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Spectrally Compatible MIMO Radar Beampattern Design Under Constant Modulus Constraints

机译:恒定模量约束下的光谱兼容的MIMO雷达束型设计

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In this article, we propose a new algorithm that designs a transmit beampattern for multiple-input multiple-output (MIMO) radar considering coexistence with other wireless systems. This design process is conducted by minimizing the deviation of the generated beampattern (which in turn is a function of the transmit waveform) against an idealized one while enforcing the waveform elements to be constant modulus and in the presence of spectral restrictions. This leads to a hard nonconvex optimization problem primarily due to the presence of the constant modulus constraint (CMC). In this article, we exploit the geometrical structure of CMC, i.e., we redefine this constraint as an intersection of two sets (one convex and other nonconvex). This new perspective allows us to solve the nonconvex design problem via a tractable method called iterative beampattern with spectral design (IBS). In particular, the proposed IBS algorithm develops and solves a sequence of convex problems such that constant modulus is achieved at convergence. Crucially, we show that at convergence the obtained solution satisfies the Karush-Kuhn-Tucker conditions of the aforementioned nonconvex problem. Finally, we evaluate the proposed algorithm over challenging simulated scenarios, and show that it outperforms the state-of-the-art competing methods.
机译:在本文中,我们提出了一种新的算法,该算法设计了考虑与其他无线系统共存的多输入多输出(MIMO)雷达的发射波束图案。通过最小化产生的波束图案(其又是发射波形的函数)对理想化的偏差来进行该设计过程,同时强制实施波形元素是恒定模量并且在存在频谱限制的情况下。这导致了硬度非渗透性优化问题主要是由于存在恒定模数约束(CMC)。在本文中,我们利用CMC的几何结构,即,我们将该约束重新定义为两组(一个凸和其他非凸形)的交叉点。这种新的透视允许我们通过具有频谱设计(IBS)的迭代束Pattern的迭代BeamPattern来解决非渗透设计问题。特别地,所提出的IBS算法开发并解决了一系列凸起问题,使得在收敛时实现恒定模量。至关重要,我们表明,在收敛时,所获得的解决方案满足上述非凸起问题的karush-kuhn-tucker条件。最后,我们评估了挑战性模拟场景的提议算法,并表明它优于最先进的竞争方法。

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