J.J. Benedetto and G.E. Pfander, "Wavelet periodicity detection algorithms", in Proc. SPIE Wavelet Appl. in Signal and Image Proc. VI, vol. 3459, San Diego, CA, July 1998, pp.48-55. Home/Search Document Not in Database Summary Related Articles Check |
This paper is cited in the following contexts:
Filter Bank Frame Expansions with Erasures - Kovacevic, Dragotti, Goyal (2002) (1 citation) (Correct)
....analyze such frames. Frames show resilience to additive noise as well as numerical stability of reconstruction [16] They have also demonstrated resilience to quantization [20] 21] Several works exploit the greater freedom to capture significant signal characteristics which frames provide [22] [23], 24] Frames have been used to design unitary space time constellations for multiple antenna wireless systems [25] Finally, although a well known result by a Russian mathematician M.A. Naimark Naimark s Theorem [26] has been widely used in frame theory in the past few years [8] 27] ....
J.J. Benedetto and G.E. Pfander. Wavelet periodicity detection algorithms. In Proc. SPIE Conf. on Wavelet Appl. in Signal and Image Proc., pages 48--55, San Diego, CA, July 1998.
Quantized Frame Expansions with Erasures - Goyal, Kovacevic (2001) (16 citations) (Correct)
.... representations using flames redundant sets of vectors in contrast to bases are used for a variety of reasons, including resilience to additive noise [6] resilience to quantization [14] numerical stability of reconstruction [6] and greater freedom to capture significant signal characteristics [1, 2, 28]. The redundancy of a frame can also mitigate the effect of losses in packet based communication J. A. Kelner contributed the this work as an intern with Bell Labs, Lucent Technologies. Some of the results in this paper were reported at the IEEE Data Compression Conference (Snowbird, UT, March ....
J. J. Benedetto and G. E. Pfander. Wavelet periodicity detection algorithms. In Proc. Wavelet Appl. in Signal and Image Proc. VI, volume 3459, pages 455, San Diego, CA, July 1998.
Quantized Oversampled Filter Banks with Erasures - Dragotti, Kovacevic, Goyal (2001) (Correct)
....square error is given and some general considerations are presented. 1 Introduction The use of frame expansions in signal processing has recently become quite popular, due to resilience to additive noise [4] resilience to quantization [6] and greater freedom to capture signal characteristics [1, 2]. A frame gives a redundant representation of a signal and this redundancy can be exploited in different ways. The authors of [7, 8] have proposed to use this redundancy as a way to reduce the effect of losses in a packet based communication system. That work deals with finite dimensional frames ....
J.J. Benedetto and G.E. Pfander, "Wavelet periodicity detection algorithms", in Proc. SPIE Wavelet Appl. in Signal and Image Proc. VI, vol. 3459, San Diego, CA, July 1998, pp.48-55.
Filter Bank Frame Expansions with Erasures - Kovacevic, Dragotti, Goyal (2002) (1 citation) (Correct)
.... analyze such frames in [8] Frames show resilience to additive noise as well as numerical stability of reconstruction [10] They have also demonstrated resilience to quantization [19] Several works exploit the greater freedom to capture significant signal characteristics which frames provide [2] [3], 26] Frames have been used to design unitary space time constellations for multiple antenna wireless systems [23] Finally, although a well known result by a Russian mathematician M.A. Naimark 1 Naimark s Theorem [1] has been widely used in frame theory in the past few years [17] 21] ....
J.J. Benedetto and G.E. Pfander. Wavelet periodicity detection algorithms. In Proc. SPIE Conf. on Wavelet Appl. in Signal and Image Proc., pages 48--55, San Diego, CA, July 1998.
Quantized Oversampled Filter Banks with Erasures - Dragotti, Kovacevic, Goyal (2000) (Correct)
No context found.
J.J. Benedetto and G.E. Pfander, "Wavelet periodicity detection algorithms", in Proc. SPIE Wavelet Appl. in Signal and Image Proc. VI, vol. 3459, San Diego, CA, July 1998, pp.48-55.
Wavelet Footprints and Frames for Signal Processing and.. - Dragotti (2002) (Correct)
No context found.
J.J. Benedetto and D. Colella. Wavelet periodicity detection algorithms. In SPIE Wavelet Appl. in Signal and Image Proc., San Diego, CA, July 1998.
Wavelet Footprints and Frames for Signal Processing and.. - Dragotti (2002) (Correct)
No context found.
J.J. Benedetto and D. Colella. Wavelet periodicity detection algorithms. In SPIE Wavelet Appl. in Signal and Image Proc., San Diego, CA, July 1998.
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