篇名 | 適用於多重輸入多重輸出正交分頻多工系統中具可擴展性之內插式QR分解 |
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卷期 | 138 |
並列篇名 | Scalable Interpolation-based QR Decomposition for MIMOOFDM System |
作者 | 邱柏霖 |
頁次 | 110-117 |
關鍵字 | 內插 、 QR分解 、 次載波群組排序 、 多重輸入多重輸出 、 正交分頻多工 、 Interpolation 、 QR Decomposition;QRD 、 Subcarrier-Grouped-Ordering 、 Multiple-Input Multiple-Output;MIMO 、 Orthogonal Frequency Division Multiplexing;OFDM |
出刊日期 | 201104 |
在多重輸入多重輸出(MIMO) 正交分頻多工(OFDM) 系統中, 由於多天線與大量的次載波
(Subcarrier)數目,使得基於QR分解的多重輸入輸出偵測器面臨了高運算複雜度的QR分解問題。因此, 基於內插(Interpolation)運算的QR分解被提出以降低複雜度。此篇論文中, 我們提出了一個適用於群組排序(Grouped-ordering)內插結構之具可擴展性的內插式QR分解演算法, 此演算法去除了傳統Gram-Schmidt方法中的開根號及除法運算, 因此擁有運算穩定性。此外, 它的可擴展性對於未來行動通訊系統中低秩(Lower-rank)的多重輸入多重輸出結構,提供了一個節省功率的架構,我們同時也開發其硬體架構以達到硬體複雜度與運算時間的平衡。最後,分析結果顯示所提出之演算法在4x4多重輸入多重輸出正交分頻多工系統中, 可降低複雜度為傳統方法之25.4%~61.3%。
In the MIMO-OFDM system, QR-based MIMO detection suffers from high computational complexity of the QR decomposition due to the large numbers of antennas and subcarriers. Thus, interpolation-based QR decomposition was proposed to reduce the complexity. In this paper, we present a scalable interpolation-based QR decomposition algorithm for the grouped-ordering interpolation scheme. The proposed algorithm possesses
computational stability because it eliminates the square root and division operations in the traditional Gram-Schmidt-based scheme.Besides, its scalability offers a power-saving structure for the lower-rank MIMO scheme in the future mobile communication systems. A hardware architecture is also developed to balance the hardware complexity and computation time. Finally, analysis result shows that the proposed algorithm reduces the complexity to 25.4% ~ 61.3% of the traditional algorithm in the 4x4 MIMO-OFDM system.