In this paper, we explore the properties of various mathematical structures for use in radar applications, namely Orthogonal Sudoku arrays and Costas Cubes. The overarching theme is for the paper to serve as a foray into further explorations of these structures in more radar specific areas (e.g. noise radar). We, therefore, provide a brief description of each of these structures using mathematical theory before pivoting into computational results and a Radar specific application in antenna array patterns. Afterwards, the key points of this exploration and further application of these structures in radar is then discussed.
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