Hierarchical radial basis functions (HRBFs) networks have been recently introduced as a tool for adaptive multiscale image reconstruction from range data. These are based on local operation on the data and are able to give a sparse approximation. In this paper, HRBFs are reframed for the regular sampling case, and they are compared with wavelet decomposition. Results show that HRBFs, thanks to their constructive approach to approximation, are much more tolerant on errors in the parameters when errors occur in the configuration phase.

Multiscale models for data processing : an experimental sensitivity analysis / S. Ferrari, N.A. Borghese, V. Piuri. - In: IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT. - ISSN 0018-9456. - 50:4(2001 Aug), pp. 995-1002. [10.1109/19.948314]

Multiscale models for data processing : an experimental sensitivity analysis

S. Ferrari
Primo
;
N.A. Borghese
Secondo
;
V. Piuri
Ultimo
2001

Abstract

Hierarchical radial basis functions (HRBFs) networks have been recently introduced as a tool for adaptive multiscale image reconstruction from range data. These are based on local operation on the data and are able to give a sparse approximation. In this paper, HRBFs are reframed for the regular sampling case, and they are compared with wavelet decomposition. Results show that HRBFs, thanks to their constructive approach to approximation, are much more tolerant on errors in the parameters when errors occur in the configuration phase.
Basis functions; Function spaces; Iterative decomposition; Multiresolutlon analysis; Multiscale signal decomposition; Quantization error; RBF networks; Robustness; Sensitivity; Signal processing; Wavelets
Settore ING-INF/05 - Sistemi di Elaborazione delle Informazioni
ago-2001
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2434/25134
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