Wavelet bases for Hilbert spaces of functions

References

• Young , RM . 1980 . An Introduction to Nonharmonic Fourier Series , New York : Academic Press .
   Google Scholar
• Mhaskar , HN . 1996 . Introduction to the Theory of Weighted Polynomial Approximation , Singapore : World Scientific .
   Google Scholar
• Daubechies , I . 1992 . Ten Lectures on Wavelets , Philadelphia : Society for Industrial and Applied Mathematics .
   Google Scholar
• Chui , CK and Mhaskar , HN . 1993 . On trigonometric wavelets . Constructive Approximation , 9 : 167 – 190 .
   Web of Science ®Google Scholar
• Koh , YW , Lee , SL and Tan , HH . 1995 . Periodic orthogonal splines and wavelets . Applied and Computational Harmonic Analysis , 2 : 201 – 218 .
   Web of Science ®Google Scholar
• Fischer , B and Prestin , J . 1997 . Wavelets based on orthogonal polynomials . Mathematics of Computing , 66 : 1593 – 1618 .
   Web of Science ®Google Scholar
• Kilgore , T and Prestin , J . 1996 . Polynomial wavelets on the interval . Constructive Approximation , 12 : 95 – 110 .
   Web of Science ®Google Scholar
• Szegö , G . 1967 . Orthogonal Polynomials, , 3rd Edn , New York : American Mathematical Society .
   Google Scholar
• Duren , PL . 1970 . Theory of H^p Spaces , New York : Academic Press .
   Google Scholar
• Andrews , GE , Askey , R and Roy , R . 1999 . Special Functions , Cambridge : Cambridge University Press .
   Google Scholar