DOIAbstract
AbstractLet C be a nonsingular projective curve defined over a finite field. We give a construction of error-correcting codes on the projective bundle P(E)→C associated to a vector bundle E on C
AbstractLet C be a nonsingular projective curve defined over a finite field. We give a construction of error-correcting codes on the projective bundle P(E)→C associated to a vector bundle E on C
Error control codes are widely used to increase the reliability of transmis-sion of information over...
Algebraic geometry is often employed to encode and decode signals transmitted in communication syste...
Any integral convex polytope $P$ in $\mathbb{R}^N$ provides a $N$-dimensional toric variety $X_P$ an...
AbstractMotivated by error-correcting coding theory, we pose some hard questions regarding moduli sp...
The coding theory plays an important role in improving the reliability in information and communicat...
AbstractWe give a construction of error-correcting codes from Grassmann bundles associated to a vect...
AbstractWe investigate the parameters of the algebraic–geometric codes constructed from vector bundl...
This note completes a talk given at the conference Curves over Finite Fields: past, present and futu...
The theory of error detecting and correcting codes is an interdisciplinary field of engineering and ...
Error correcting codes are defined and important parameters for a code are explained. Parameters of ...
In the presented work we define a class of error-correcting codes based on incidence vectors of proj...
AbstractIn this paper we use intersection theory to develop methods for obtaining lower bounds on th...
About ten years ago, V.D. Goppa found a surprising connection between the theory of algebraic curves...
When information is transmitted, errors are likely to occur. Coding theory examines efficient ways o...
AbstractWe show how to construct error-correcting codes from flag varieties on a finite field Fq. We...
Error control codes are widely used to increase the reliability of transmis-sion of information over...
Algebraic geometry is often employed to encode and decode signals transmitted in communication syste...
Any integral convex polytope $P$ in $\mathbb{R}^N$ provides a $N$-dimensional toric variety $X_P$ an...
AbstractMotivated by error-correcting coding theory, we pose some hard questions regarding moduli sp...
The coding theory plays an important role in improving the reliability in information and communicat...
AbstractWe give a construction of error-correcting codes from Grassmann bundles associated to a vect...
AbstractWe investigate the parameters of the algebraic–geometric codes constructed from vector bundl...
This note completes a talk given at the conference Curves over Finite Fields: past, present and futu...
The theory of error detecting and correcting codes is an interdisciplinary field of engineering and ...
Error correcting codes are defined and important parameters for a code are explained. Parameters of ...
In the presented work we define a class of error-correcting codes based on incidence vectors of proj...
AbstractIn this paper we use intersection theory to develop methods for obtaining lower bounds on th...
About ten years ago, V.D. Goppa found a surprising connection between the theory of algebraic curves...
When information is transmitted, errors are likely to occur. Coding theory examines efficient ways o...
AbstractWe show how to construct error-correcting codes from flag varieties on a finite field Fq. We...
Error control codes are widely used to increase the reliability of transmis-sion of information over...
Algebraic geometry is often employed to encode and decode signals transmitted in communication syste...
Any integral convex polytope $P$ in $\mathbb{R}^N$ provides a $N$-dimensional toric variety $X_P$ an...
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