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- W1503478229 abstract "Linear network coding transmits information in terms of a basis of a vector space and the information is received as a basis of a possible altered vectorspace. Ralf Koetter and Frank R. Kschischang (1) introduced a metric on the set af vector-spaces and showed that a minimal distance decoder for this metric achieves correct decoding if the dimension of the intersection of the transmitted and received vector-space is sufficiently large. From the Veronese varieties we construct explicit families of vector-spaces of constant dimension where any pair of distinct vector-spaces are equidistant in the above metric. The parameters of the resulting linear network codes which have maximal error- protection are determined." @default.
- W1503478229 created "2016-06-24" @default.
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- W1503478229 date "2012-07-09" @default.
- W1503478229 modified "2023-09-27" @default.
- W1503478229 title "Equidistant Linear Network Codes with maximal Error-protection from Veronese Varieties" @default.
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