Results 11 to 20 of about 533,291 (281)
A novel dual-message QR code is proposed for carrying two individual messages that can be read by standard QR code readers: one from a close range and the other from a large distance.
Kuo-Chien Chou, Ran-Zan Wang
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The dual of an evaluation code
The previous version has a typo on the statement of Theorem 5.4.
Hiram H. López +2 more
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On Hamming Distance Distributions of Repeated-Root Cyclic Codes of Length 5ps Over Fp m + uFp m
Let $p\not =5$ be any odd prime. Using the algebraic structures of all cyclic codes of length $5p^{s}$ over the finite commutative chain ring ${\mathcal{ R}}=\mathbb F_{p^{m}}+u\mathbb F_{p^{m}}$ , in this paper, the exact values of Hamming ...
Hai Q. Dinh +3 more
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On Symbol-Pair Distance of a Class of Constacyclic Codes of Length 3ps over
Let p≠3 be any prime. In this paper, we compute symbol-pair distance of all γ-constacyclic codes of length 3ps over the finite commutative chain ring R=Fpm+uFpm, where γ is a unit of R which is not a cube in Fpm.
Hai Q. Dinh +2 more
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A code over Gaussian or Eisenstein integer residue ring is an additive group of vectors with entries in this integer residue ring which is closed under the action of constant multiplication by the Gaussian or Eisenstein integers. In this paper, we define
Hajime Matsui
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On the dual codes of skew constacyclic codes
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Alexis Eduardo Almendras Valdebenito +1 more
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Duality of Codes Over Non-Unital Rings of Order Four
In this paper, we present a basic theory of the duality of linear codes over three of the non-unital rings of order four; namely $I$ , $E$ , and $H$ as denoted in (Fine, 1993).
Adel Alahmadi +2 more
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In this paper, we investigate self-dual double circulant, and self-dual and linear complementary dual (LCD) double negacirculant codes over a finite ring $R = \mathbb F_{q} + u \mathbb F_{q} + v \mathbb F_{q} + uv\mathbb F_{q}$ , where $u^{2}=u$ , $v^{
Hai Q. Dinh +4 more
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Dual Codes of Translation Planes
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Clark, K.L., Key, J.D., de Resmini, M.J.
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The structure of dual Grassmann codes [PDF]
Grassmann codes were introduced in [\textit{R. Pellikaan} (ed.) et al., Arithmetic, geometry, and coding theory. Proceedings of the international conference held at CIRM, Luminy, France, June 28-July 2, 1993. Berlin: Walter de Gruyter (1996; Zbl 0859.00020)], [\textit{C. Ryan}, Congr. Numerantium 57, 257--271 (1987; Zbl 0638.94021); Congr.
Peter Beelen, Fernando Piñero
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