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On the Number of Minimum Weight Codewords of Subcodes of Reed-Muller Codes

机译:里德穆勒码子码的最小权重码字数

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摘要

In this paper, we consider linear subcodes of RM_r,m whose bases are formed from the monomial basis of RM_r,m by deleting ΔK monomials in order to obtain a subcode with (m r). For such subcodes, a procedure for computing the num- ber of minimum weight codewords is presented and it is shown how to delete ΔK monomials in order to obtain a subcode with the smallest number for the number of codewords of the mini- ΔK ≤ 3, a formula for the number f codewords of the mini- mum weight is presented. A (64,40) subcode of RM_3,6 is being considered as an inner code in a concatenated coding system for NASA's high-speed satellite communications.
机译:在本文中,我们考虑通过删除ΔK个单项式而将其基数由RM_r,m的单项式基础形成的RM_r,m线性子码,以获得具有(m r)的子码。对于这样的子码,提出了一种计算最小权重码字的数量的过程,并说明了如何删除ΔK单项式,以获得最小数的码字数最小ΔK≤3的子码,给出了最小权重的f个码字的公式。在NASA高速卫星通信的级联编码系统中,RM_3,6的(64,40)子代码被视为内部代码。

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