Tsonka Stefanova Baicheva
According to our database1, Tsonka Stefanova Baicheva authored at least 20 papers between 1997 and 2019.
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Classification of optimal (v, k, 1) binary cyclically permutable constant weight codes with $$k=5, $$ k = 5 , 6 and 7 and small lengths.
Des. Codes Cryptogr., 2019
On the Diffusion Property of the Improved Generalized Feistel with Different Permutations for Each Round.
Proceedings of the Algebraic Informatics - 8th International Conference, 2019
Classification of Strongly Conflict-Avoiding Codes.
IEEE Communications Letters, 2018
Optimal conflict-avoiding codes for 3, 4 and 5 active users.
Probl. Inf. Transm., 2017
Classification of optimal conflict-avoiding codes of weights 6 and 7.
Electronic Notes in Discrete Mathematics, 2017
Optimal (v, 5, 2, 1) optical orthogonal codes of small v.
Appl. Algebra Eng. Commun. Comput., 2013
Classification of optimal (v, 4, 1) binary cyclically permutable constant-weight codes and cyclic 2-(v, 4, 1) designs with v ≤ 76.
Probl. Inf. Transm., 2011
All binary linear codes of lengths up to 18 or redundancy up to 10 are normal.
Adv. in Math. of Comm., 2011
On the least covering radius of binary linear codes of dimension 6.
Adv. in Math. of Comm., 2010
Linear Codes of Good Error Control Performance.
Proceedings of the Enhancing Cryptographic Primitives with Techniques from Error Correcting Codes, 2009
Binary and Ternary Linear Quasi-Perfect Codes With Small Dimensions.
IEEE Trans. Information Theory, 2008
Determination of the Best CRC Codes with up to 10-Bit Redundancy.
IEEE Trans. Communications, 2008
On the least covering radius of binary linear codes with small lengths.
IEEE Trans. Information Theory, 2003
On the performance of the ternary [13, 7, 5] quadratic-residue code.
IEEE Trans. Information Theory, 2002
On the covering radius of ternary negacyclic codes with length up to 26.
IEEE Trans. Information Theory, 2001
Optimal Binary One-Error-Correcting Codes of Length 10 Have 72 Codewords.
IEEE Trans. Information Theory, 1999
Correction to 'Covering Radii of Ternary Linear Codes of Small Dimensions and Codimensions'.
IEEE Trans. Information Theory, 1998
The Covering Radius of Ternary Cyclic Codes with Length up to 25.
Des. Codes Cryptogr., 1998
On the cyclic redundancy-check codes with 8-bit redundancy.
Computer Communications, 1998
Covering radii of ternary linear codes of small dimensions and codimensions.
IEEE Trans. Information Theory, 1997