The Newton Polygon of Plane Curves with Many Rational Points
Designs, Codes and Cryptography
Computing a Basis of L(D) on an Affine Algebraic Curve with One Rational Place at Infinity
AAECC-13 Proceedings of the 13th International Symposium on Applied Algebra, Algebraic Algorithms and Error-Correcting Codes
Symbolic Hamburger-Noether expressions of plane curves and applications to AG codes
Mathematics of Computation
Formal desingularization of surfaces: The Jung method revisited
Journal of Symbolic Computation
A generalization of Baker's theorem
Finite Fields and Their Applications
Decoding Algebraic Geometry Codes by a Key Equation
Finite Fields and Their Applications
Computational aspects of retrieving a representation of an algebraic geometry code
Journal of Symbolic Computation
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We intend to show that algebraic geometry codes may be constructed easily using blowing-up theory for any projective plane algebraic curve. Our paper is based on a paper by Le Brigand and Risler (1988). We try to be as explicit as possible