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- E. Betti, A new bound for the minimum distance of cyclic codes
- E. Briand, M. Rosas, Diagonally symmetric polynomials of the roots of systems of polynomial equations
- V. Dimitrova, S. Markovski, D. Gligoroski, Classification of Quasigroups as Boolean Functions, their Algebraic Complexity and Application of Gröbner Bases in Solving Systems of Quasigroup Equations
- P. Fragneto, A. Rimoldi, L. Sportiello, FGLM and coprime polynomial pairs
- O. Geil, Two applications of the footprint (or delta-set) bound
- M. Giorgetti, About the nth-root codes: a Gröbner bases approach to the weight computation
- D. Gligoroski, S. Markovski, S.J. Knapskog, Gröbner Bases + Slow Iterative Approach to the Level of a Random Boolean Function = Weaknesses in Cryptographic Hash Function ?!
- E. Guerrini, E. Orsini, On the distance distribution of systematic non-linear codes
- R. Gugisch, Construction of Isomorphism Classes of Oriented Matroids
- A. Heinze, M. Klin, An infinite series of proper loops, admitting a regular group of collineations: An approach via Algebraic Combinatorics
- A. Ibeas Martin, Gröbner Bases and Cayley Digraphs of Cyclic Groups
- J.-L. Kim, Why is 72 = 24 * 3 so hard?
- A. Kohnert, Two-Weight Codes with prescribed Symmetries
- I. Kovacs, On algebras arising from semiregular group actions
- B. Langfeld, A Short Introduction to Cyclic Convolutional Codes
- F. Manganiello, Computation of the Weight Distribution of CRC Codes
- G. Matthews, Unique decoding of m-point codes using lists
- M. Pellegrini, On the weight distribution of hermitian codes
- R. Pellikaan, S. Bulygin, Finding Minimum Distance and Decoding Linear Error-correcting Codes with Groebner Bases
- R. Peretz, The Resultant Reformulation of the 2-D Jacobian Conjecture
- M. Borges Quintana, M.A. Borges Trenard, E. Martinez Moro, GBLA & Codes: Gröbner basis associated with linear codes
- D. Ruano, Generalized Toric Codes (abstract)
- I. Simonetti, Attacks to polynomial cryptosystems
- I. Toli, Efficient Arithmetic For Some Finite Fields
- M. Ziv-Av, Two association schemes on 40 and 64 points: A supplement to the paper by Bannai-Bannai-Bannai
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