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Two new binary codes with minimum distance threeHAMALAINEN, H.IEEE transactions on information theory. 1988, Vol 34, Num 4, issn 0018-9448, 875Article

Codes and length-increasing transitive binary relationsDO LONG VAN; KIEU VAN HUNG; PHAN TRUNG HUY et al.Lecture notes in computer science. 2005, pp 29-48, issn 0302-9743, isbn 3-540-29107-5, 1Vol, 20 p.Conference Paper

On Non-binary quantum BCH codesZHI MA; XIN LU; KEQIN FENG et al.Lecture notes in computer science. 2006, pp 675-683, issn 0302-9743, isbn 3-540-34021-1, 1Vol, 9 p.Conference Paper

Information Sets From Defining Sets in Abelian CodesJOAQUIN BERNAL, José; JACOBO SIMON, Juan.IEEE transactions on information theory. 2011, Vol 57, Num 12, pp 7990-7999, issn 0018-9448, 10 p.Article

Practical construction of binary codes and its decodingHUBER, K.AEU. Archiv für Elektronik und Übertragungstechnik. 1991, Vol 45, Num 1, pp 55-57, issn 0001-1096, 3 p.Article

Bounds and constructions for binary codes of length less than 24 and asymmetric distance less than 6WEBER, J. H; DE VROEDT, C; BOEKEE, D. E et al.IEEE transactions on information theory. 1988, Vol 34, Num 5, pp 1321-1331, issn 0018-9448Article

A note on perfect arithmetic codesASTOLA, J.IEEE transactions on information theory. 1986, Vol 32, Num 3, pp 443-445, issn 0018-9448Article

Binary sequence with a high crosscorrelation with each member of a subset of gold codesYATES, K. W; BEACH, M. A; COPPING, A. J et al.Electronics Letters. 1986, Vol 22, Num 18, pp 930-932, issn 0013-5194Article

Equidistant binary fingerprinting codes. Existence and identification algorithmsFERNANDEZ, Marcel; SORIANO, Miguel; COTRINA, Josep et al.Lecture notes in computer science. 2005, issn 0302-9743, isbn 3-540-25860-4, 4Vol, part II, 527-536Conference Paper

A general case of formal duality between binary nonlinear codesCARLET, C.Discrete mathematics. 1993, Vol 111, Num 1-3, pp 77-85, issn 0012-365XConference Paper

New minimum distance bounds for certain binary linear codesDASKALOV, R. N; KAPRALOV, S. N.IEEE transactions on information theory. 1992, Vol 38, Num 6, pp 1795-1796, issn 0018-9448Article

Two new binary codes obtained by shortening a generalized concatenated codeTOLHUIZEN, L. M. G. M.IEEE transactions on information theory. 1991, Vol 37, Num 6, issn 0018-9448, 1705Article

Binary codes for compound channelsPIRET, P.IEEE transactions on information theory. 1985, Vol 31, Num 3, pp 436-440, issn 0018-9448Article

New Constant-Weight Codes From Propagation RulesYEOW MENG CHEE; CHAOPING XING; SZE LING YEO et al.IEEE transactions on information theory. 2010, Vol 56, Num 4, pp 1596-1599, issn 0018-9448, 4 p.Article

Dynamic mixed huffman codesULACHA, Grzegorz; STASINSKI, Ryszard.International conference on signals and electronic systems. 2005, pp 537-540, isbn 83-906074-7-6, 1Vol, 4 p.Conference Paper

The minimal covering radius t[15,6] of a six-dimensional binary linear code of length 15 is equal to 4SIMONIS, J.IEEE transactions on information theory. 1988, Vol 34, Num 5, pp 1344-1345, issn 0018-9448Article

Efficient exhaustive search for optimal-peak-sidelobe binary codesCOXSON, Greg; RUSSO, Jon.IEEE Radar Conference. 2004, pp 438-443, isbn 0-7803-8234-X, 6 p.Conference Paper

On minimal decoding sets for the extended binary golay codeANDERSON, J. L.IEEE transactions on information theory. 1992, Vol 38, Num 5, pp 1560-1561, issn 0018-9448Article

Extremal self-dual codes from symmetric designsSPENCE, E; TONCHEV, V. D.Discrete mathematics. 1992, Vol 110, Num 1-3, pp 265-268, issn 0012-365XArticle

Permutation decoding of abelian codesCHABANNE, H.IEEE transactions on information theory. 1992, Vol 38, Num 6, pp 1826-1829, issn 0018-9448Article

Weight enumerators of self-dual codesBRUALDI, R. A; PLESS, V. S.IEEE transactions on information theory. 1991, Vol 37, Num 4, pp 1222-1225, issn 0018-9448Article

Binary even [25, 15, 6] codes do not existSIMONIS, J.IEEE transactions on information theory. 1987, Vol 33, Num 1, pp 151-153, issn 0018-9448Article

A Unified Method for Determining the Weight Enumerators of Binary Extended Quadratic Residue CodesLEE, Chong-Dao; CHEN, Yan-Haw; CHANG, Yaotsu et al.IEEE communications letters. 2009, Vol 13, Num 2, pp 139-141, issn 1089-7798, 3 p.Article

The Hermitian two-graph and its codeHAEMERS, Willem H; KUIJKEN, Elisabeth.Linear algebra and its applications. 2002, Vol 356, pp 79-93, issn 0024-3795Article

The uniqueness of the best codeLITSYN, S; VARDY, A.IEEE transactions on information theory. 1994, Vol 40, Num 5, pp 1693-1698, issn 0018-9448Article

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