On the underspread/overspread classification of random processes

ZAMM Zeitschrift fur Angewandte Mathematik und Mechanik

Volumn 76, Issue SUPPL. 3, 1996, Pages 63-66

  Kozek, W ^a  

^a UNIVERSITY OF VIENNA   (Austria)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 21444440688     PISSN: 00442267     EISSN: 15214001     Source Type: Journal    
DOI: None     Document Type: Article

References (10)

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2. KIRCHAUER, H., HLAWATSCH F., KOZEK, W.: Time-frequency formulation and design of nonstationary Wiener filters; in Proc. IEEE ICASSP-95.
3. KOZEK, W.: On the generalized Weyl correspondence and the calculus of underspread operators; in preparation.
4. KOZEK, W., HLAWATSCH F., KIRCHAUER H., TRAUTWEIN, U.: Correlative time-frequency analysis and classification of nonstationary random processes; Proc. IEEE Workshop on Time-Frequency/Time-Scale Analysis, Philadelphia, PA, (1994), 417-420.
5. KOZEK, W., RIEDEL, K.: Quadratic time-varying spectral estimation for underspread processes; Proc. IEEE Workshop on Time-Frequency/Time-Scale Analysis, Philadelphia, PA, (1994), 460-463.
6. MARK, W.D.: Spectral analysis of the convolution and filtering of nonstationary processes; J. Sound Vib., 11, No. 1 (1970), 19-63.
7. MARTIN, W., FLANDRIN, P.: Wigner-Ville spectral analysis of nonstationary processes; IEEE Trans. Acoust., Speech, Signal Processing, 33, No. 6 (1985), 1461-1470.
8. MATZ, G., HLAWATSCH, F., KOZEK, W.: Weyl spectral analysis of nonstationary random processes; to appear in Proc. IEEE UK Sympos. Applications of Time-Frequency and Time-Scale Methods, Univ. of Warwick, Coventry, Aug. 1995.
9. PRIESTLEY, M.: Evolutionary spectra and non-stationary processes; J. Roy. Statist. Soc. Ser. B, 27 (1965), 204-237.
10. RIEDEL, K.S.,: "Optimal data based kernel estimation of evolutionary spectra," IEEE Trans. Signal Processing, 41, No. 7 (1993), 2439-2447.