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面向通感一体化的FBMC-OTFS波形设计

华坤义,  宋晨,  梁伟,  代领军

华坤义, 宋晨, 梁伟, 代领军. 面向通感一体化的FBMC-OTFS波形设计[J]. 电子与信息学报. doi: 10.11999/JEIT260845
引用本文: 华坤义, 宋晨, 梁伟, 代领军. 面向通感一体化的FBMC-OTFS波形设计[J]. 电子与信息学报. doi: 10.11999/JEIT260845
HUA Kunyi, SONG Chen, LIANG Wei, DAI Lingjun. FBMC-OTFS Waveform Design for Integrated Sensing and Communications[J]. Journal of Electronics & Information Technology. doi: 10.11999/JEIT260845
Citation: HUA Kunyi, SONG Chen, LIANG Wei, DAI Lingjun. FBMC-OTFS Waveform Design for Integrated Sensing and Communications[J]. Journal of Electronics & Information Technology. doi: 10.11999/JEIT260845

面向通感一体化的FBMC-OTFS波形设计

doi: 10.11999/JEIT260845 cstr: 32379.14.JEIT260845
详细信息
    作者简介:

    华坤义:男,硕士生,研究方向为感一体化等。邮箱: 1789923190@qq.com

    宋晨:男,博士,副研究员 研究方向为低空目标探测处理技术等。邮箱: songchen@aircas.ac.cn

    梁伟:男,博士,副研究员 研究方向为目标探测与识别技术

    代领军:男,博士生,研究方向为雷达通信一体化信号处理

    通讯作者:

    宋晨 songchen@aircas.ac.cn

  • 中图分类号: TN911.7

FBMC-OTFS Waveform Design for Integrated Sensing and Communications

  • 摘要: 随着6G技术的发展,通感一体化(ISAC)技术逐渐被广泛关注和研究,在这个领域中,正交时频空(OTFS)信号由于优秀的抗时变特性而具有很大的应用潜力。然而,OTFS易受分数时延和多普勒频移的影响,二者会产生弥散效应,造成通信数据和雷达导频的相互干扰;并且,在目标检测中,强目标的旁瓣可能会淹没弱目标,降低雷达检测概率和信道估计准确度。本文结合多载波滤波器组(FBMC)的低旁瓣特性,提出了一种FBMC-OTFS波形设计方法,并建立了包含分数时延和分数多普勒的信道模型。多载波滤波器组的原型滤波器可以有效降低OTFS波形的多普勒旁瓣,缓解多普勒弥散效应。在分数时延和多普勒频移联合信道模型上,结合恒虚警率(CFAR)算法实现对信道的估计,并通过最大比合并(MRC)算法优化信道估计结果。仿真结果表明,在强弱目标功率差为18.5 dB时,FBMC-OTFS波形仍可实现弱目标的有效检测,而传统OTFS波形无法检测;在信噪比为20 dB且检测到全部目标时,系统误码率显著低于传统OTFS波形。外场实验的结果进一步验证了FBMC-OTFS波形在实际ISAC场景中的可行性与优越性。
  • 图  1  弥散效应及其影响

    图  2  PHYDYAS滤波器和矩形窗归一化频域响应

    图  3  FBMC-OTFS波形模型

    图  4  FBMC-OTFS波形的调制解调框图

    图  5  仿真与实验场景安排示意图

    图  6  强弱目标信噪比差值为18.5 dB/9 dB时OTFS波形与FBMC-OTFS波形目标检测和误码率曲线

    图  7  三种波形雷达回波对比图

    图  8  三种波形多普勒频移对比图

    图  9  外场实验示意图

    图  10  系统通信性能

    图  11  系统雷达性能

    表  1  频域下PHYDYAS滤波器的参数Hk取值

    $ K $ $ {H}_{0} $ $ {H}_{1} $ $ {H}_{2} $ $ {H}_{3} $
    2 1 $ \sqrt{2}/2 $
    3 1 0.9114 0.4114
    4 1 0.9719 $ \sqrt{2}/2 $ 0.2351
    下载: 导出CSV

    1  MRC算法

     输入:时延-时域估计数据初始值 $ {\hat{Z}}^{0}[m,n] $;信道响应估计值
     $ {\hat{v}}_{m,l}(n) $;最大迭代次数 $ {i}_{\max } $
     输出:时延-时域检测结果$ A[m,n] $
     1:$ g[m,n]=\displaystyle\sum\nolimits_{l}\,\hat{v}_{m+l,l}^{†}(n){\hat{v}}_{m+l,l}(n) $
     2:$ \Delta {Z}^{0}[m,n]=Z[m,n]-\displaystyle\sum\nolimits_{l}\,{\hat{v}}_{m,l}(n){\hat{Z}}^{0}[m-l,n] $
     3:for $ i=1,i< {i}_{\max };i++,do $
     4: $ {f}^{i}[m,n]=\displaystyle\sum\nolimits_{l}\,\hat{v}_{m+l,l}^{*}(n)\Delta {Z}^{i-1}[m+l,n] $
     5: $ {\hat{Z}}^{i}[m,n]={\hat{Z}}^{i-1}[m,n]+\dfrac{{f}^{i}[m,n]}{g[m,n]} $
     6: $ \begin{array}{cc}\Delta {Z}^{i}\left[m+l,n\right]=\Delta {Z}^{i}\left[m+l,n\right]-\displaystyle\sum\nolimits_{l}\,{\hat{v}}_{m+l,l}\left(n\right)\\\left({\hat{Z}}^{i}\left[m,n\right]-{\hat{Z}}^{i-1}\left[m,n\right]\right)\end{array} $
     7: if $ \Delta {Z}^{i}[m,n]\geq \Delta {Z}^{i-1}[m,n] $ then
     8:  break
     9: end if
     10:end for
     11:$ A[m,n]={\hat{Z}}^{i}[m,n] $
    下载: 导出CSV

    表  2  仿真参数设置

    参数名称取值
    Matlab版本R2024a
    载波频率6 GHz
    子载波间隔30 KHz
    FBMC-OTFS符号数$ N $64
    OTFS符号数$ N $256
    子载波数$ M $512
    MRC算法迭代次数8
    路径/目标时延抽头[1.0, 4.3, 4.3]
    路径/目标多普勒抽头[0.0, 1.2, 9.2]
    路径/目标增益[0.6, 1.0, 0.35]
    下载: 导出CSV

    表  3  系统通信性能仿真结果

    目标信噪比差 波形 弱目标 BER
    (SNR=20 dB)
    18.5 dB OTFS 未检出 -
    FBMC-OTFS 检出 0.0010
    9 dB OTFS 检出 0.0741
    FBMC-OTFS 检出 0.0092
    下载: 导出CSV

    表  4  系统雷达性能仿真结果

    波形 峰值旁瓣比 积分旁瓣比 3 dB主瓣宽度
    FBMC-OTFS波形
    ($ N $=64)
    –29.82 dB –22.15 dB 3.93×1/(256$ T $)
    OTFS波形($ N $=64) –12.76 dB –9.57 dB 3.61×1/(256$ T $)
    OTFS波形($ N $=256) –13.77 dB –10.79 dB 0.91×1/(256$ T $)
    下载: 导出CSV

    表  5  外场实验参数设置

    参数名称取值
    载波频率$ {f}_{c} $6 GHz
    子载波间隔$ \Delta f $30 KHz
    符号持续时间$ T $33.3 us
    带宽$ B $30.72 MHz
    符号数$ N $512
    子载波数$ M $1024
    MRC算法迭代次数8
    下载: 导出CSV
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出版历程
  • 收稿日期:  2026-06-22
  • 修回日期:  2026-10-11
  • 录用日期:  2026-10-15
  • 网络出版日期:  2026-10-22

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