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Unified Low Complexity Radix-2 Architectures for Time and Frequency-Domain GFDM Modem

机译:统一的低复杂度Radix-2架构,用于时域和频域GFDM调制解调器

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Most of the conventional multicarrier waveforms explicitly or implicitly involve a generalized frequency division multiplexing (GFDM)-based modem as a core part of the baseband processing. Some are based on GFDM with a single prototype filter, e.g. orthogonal frequency division multiplexing (OFDM) and others employ multiple filters such as filter bank multicarrier (FBMC). Moreover, the GFDM degrees of freedom combined with multiple prototype filters design allow the development and optimization of new waveforms. Nevertheless, GFDM has been widely considered as a complex modulation because of the requirements of odd number of subcarriers or subsymbols. Accordingly, the current state of the art implementations consume high resources. One solution to reduce the complexity is utilizing radix-2 parameters. Due to the advancement in GFDM filter design, the constraint of using odd parameters has been overcome and radix-2 realization is now possible. In this paper, we propose a unified low complexity architecture that can be reconfigured to provide both time-domain and frequency-domain modulation/demodulation. The design consists of several radix-2 fast Fourier transform (FFT) and memory blocks, in addition to one complex multiplier. Moreover, we provide a unified architecture for the state of the art implementations, which is designed based on direct computation of circular convolution using parallel multiplier chains. As we demonstrate in this work, the FFT-based architecture is computationally more efficient, provides more flexibility, significantly reduces the resource consumption, and achieves similar latency for larger block size.
机译:大多数常规多载波波形显式或隐式涉及基于通用频分多路复用(GFDM)的调制解调器,并将其作为基带处理的核心部分。有些是基于带有单个原型过滤器的GFDM,例如正交频分复用(OFDM)和其他技术采用多个滤波器,例如滤波器组多载波(FBMC)。此外,GFDM自由度与多个原型滤波器设计相结合,可以开发和优化新波形。然而,由于要求子载波或子符号的数量为奇数,GFDM被广泛认为是复杂的调制。因此,当前技术水平的实现消耗大量资源。降低复杂度的一种解决方案是利用radix-2参数。由于GFDM滤波器设计的进步,克服了使用奇数参数的限制,并且现在可以实现基数2。在本文中,我们提出了一个统一的低复杂度体系结构,可以对其进行重新配置以提供时域和频域调制/解调。该设计除包括一个复数乘法器外,还包括几个基数为2的快速傅里叶变换(FFT)和存储模块。此外,我们为最新的实现提供了一个统一的体系结构,该体系结构是基于使用并行乘法器链直接计算循环卷积而设计的。正如我们在这项工作中演示的那样,基于FFT的体系结构在计算上更加高效,提供了更大的灵活性,显着减少了资源消耗,并且对于更大的块大小实现了类似的延迟。

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