On optimal quasi-orthogonal space-time block codes with minimum decoding complexity

Haiquan Wang, Dong Wang, X. Xia
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引用次数: 47

Abstract

In this paper, we first present a necessary and sufficient condition on linear transformations for an QOSTBC to possess the minimum ML decoding complexity, i.e., real symbol pair-wise decoding. We then present optimal linear transformations of information symbols for quasi-orthogonal space-time block codes (QOSTBC) with minimum ML decoding complexity. The optimality is in the sense that the diversity product (or product distance) is maximized when the mean transmission power is fixed
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最小译码复杂度的最优拟正交空时分组码
本文首先给出了QOSTBC线性变换具有最小ML解码复杂度的充要条件,即真正的符号对解码。然后,我们提出了具有最小ML解码复杂度的准正交空时分组码(QOSTBC)信息符号的最优线性变换。最优性是指当平均传输功率一定时,分集积(或产品距离)最大
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