Toric surface codes and Minkowski sums
J Little, H Schenck - SIAM Journal on Discrete Mathematics, 2006 - SIAM
Toric codes are evaluation codes obtained from an integral convex polytope P⊂\mathbbR^n
and finite field \mathbbF_q. They are, in a sense, a natural extension of Reed–Solomon …
and finite field \mathbbF_q. They are, in a sense, a natural extension of Reed–Solomon …
[PDF][PDF] TORIC SURFACE CODES AND MINKOWSKI SUMS
J LITTLE, HAL SCHENCK - arXiv preprint math/0507598 - researchgate.net
Toric codes are evaluation codes obtained from an integral convex polytope P⊂ Rn and
finite field Fq. They are, in a sense, a natural extension of Reed-Solomon codes, and have …
finite field Fq. They are, in a sense, a natural extension of Reed-Solomon codes, and have …
[PDF][PDF] TORIC SURFACE CODES AND MINKOWSKI SUMS
J LITTLE, HAL SCHENCK - arXiv preprint math/0507598 - core.ac.uk
Toric codes are evaluation codes obtained from an integral convex polytope P⊂ Rn and
finite field Fq. They are, in a sense, a natural extension of Reed-Solomon codes, and have …
finite field Fq. They are, in a sense, a natural extension of Reed-Solomon codes, and have …
[PDF][PDF] TORIC SURFACE CODES AND MINKOWSKI SUMS
J LITTLE, HAL SCHENCK - arXiv preprint math/0507598, 2005 - Citeseer
Toric codes are evaluation codes obtained from an integral convex polytope P⊂ Rn and
finite field Fq. They are, in a sense, a natural extension of Reed-Solomon codes, and have …
finite field Fq. They are, in a sense, a natural extension of Reed-Solomon codes, and have …
Toric Surface Codes and Minkowski Sums
J Little, H Schenck - SIAM Journal on Discrete Mathematics, 2006 - search.proquest.com
Toric codes are evaluation codes obtained from an integral convex polytope $ P\subset
{\mathbb R}^ n $ and finite field ${\mathbb F} _q $. They are, in a sense, a natural extension …
{\mathbb R}^ n $ and finite field ${\mathbb F} _q $. They are, in a sense, a natural extension …
Toric Surface Codes and Minkowski Sums
J Little, H Schenck - SIAM Journal on Discrete Mathematics, 2006 - dl.acm.org
Toric codes are evaluation codes obtained from an integral convex polytope P⊂\mathbbR^n
and finite field \mathbbF_q. They are, in a sense, a natural extension of Reed-Solomon …
and finite field \mathbbF_q. They are, in a sense, a natural extension of Reed-Solomon …
Toric surface codes and minkowski sums
J Little, H Schenck - SIAM Journal on Discrete Mathematics, 2007 - experts.illinois.edu
Toric codes are evaluation codes obtained from an integral convex polytope P⊂ ℝ n and
finite field double-struck F sign q. They are, in a sense, a natural extension of Reed-Solomon …
finite field double-struck F sign q. They are, in a sense, a natural extension of Reed-Solomon …
Toric surface codes and Minkowski sums
J Little, H Schenck - arXiv Mathematics e-prints, 2005 - ui.adsabs.harvard.edu
Toric codes are evaluation codes obtained from an integral convex polytope $ P\subset\R^ n
$ and finite field $\F_q $. They are, in a sense, a natural extension of Reed-Solomon codes …
$ and finite field $\F_q $. They are, in a sense, a natural extension of Reed-Solomon codes …
Toric surface codes and Minkowski sums
J Little, H Schenck - arXiv preprint math/0507598, 2005 - arxiv.org
Toric codes are evaluation codes obtained from an integral convex polytope $ P\subset\R^ n
$ and finite field $\F_q $. They are, in a sense, a natural extension of Reed-Solomon codes …
$ and finite field $\F_q $. They are, in a sense, a natural extension of Reed-Solomon codes …
[引用][C] Toric surface codes and minkowski sums
J LITTLE, H SCHENCK - SIAM journal on discrete mathematics …, 2007 - pascal-francis.inist.fr
Toric surface codes and minkowski sums CNRS Inist Pascal-Francis CNRS Pascal and
Francis Bibliographic Databases Simple search Advanced search Search by classification …
Francis Bibliographic Databases Simple search Advanced search Search by classification …