On Spheroidal Wave Functions of Order Zero
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Publication:5789093
DOI10.1002/sapm194726179zbMath0033.12104OpenAlexW2313443574MaRDI QIDQ5789093
Publication date: 1947
Published in: Journal of Mathematics and Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/sapm194726179
Related Items (21)
Prolate spheroidal wavefunctions as an alternative to Chebyshev and Legendre polynomials for spectral element and pseudospectral algorithms ⋮ The oblate spheroidal wave functions ⋮ Approximate formulae for certain prolate spheroidal wave functions valid for large values of both order and band-limit ⋮ Measuring characteristic length scales of eigenfunctions of Sturm-Liouville equations in one and two dimensions ⋮ Eigenvalues and Eigenfunctions of the Spheroidal Wave Equation ⋮ Spheroidal wave solutions for sound radiation problems in the near-field of planar structures ⋮ Large mode number eigenvalues of the prolate spheroidal differential equation. ⋮ Spatiospectral concentration in the Cartesian plane ⋮ Asymptotics of prolate spheroidal wave functions ⋮ Letter to the editor: On the numerical evaluation of bandpass prolates ⋮ On the evaluation of prolate spheroidal wave functions and associated quadrature rules ⋮ Spin-weighted angular spheroidal functions ⋮ Pseudospectral method based on prolate spheroidal wave functions for semiconductor nanodevice simulation ⋮ Ball prolate spheroidal wave functions in arbitrary dimensions ⋮ Contribution à l'étude des solutions de l'équation de Mathieu associée ⋮ Klassifikation, Bezeichnung und Eigenschaften der Sphäroidfunktionen ⋮ Numerical aspects of Mathieu eigenvalues ⋮ Eigenfunctions of the Airy's integral transform: Properties, numerical computations and asymptotic behaviors ⋮ Bifurcations of nonlinear reaction-diffusion systems in prolate spheroids ⋮ Stabilized Reconstruction in Signal and Image Processing ⋮ A numerical study of the Legendre-Galerkin method for the evaluation of the prolate spheroidal wave functions
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