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Waveform Design for Active Sensing Systems Chapters 1-2 Uppsala University Department of Information Technology Uppsala University Department of Information Technology Mojtaba Soltanalian May 2012 1
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Introduction>Applications CDMA Communications Active sensing (Radar, Sonar, etc.) Images are taken from [http://www.pangolinsms.com/tech03-types-of-mobile-phones.htm]- visited 2011-09-18, and [http://tech-software.net/radar]-visited 2011-09-18, respectively. 2
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Introduction>Applications Channel estimation Synchronization Data hiding, ultra-wideband (UWB) communications, synthesis of orthogonal matrices for source coding and complementary coding,... Images are taken from [http://www.microwave-eetimes.com/en/solving-qos-headaches-in-fixed-broadband-wireless.html]- visited 2011-09-18, and [http://www.electronicspecifier.com/Industry-News/Semtech-and-Rakon-to--Develop-IEEE-1588-V2-Timing-Solutions-for-High-Speed-Wireless-Wired- Networks.asp]-visited 2011-09-19, respectively. 3
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Introduction Periodic/Aperiodic Autocorrleation Relationship: 4
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Introduction Why computational design? Metrics: 5
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Introduction>Existing waveforms Chirp signal: 6
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Introduction>Existing waveforms Root-of-unity codes: 7
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Introduction>Existing waveforms Root-of-unity codes: are rare! Mow’s Conjecture: the only possible lengths for root-of-unity codes with M-ary alphabet are M and M. 2 8
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Introduction>Existing waveforms Barker codes 9
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Introduction Unimodular sequences have optimal (i.e. unity) peak-to-average ratio (PAR): 10
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Sing. Ape. Seq. Des. 11
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Sing. Ape. Seq. Des. 12
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Sing. Ape. Seq. Des. Important step: Discussion. 13
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Sing. Ape. Seq. Des. 14
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Sing. Ape. Seq. Des. Cyclic minimization: 15
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Sing. Ape. Seq. Des. 16
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Sing. Ape. Seq. Des. 17
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Sing. Ape. Seq. Des. 18
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Sing. Ape. Seq. Des. 19
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Sing. Ape. Seq. Des. 20
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Numerical Examples 21
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Numerical Examples 22
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Numerical Examples Quantized CAN: 23
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Discussions. 24
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