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Journal ArticleDOI

Polyphase code design for Orthogonal Netted Radar systems

Hai Deng
- 01 Nov 2004 - 
- Vol. 52, Iss: 11, pp 3126-3135
TLDR
The proposed algorithm integrates a statistical simulated annealing algorithm with the traditional iterative code selection method and is demonstrated to be effective for the design of polyphase signals used in ONRS.
Abstract
Orthogonal netted radar systems (ONRS) can fundamentally improve radar performance by using a group of specially designed orthogonal signals. A novel hybrid algorithm is proposed to numerically optimize such orthogonal polyphase code sets. The proposed algorithm integrates a statistical simulated annealing algorithm with the traditional iterative code selection method and is demonstrated to be effective for the design of polyphase signals used in ONRS. Some of the design results are presented and discussed. The effect of Doppler frequency shift on the performance of the designed signals is also investigated.

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Citations
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Designing Unimodular Sequence Sets With Good Correlations—Including an Application to MIMO Radar

TL;DR: New computationally efficient cyclic algorithms for MIMO radar waveform synthesis can be used for the design of unimodular MIMo sequences that have very low auto- and cross-correlation sidelobes in a specified lag interval, and of very long sequences that could hardly be handled by other algorithms previously suggested in the literature.
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Signal Synthesis and Receiver Design for MIMO Radar Imaging

TL;DR: A computationally attractive cyclic optimization algorithm for the synthesis of constant-modulus transmit signals with good auto- and cross-correlation properties and an instrumental variables approach to design receive filters that can be used to minimize the impact of scatterers in nearby range bins on the received signals from the range bin of interest.
Book

Waveform Design for Active Sensing Systems: A Computational Approach

TL;DR: This work investigates designing waveforms with good correlation properties, which are widely useful in applications including range compression, channel estimation and spread spectrum, and establishes the relationship between a desired beampattern and underlying waveforms by using the Fourier transform.
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Doppler Resilient Golay Complementary Waveforms

TL;DR: A method of constructing a sequence (pulse train) of phase-coded waveforms, for which the ambiguity function is free of range sidelobes along modest Doppler shifts, for radar polarimetry, where the two dimensions are realized by orthogonal polarizations.
Journal ArticleDOI

Interference Mitigation Processing for Spectrum-Sharing Between Radar and Wireless Communications Systems

TL;DR: A novel signal processing approach is developed for coherent MIMO radar that effectively minimizes the arbitrary interferences generated by wireless systems from any direction, while operating at the same frequency using cognitive radio technology.
References
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Journal ArticleDOI

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TL;DR: This chapter discusses Radar Equation, MTI and Pulse Doppler Radar, and Information from Radar Signals, as well as Radar Antenna, Radar Transmitters and Radar Receiver.
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TL;DR: The Revised Edition of Shift Register Sequences contains a comprehensive bibliography of some 400 entries which cover the literature concerning the theory and applications of shift register sequences.
Journal ArticleDOI

Polyphase codes with good periodic correlation properties (Corresp.)

TL;DR: This correspondence describes the construction of complex codes of the form exp i \alpha_k whose discrete circular autocorrelations are zero for all nonzero lags.
Journal ArticleDOI

Threshold accepting: a general purpose optimization algorithm appearing superior to simulated annealing

TL;DR: In this article, a new general purpose algorithm for the solution of combinatorial optimization problems is presented, which is even simpler structured than the wellknown simulated annealing approach, and demonstrated by computational results concerning the traveling salesman problem and the problem of the construction of error-correcting codes.
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