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Titlebook: Codes, Designs and Geometry; Vladimir Tonchev Book 1996 Kluwer Academic Publishers 1996 Permutation.algebra.geometry.theorem

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書目名稱Codes, Designs and Geometry
編輯Vladimir Tonchev
視頻videohttp://file.papertrans.cn/229/228850/228850.mp4
圖書封面Titlebook: Codes, Designs and Geometry;  Vladimir Tonchev Book 1996 Kluwer Academic Publishers 1996 Permutation.algebra.geometry.theorem
描述.Codes, Designs, and Geometry. brings together in one placeimportant contributions and up-to-date research results in thisimportant area. ..Codes, Designs, and Geometry. serves as an excellent reference,providing insight into some of the most important research issues inthe field.
出版日期Book 1996
關(guān)鍵詞Permutation; algebra; geometry; theorem
版次1
doihttps://doi.org/10.1007/978-1-4613-1423-3
isbn_softcover978-1-4612-8618-9
isbn_ebook978-1-4613-1423-3
copyrightKluwer Academic Publishers 1996
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Qingru Ma,Tianqi Zhou,Haowen Tanly 487 Hadamard matrices of order 28, up to equivalence. In these matrices there exist matrices with some interesting properties. That is, these are constructed by elements of ... We discuss relation of .. and Hadamard matrices of order . = 8. + 4, and give some examples of Hadamard matrices constructed by dihedral groups.
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Some ,-Homogeneous Sets of Permutations,hniques are given. Here we concentrate on the optimal case, where the number of permutations attains the lower bound. We obtain several new optimal such sets of permutations. Each example allows the construction of infinite families of perpendicular arrays.
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Hadamard Matrices and Dihedral Groups,ly 487 Hadamard matrices of order 28, up to equivalence. In these matrices there exist matrices with some interesting properties. That is, these are constructed by elements of ... We discuss relation of .. and Hadamard matrices of order . = 8. + 4, and give some examples of Hadamard matrices constructed by dihedral groups.
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Jinyin Chen,Dunjie Zhang,Xiang Lin appropriate embedding. Using algebraic-geometric methods, we then prove the conjecture through this approach in the case of elliptic curves. In the process, we prove a new result about the maximum number of points in an arc which lies on an elliptic curve.
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