Spectral Radius Formulas for Subdivision Operators

Wavelet Analysis and Its Applications

Volumn 3, Issue C, 1994, Pages 335-360

  Goodman, T N T ^a   Micchelli, Charles A ^b   Ward, J D ^c  

^a UNIVERSITY OF DUNDEE   (United Kingdom)

^b IBM RESEARCH   (United States)

^c TEXAS A AND M UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0040967838     PISSN: 1874608X     EISSN: None     Source Type: Book Series    
DOI: 10.1016/B978-0-12-632370-2.50016-7     Document Type: Article

References (7)

1. Cavaretta, A.S., Dahmen, W., Micchelli, C.A., Stationary Subdivision, Memoirs of AMS, 93, 1991, American Mathematics Society, Providence.
2. Dahmen, W., Micchelli, C.A., Subdivision algorithms for the generation of box spline surfaces. Computer Aided Geometric Design 1 (1984), 115–129.
3. Jia, R.Q., Micchelli, C.A., On linear independence for integer translates of a finite number of functions. Proceedings of the Edinburgh Mathematical Society 36 (1993), 69–85.
4. Jia, R.Q., Micchelli, C.A., Using the refinement equation for the construction of pre-wavelets V: extensibility of trigonometric polynomials. Computing 48 (1992), 61–72.
5. Katznelson, Y., Introduction to Fourier Analysis, 1976, Dover, New York.
6. Micchelli, C. A., Expansions for integrals relative to invariant measures determined by contractive affine maps, in Progress in Approximation Theory, A. A. Gonchar and E. B. Saff (eds.), 1992, 215–239.
7. Rota, G.-C., Strang, W.G., A note on the joint spectral radius. Indag. Math. 22 (1960), 379–381.