Harmonic Radar with Adaptively Phase-Coherent Auxiliary Transmitters

TL;DR

This paper introduces an adaptive phase-coherent auxiliary transmitter system for harmonic radar, significantly enhancing range and SNR by synchronizing multiple transmitters to improve signal detection from passive tags.

Contribution

It presents a novel system framework and adaptive algorithm for achieving phase coherence among auxiliary transmitters in harmonic radar, improving performance over conventional systems.

Findings

Range and SNR are substantially increased.

Mutually coherent tones at the tag improve detection.

System robustness to mobility and oscillator errors.

Abstract

In harmonic radar (HR), the radio frequency transmitter illuminates a nonlinear target (the tag), causing the return signal to consist of harmonics at multiples of the transmitted carrier frequency. Of them, the second harmonic is usually the strongest and the one to which the receiver is tuned. This frequency difference distinguishes the tag reflection from environmental clutter, which remains at the uplink (transmitter to tag) frequency. However, the passive nature of HR tags severely limits the reflected power, and therefore the range of the downlink (tag to receiver) path. We propose to increase the range and/or signal to noise ratio (SNR) by novel restructuring at the physical and signal levels. For this, we accompany the original transmitter with auxiliary transmitters able to send simple tones that are synchronized to arrive at the tag in phase, and we design the receiver to detect an intermodulation component. The resulting range and SNR are much greater than those of the original, conventional HR system, and greater even than if the original system were to transmit with power equal to the aggregate power of our new system. Achieving mutually coherent, i.e., in phase, arrival of the tones at the tag is the focus of the present paper. We provide a system framework that models the tag and the uplink and downlink, then present the adaptive phase coherence algorithm and analyze the probabilistic growth of the output signal power. We also account for the effects of frequency shifts due to transmitter mobility and the frequency offset errors in the transmitter local oscillators.