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1995, Graduate texts in mathematics, ISBN 0387944095, Volume 157., xxi, 322
Book
SIAM Journal on Scientific Computing, ISSN 1064-8275, 2014, Volume 36, Issue 6, pp. C635 - C661
Journal Article
1982, Collection Maîtrise de mathématiques pures., ISBN 9782225690587, 198
Book
Remote Sensing of Environment, ISSN 0034-4257, 2007, Volume 110, Issue 3, pp. 287 - 303
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Applied Mathematics Letters, ISSN 0893-9659, 01/2013, Volume 26, Issue 1, pp. 25 - 31
A new shifted Chebyshev operational matrix (SCOM) of fractional integration of arbitrary order is introduced and applied together with spectral tau method for... 
Operational matrix | Riemann–Liouville derivative | Tau method | Multi-term FDEs | Shifted Chebyshev polynomials | Riemann-Liouville derivative | SYSTEM | ORDER | MATHEMATICS, APPLIED | SERIES APPROACH | DIFFERENTIAL-EQUATIONS | IDENTIFICATION | Chebyshev approximation | Mathematical models | Polynomials | Spectral lines | Differential equations
Journal Article
ANALYTICAL CHEMISTRY, ISSN 0003-2700, 04/2019, Volume 91, Issue 7, pp. 4656 - 4664
Journal Article
Journal of Computational and Applied Mathematics, ISSN 0377-0427, 12/2015, Volume 290, pp. 159 - 173
Spectral integration was deployed by Orszag and co-workers (1977, 1980, 1981) to obtain stable and efficient solvers for the incompressible Navier–Stokes... 
Direct numerical simulation of turbulence | Chebyshev series | Spectral integration | MATHEMATICS, APPLIED | PLANE COUETTE-FLOW | EQUATIONS | TURBULENCE | Linear systems | Band spectra | Accuracy | Mathematical analysis | Spectral lines | Solvers | Spectra | Navier-Stokes equations
Journal Article