发明名称 Blind phase-shift keying (PSK) and quadrature amplitude modulation (QAM) identification
摘要 Technology for blind phase-shift keying (PSK) and quadrature amplitude modulation (QAM) identification of a received radio frequency (RF) signal is disclosed. One method can include: uniform sub-sampling the received RF signal to eliminate a phase contribution from a carrier frequency of the received RF signal; and computing a likelihood function of observed phase differences of the sub-sampled received RF signal of a phase sequence for each PSK modulation type. Another method can include: non-uniformly sub-sampling the received RF signal for a distribution of signal amplitudes of the received RF signal; and computing a likelihood function of the signal amplitudes of the sub-samples of the received RF signal for each modulation type.
申请公布号 US9413584(B2) 申请公布日期 2016.08.09
申请号 US201514680722 申请日期 2015.04.07
申请人 University of Utah Research Foundation 发明人 Zhu Daimei;Mathews V. John
分类号 H04L5/12;H04L27/38;H04L1/00;H04L27/00 主分类号 H04L5/12
代理机构 Thorpe North & Wester, LLP 代理人 Thorpe North & Wester, LLP
主权项 1. A blind phase-shift keying (PSK) and quadrature amplitude modulation (QAM) identification detector, having computer circuitry configured to: non-uniformly sub-sample a received radio frequency (RF) signal for a distribution of signal amplitudes of the received RF signal; compute a likelihood function calculation of the signal amplitudes of the sub-sampled received RF signal for each modulation type; find a maximum value of the likelihood function calculation; determine if a single signal amplitude results from the likelihood function; uniform sub-sample the received RF signal when the single signal amplitude results from the likelihood function; compute a likelihood function of observed phase differences of the sub-samples of the received RF signal of a phase sequence for each PSK modulation type when the single signal amplitude results from the likelihood function; and identify a modulation type of the received RF signal based on the maximum value of the likelihood function calculation.
地址 Salt Lake City UT US