Results 221 to 230 of about 422,890 (255)
Some of the next articles are maybe not open access.
2018
Thenumerical solution of ordinary differential equations (ODEs)with boundary conditions is studied here. Functions are approximated by polynomials in a Chebychev basis. Sections then cover spectral discretization, sampling, interpolation, differentiation, integration, and the basic ODE.
openaire +1 more source
Thenumerical solution of ordinary differential equations (ODEs)with boundary conditions is studied here. Functions are approximated by polynomials in a Chebychev basis. Sections then cover spectral discretization, sampling, interpolation, differentiation, integration, and the basic ODE.
openaire +1 more source
The ultraspherical spectral element method
Journal of Computational Physics, 2021Daniel Fortunato +2 more
exaly
2004
Spectral methods represent a family of methods for the numerical approximation of partial differential equations. Their common denominator is to rely on high-order polynomial expansions, notably trigonometric polynomials for periodic problems, and orthogonal Jacobi polynomials for nonperiodic boundary-value problems.
C. Canuto, QUARTERONI, ALFIO MARIA
openaire +3 more sources
Spectral methods represent a family of methods for the numerical approximation of partial differential equations. Their common denominator is to rely on high-order polynomial expansions, notably trigonometric polynomials for periodic problems, and orthogonal Jacobi polynomials for nonperiodic boundary-value problems.
C. Canuto, QUARTERONI, ALFIO MARIA
openaire +3 more sources
Spectral grouping using the nystrom method
IEEE Transactions on Pattern Analysis and Machine Intelligence, 2004Serge Belongie +2 more
exaly
Bayesian spectral deconvolution with the exchange Monte Carlo method
Neural Networks, 2012Kenji Nagata +2 more
exaly
A conservative Fourier pseudo-spectral method for the nonlinear Schrödinger equation
Journal of Computational Physics, 2017Yuezheng Gong +2 more
exaly
A new spectral-homotopy analysis method for the MHD Jeffery–Hamel problem
Computers and Fluids, 2010Precious Sibanda, Stanford Shateyi
exaly

