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• GORI L., PITOLLI F. (2004). Refinable functions and positive operators. APPLIED NUMERICAL MATHEMATICS. vol. 49, pp. 381-394 ISSN: 0168-9274.

• CONTI C., GORI L., PITOLLI F. (2003). Some recent results on a new class of bivariate refinable functions. RENDICONTI DEL SEMINARIO MATEMATICO. vol. 3, pp. 15-25 ISSN: 0373-1243.

• GORI L., PEZZA L., PITOLLI F. (2003). New families of wavelets on the interval. V Intern. Conf. on Curves and Surfaces. (vol. Curves and Surfaces Fitting, pp. 177-186).

• GORI L., SANTI E. (2003). Refinable quasi-interpolatory operators. Constructive Theory of Functions (Varna, Bulgaria). (pp. 288-294).

• PITOLLI F. (2003). Bases for shape preserving curves. Revue d'Analyse Numerique et de l'Approximation. vol. 32, pp. 85-97.

• M. FORNASIER: "Quasi-orthogonal decompositions of structured frames", J. Math. Anal. Appl. Volume 289, Issue 1 , 1 January 2004, Pages 180-199

• H. G. FEICHTINGER, M. FORNASIER: "Flexible Gabor-wavelet atomic decompositions for L2 Sobolev spaces", to appear in Ann. Mat. Pura Appl., 2005.

• M. FORNASIER: "Building a bridge between Gabor and waveler worlds", in Report No. 10/2004 Mathematisches Forschungsinstitute Oberwolfach, Mini-workshop: Wavelets and Frames, Pages 11-14, Feb. 15-21 2004

• M. FORNASIER, K. GROECHENIG: "Intrinsic localization of frames", to appear in Constr. Approx., 2005.

• M. FORNASIER, M. MORANDI CECCHI: "Fast homogenization algorithm based on asymptotic theory and multiscale schemes", to appear in Numer. Alg., 2005.

• M. FORNASIER, D. TONIOLO: "Fast, robust, and efficient 2D pattern recognition for re-assembling fragmented digital images", to appear in Patt. Recogn., 2005.

• S. DAHLKE, M. FORNASIER, T. RAASCH: "Adaptive frame methods for elliptic operator equations", to appear in Adv. Comp. Math., 2005.

• M. FORNASIER, H. RAUHUT: "Continuous frames, function spaces, and the discretization problem ", to appear in J. Four. Anal. Appl. 2005.

• P. CIARLINI, G. COSTANZO, M.L. LO CASCIO: Wavelets and splines for vertical scratches removal in old film sequences, Intern, J. of Wavelets, Multiresolution and Information Processing (in stampa).

• P. CIARLINI, M.L. LO CASCIO: Processing the coherent anomalies of digitalized surfaces in wavelet domain, in Advanced Math.e Comp. Tools in Metrology VI, Ciarlini, Cox, Filipe, Pavese, Rossi Eds. series on Advances in Math for Appl. Sc., Vol 66, Worl Scientific (2004).

• M. COTRONEI, M.L. LO CASCIO, T. SAUER: Dual non-negative rational symbols with arbitrary approximation order, Applied Numerical Mathematics, 51 (2004) 497-510.

· M. COTRONEI, M.L. LO CASCIO, T. SAUER: A class of biorthogonal refinable functions with rational symbol, Proceedings MASCOT02 IMACS/ISGG Workshop, R.M. Spitaleri, F. Pistella Eds. IMACS Series in Comp. and Appl. Math., Vol. 7 (2003) 83-90.