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On the amicability of orthogonal designs
Journal of Combinatorial Designs, 2009AbstractAlthough it is known that the maximum number of variables in two amicable orthogonal designs of order 2np, where p is an odd integer, never exceeds 2n+2, not much is known about the existence of amicable orthogonal designs lacking zero entries that have 2n+2 variables in total.
Holzmann, W. H., Kharaghani, H.
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IEEE Transactions on Communications, 2019
In this paper, we address a practical but adverse problem that successive interference cancellation (SIC) is imperfect in a massive non-orthogonal multiple access (NOMA) system.
Xiaoming Chen +2 more
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In this paper, we address a practical but adverse problem that successive interference cancellation (SIC) is imperfect in a massive non-orthogonal multiple access (NOMA) system.
Xiaoming Chen +2 more
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Detecting non-isomorphic orthogonal design
Journal of Statistical Planning and Inference, 2022Yuxuan Lin +3 more
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Optimization of Ammonium Sulfate Crystals Based on Orthogonal Design
, 2021Lu Li +6 more
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Using Orthogonal and Quasi-Orthogonal Designs in Wireless Relay Networks
IEEE Transactions on Information Theory, 2007Distributed space-time coding was proposed to achieve cooperative diversity in wireless relay networks without channel information at the relays. Using this scheme, antennas of the distributive relays work as transmit antennas of the sender and generate a space-time code at the receiver.
Yindi Jing, Hamid Jafarkhani
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Orthogonal designs of Kharaghani type. I.
Ars Comb., 2003Summary: We use an array constructed by \textit{H. Kharaghani} [J. Comb. Des. 8, 166-173 (2000; Zbl 0985.05015)] to obtain infinite families of 8-variable Kharaghani type orthogonal designs, \(OD(8t;k_1,k_1,k_1,k_1,k_2,k_2,k_2,k_2)\), where \(k_1\) and \(k_2\) must be sums of two squares.
Koukouvinos, C., Seberry, Jennifer
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Journal of Combinatorial Designs, 2000
A set of amicable matrices and a set of matrices with additive property are introduced and used to generate many new orthogonal designs.
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A set of amicable matrices and a set of matrices with additive property are introduced and used to generate many new orthogonal designs.
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Orthogonal designs in powers of two
1977Repeat designs are introduced and it is shown how they may be used to give very powerful constructions for orthogonal designs in powers of two. These results are used to show all full four variable and all three variable designs exist in 2t , t ≤ 9. We believe these constructions demonstrate the existence of all possible four variable designs with no
Robinson, Peter J, Seberry, Jennifer
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