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Extended Array Manifolds: Functions of Array Manifolds

机译:扩展数组流形:数组流形的功能

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The response of an array processing system has been widely modelled using the concept of the array manifold. The conventional array manifold is a function of the geometry of the array, the carrier frequency and the directions of arrival (DOAs) of the sources only. However, the emergence of more sophisticated array systems, for instance antenna array communication systems, dictates the extension of this array manifold into various new types of manifolds that incorporate additional system and channel parameters, such as the code-division multiple access (CDMA) (spreading and scrambling) codes, the lack of synchronization, Doppler effects, polarization parameters, subcarriers, etc. This paper is concerned with the definition and geometric investigation of a generic model for these new manifolds that can be expressed as functions of the conventional array manifolds and, hence, are defined herein as extended array manifolds. Thus, initially, the concept of the extended array manifold is introduced and is shown to accommodate both existing and newly defined extensions of the widely employed in the literature conventional (or spatial) array manifold. Next, the geometric properties and parameters of the extended array manifold are studied and linked with the properties of the associated spatial array manifold in an attempt to facilitate the geometric study of the former by taking advantage of the well understood study of the latter.
机译:阵列处理系统的响应已使用阵列歧管的概念进行了广泛建模。传统的阵列歧管仅取决于阵列的几何形状,载波频率和源的到达方向(DOA)。但是,更复杂的阵列系统(例如天线阵列通信系统)的出现要求将此阵列歧管扩展为各种新类型的歧管,这些歧管合并了其他系统和信道参数,例如码分多址(CDMA)(扩展和扰码),缺乏同步,多普勒效应,极化参数,子载波等。本文涉及这些新流形的通用模型的定义和几何研究,这些模型可以表示为常规阵列流形的功能。因此,在这里被定义为扩展的阵列歧管。因此,首先,引入并描述了扩展阵列歧管的概念,以适应文献常规(或空间)阵列歧管中广泛采用的现有和新定义的扩展。接下来,研究扩展阵列流形的几何特性和参数,并将其与相关的空间阵列流形的特性联系起来,以尝试利用对后者的深入研究来促进前者的几何研究。

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