Maximum length sequence (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Maximum length sequence" in English language version.

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books.google.com

Golomb, Solomon W. (1967). Shift register sequences. Holden-Day. ISBN 0-89412-048-4.
Jacobsen, Finn; Juhl, Peter Moller (2013-06-04). Fundamentals of General Linear Acoustics. John Wiley & Sons. ISBN 978-1118636176. A maximum-length sequence is a binary sequence whose circular autocorrelation (except for a small DC-error) is a delta function.

doi.org

Gemba, Kay L.; Vazquez, Heriberto J.; Fialkowski, Joseph; Edelmann, Geoffrey F.; Dzieciuch, Matthew A.; Hodgkiss, William S. (October 2021). "A performance comparison between m-sequences and linear frequency-modulated sweeps for the estimation of travel-time with a moving source". The Journal of the Acoustical Society of America. 150 (4): 2613–2623. Bibcode:2021ASAJ..150.2613G. doi:10.1121/10.0006656. PMID 34717519. S2CID 240355915.
Buracas GT, Boynton GM (July 2002). "Efficient design of event-related fMRI experiments using M-sequences". NeuroImage. 16 (3 Pt 1): 801–13. doi:10.1006/nimg.2002.1116. PMID 12169264. S2CID 7433120.
Sarwate, D. V.; Pursley, M. B. (1980-05-01). "Crosscorrelation properties of pseudorandom and related sequences". Proceedings of the IEEE. 68 (5): 593–619. doi:10.1109/PROC.1980.11697. ISSN 0018-9219. S2CID 6179951.
Friese, M. (1997-10-01). "Multitone signals with low crest factor" (PDF). IEEE Transactions on Communications. 45 (10): 1338–1344. doi:10.1109/26.634697. ISSN 0090-6778.
Cohn, M.; Lempel, A. (January 1977). "On Fast M-Sequence Transforms". IEEE Trans. Inf. Theory. 23 (1): 135–7. doi:10.1109/TIT.1977.1055666.

dspguru.com

"A Little MLS (Maximum-Length Sequence) Tutorial | dspGuru.com". dspguru.com. Retrieved 2016-05-19. its RMS and peak values are both X, making its crest factor (peak/RMS) equal to 1, the lowest it can get.

harvard.edu

ui.adsabs.harvard.edu

Gemba, Kay L.; Vazquez, Heriberto J.; Fialkowski, Joseph; Edelmann, Geoffrey F.; Dzieciuch, Matthew A.; Hodgkiss, William S. (October 2021). "A performance comparison between m-sequences and linear frequency-modulated sweeps for the estimation of travel-time with a moving source". The Journal of the Acoustical Society of America. 150 (4): 2613–2623. Bibcode:2021ASAJ..150.2613G. doi:10.1121/10.0006656. PMID 34717519. S2CID 240355915.

newwaveinstruments.com

"Linear Feedback Shift Registers-Implementation, M-Sequence Properties, Feedback Tables"[1], New Wave Instruments (NW), Retrieved 2013.12.03.

nih.gov

pubmed.ncbi.nlm.nih.gov

Gemba, Kay L.; Vazquez, Heriberto J.; Fialkowski, Joseph; Edelmann, Geoffrey F.; Dzieciuch, Matthew A.; Hodgkiss, William S. (October 2021). "A performance comparison between m-sequences and linear frequency-modulated sweeps for the estimation of travel-time with a moving source". The Journal of the Acoustical Society of America. 150 (4): 2613–2623. Bibcode:2021ASAJ..150.2613G. doi:10.1121/10.0006656. PMID 34717519. S2CID 240355915.
Buracas GT, Boynton GM (July 2002). "Efficient design of event-related fMRI experiments using M-sequences". NeuroImage. 16 (3 Pt 1): 801–13. doi:10.1006/nimg.2002.1116. PMID 12169264. S2CID 7433120.

rice.edu

clear.rice.edu

"Other Electro-Acoustical Measurement Techniques". www.clear.rice.edu. Retrieved 2016-05-19. The crest factor for MLS is very close to 1, so it makes sense to use this kind of input signal when we need a high signal-to-noise ratio for our measurement

scitation.org

asa.scitation.org

Gemba, Kay L.; Vazquez, Heriberto J.; Fialkowski, Joseph; Edelmann, Geoffrey F.; Dzieciuch, Matthew A.; Hodgkiss, William S. (October 2021). "A performance comparison between m-sequences and linear frequency-modulated sweeps for the estimation of travel-time with a moving source". The Journal of the Acoustical Society of America. 150 (4): 2613–2623. Bibcode:2021ASAJ..150.2613G. doi:10.1121/10.0006656. PMID 34717519. S2CID 240355915.

semanticscholar.org

api.semanticscholar.org

Gemba, Kay L.; Vazquez, Heriberto J.; Fialkowski, Joseph; Edelmann, Geoffrey F.; Dzieciuch, Matthew A.; Hodgkiss, William S. (October 2021). "A performance comparison between m-sequences and linear frequency-modulated sweeps for the estimation of travel-time with a moving source". The Journal of the Acoustical Society of America. 150 (4): 2613–2623. Bibcode:2021ASAJ..150.2613G. doi:10.1121/10.0006656. PMID 34717519. S2CID 240355915.
Buracas GT, Boynton GM (July 2002). "Efficient design of event-related fMRI experiments using M-sequences". NeuroImage. 16 (3 Pt 1): 801–13. doi:10.1006/nimg.2002.1116. PMID 12169264. S2CID 7433120.
Sarwate, D. V.; Pursley, M. B. (1980-05-01). "Crosscorrelation properties of pseudorandom and related sequences". Proceedings of the IEEE. 68 (5): 593–619. doi:10.1109/PROC.1980.11697. ISSN 0018-9219. S2CID 6179951.

stanford.edu

Friese, M. (1997-10-01). "Multitone signals with low crest factor" (PDF). IEEE Transactions on Communications. 45 (10): 1338–1344. doi:10.1109/26.634697. ISSN 0090-6778.

thinksrs.com

Chan, Ian H. "Swept Sine Chirps for Measuring Impulse Response" (PDF). thinksrs.com. Retrieved 2016-05-19. Maximum-length sequence (MLS) theoretically fits the bill because it has a mathematical crest factor of 0dB, the lowest crest factor possible. However, in practice, the sharp transitions and bandwidth-limited reproduction of the signal result in a crest factor of about 8dB

worldcat.org

search.worldcat.org

Sarwate, D. V.; Pursley, M. B. (1980-05-01). "Crosscorrelation properties of pseudorandom and related sequences". Proceedings of the IEEE. 68 (5): 593–619. doi:10.1109/PROC.1980.11697. ISSN 0018-9219. S2CID 6179951.
Friese, M. (1997-10-01). "Multitone signals with low crest factor" (PDF). IEEE Transactions on Communications. 45 (10): 1338–1344. doi:10.1109/26.634697. ISSN 0090-6778.