212 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- S. Narison2 profiles14 · h 50
- D. Rabetiarivony8 · h 10
- R. Albuquerque8 · h 17
- Z. Randriamanakoto8 · h 11
- A. Rabemananjara2 profiles6 · h 8
- Franck Maminirina Ramaharo5 · h 2
- G. Randriamanatrika5 · h 7
- Hanitriarivo Rakotoson5 · h 6
- R. Andriambololona5 · h 10
- R. Raboanary5 · h 19
- R. Ranaivoson5 · h 5
- S. Randriamampandry5 · h 6
- Centre National de la Recherche ScientifiqueFR36 papers
- Institut National de Physique Nucléaire et de Physique des ParticulesFR28 papers
- University of OxfordGB21 papers
- University of PittsburghUS19 papers
- Fermi National Accelerator LaboratoryUS18 papers
- University of LisbonPT18 papers
- Durham UniversityGB17 papers
- Tufts UniversityUS17 papers
- Université Paris CitéFR17 papers
- University of Minnesota, DuluthUS17 papers
- University of RochesterUS17 papers
- William & MaryUS17 papers
4 papers · 1 filter
Finding a Generator Matrix of a Multidimensional Cyclic Code
R. Andriamifidisoa, R. M. Lalasoa, T. J. Rabeherimanana
We generalize Sepasdar's method for finding a generator matrix of two-dimensional cyclic codes to find an independent subset of a general multicyclic code, which may form a basis o…
A Dynamical System-based Key Equation for Decoding One-Point Algebraic-Geometry Codes
Ramamonjy Andriamifidisoa, Rufine Marius Lalasoa, Toussaint Joseph Rabeherimanana
A closer look at linear recurring sequences allowed us to define the multiplication of a univariate polynomial and a sequence, viewed as a power series with another variable, resul…
A decoding algorithm for binary linear codes using Groebner bases
Harinaivo Andriatahiny, Jean Jacques Ferdinand Randriamiarampanahy, Toussaint Joseph Rabeherimanana
It has been discovered that linear codes may be described by binomial ideals. This makes it possible to study linear codes by commutative algebra and algebraic geometry methods. In…
Decoding binary Reed-Muller codes via Groebner bases
Harinaivo Andriatahiny, Jean Jacques Ferdinand Randriamiarampanahy, Toussaint Joseph Rabeherimanana
The binary Reed-Muller codes can be characterized as the radical powers of a modular algebra. We use the Groebner bases to decode these codes.