) (← links)
- The nonconvergence of \(h\)-refinement in prolate elements (Q395361) (← links)
- Unidimensional and bidimensional prolate spheroidal wave functions and applications (Q647998) (← links)
- Adaptive radial basis function and Hermite function pseudospectral methods for computing eigenvalues of the prolate spheroidal wave equation for very large bandwidth parameter (Q728755) (← links)
- Spectral analysis of the finite Hankel transform and circular prolate spheroidal wave functions (Q732136) (← links)
- A method for computing the eigenvalues of prolate spheroidal functions of zero order. (Q1432452) (← links)
- The finite Hankel transform operator: some explicit and local estimates of the eigenfunctions and eigenvalues decay rates (Q1634834) (← links)
- On the evaluation of prolate spheroidal wave functions and associated quadrature rules (Q2252181) (← links)
- New efficient methods of computing the prolate spheroidal wave functions and their corresponding eigenvalues (Q2425380) (← links)
- Evaluation of eigenvalues and eigenfunctions of Coulomb spheroidal wave equation (Q2788913) (← links)
- Approximation in Hankel Sobolev space by circular prolate spheroidal series (Q6669583) (← links)
