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A group code over an abelian group G is a subset of Gn which forms a group under componentwise group operation. We will generalized matrix characterization of MDS (Maximum Distance Separable) linear codes over …nite …elds to MDS group codes over abelian groups, using quasidetermina...
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Online Access: | https://digilib.itb.ac.id/gdl/view/14950 |
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id-itb.:149502017-09-27T11:43:01Z#TITLE_ALTERNATIVE# (NIM : 101 08 074); Pembimbing : Dr. Djoko Suprijanto, ANTHONY Indonesia Final Project INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/14950 A group code over an abelian group G is a subset of Gn which forms a group under componentwise group operation. We will generalized matrix characterization of MDS (Maximum Distance Separable) linear codes over …nite …elds to MDS group codes over abelian groups, using quasideterminants de…ned for <br /> <br /> <br /> matrices over non-commutative rings. text |
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A group code over an abelian group G is a subset of Gn which forms a group under componentwise group operation. We will generalized matrix characterization of MDS (Maximum Distance Separable) linear codes over …nite …elds to MDS group codes over abelian groups, using quasideterminants de…ned for <br />
<br />
<br />
matrices over non-commutative rings. |
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Final Project |
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(NIM : 101 08 074); Pembimbing : Dr. Djoko Suprijanto, ANTHONY |
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(NIM : 101 08 074); Pembimbing : Dr. Djoko Suprijanto, ANTHONY #TITLE_ALTERNATIVE# |
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(NIM : 101 08 074); Pembimbing : Dr. Djoko Suprijanto, ANTHONY |
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(NIM : 101 08 074); Pembimbing : Dr. Djoko Suprijanto, ANTHONY |
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https://digilib.itb.ac.id/gdl/view/14950 |
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