Ams Subct Classification Codes : 26 D 15
نویسنده
چکیده
In this paper, a new inequality for the weight coefficient w(q, n) in the form sin(r/p) 2mi/p + n_i/q q > I,+ I, 6 N P q is proved. This is followed by a strengthened version ofthe Hardy-I-lilben inequality.
منابع مشابه
A new lower bound for snake-in-the-box codes
In this paper we give a new lower bound on the length of Snake-in-the-Box Codes, i.e., induced cycles in the d-dimensional cube. The bound is a linear function of the number of vertices of the cube and improves the bound c · 2/d, where c is a constant, proved by Danzer and Klee. AMS subject classification 1980: 05 C 35, 94 B 25
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Let K be a finite field, let X ⊂ Pm−1 and X ′ ⊂ Pr−1, with r < m, be two algebraic toric sets parameterized by some monomials in such a way that X ′ is embedded in X. We describe the relations among the main parameters of the corresponding parameterized linear codes of order d associated to X and X ′ by using some tools from commutative algebra and algebraic geometry. We also find the regularit...
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تاریخ انتشار 2004