
- Department of Mathematical Sciences, Clemson http://www.ces.clemson.edu/ keyj/
- Department of Mathematical Sciences, Clemson http://www.ces.clemson.edu/ keyj/
- Designs, Codes and Cryptography, Revised, 117 (September 1998) Minimum weight and dimension formulas for some
- Permutation decoding for codes from designs and keyj@clemson.edu
- Recent developments in permutation decoding Department of Mathematical Sciences
- Department of Mathematical Sciences Clemson University
- POLYNOMIAL CODES AND FINITE E. F. Assmus, Jr and J. D. Key
- Department of Mathematical Sciences Clemson University
- 1 APPENDIX 1 //file for all the primitive reps of J1
- Binary codes from rectangular lattice graphs and permutation decoding
- Geometric Codes over Fields of Odd Prime Power Order
- Codes, Designs and Graphs from the Janko Groups J1 and J2
- Bases of Minimum-Weight Vectors for Codes from Designs S. Gao and J. D. Key
- Minimum-weight codewords as generators of generalized Reed-Muller codes
- Ternary dual codes of the planes of order nine Department of Mathematical Sciences
- Codes associated with triangular graphs, and permutation decoding J. D. Key and J. Moori
- Linear codes from designs from Hamming graphs Clemson University (SC, USA)
- Some applications of Magma in designs and codes: oval designs, hermitian unitals and generalized
- Binary codes from the line graph of the W. Fish, J.D. Key and E. Mwambene
- DUAL CODES OF TRANSLATION PLANES K. L. Clark
- 334 Int. J. Information and Coding Theory, Vol. 1, No. 3, 2010 Codes associated with triangular graphs
- Department of Mathematical Sciences Clemson University
- Permutation decoding: an update Department of Mathematical Sciences
- List of Errors DESIGNS AND THEIR CODES
- Discrete Mathematics 282 (2004) 171182 www.elsevier.com/locate/disc
- Department of Mathematical Sciences, Clemson http://ces.clemson.edu/ keyj/
- Department of Mathematical Sciences, Clemson http://www.ces.clemson.edu/ keyj/
- Partial permutation decoding for codes from Paley graphs
- POLYNOMIAL CODES AND FINITE GEOMETRIES \Lambda
- Department of Mathematical Sciences, Clemson http://ces.clemson.edu/ keyj/
- Binary codes from graphs on triples and permutation decoding
- Computational results for the known biplanes of Department of Mathematical Sciences
- SMALL SETS OF EVEN TYPE AND CODEWORDS Dedicated to Professor Helmut Karzel on the occasion of his 70th
- Some error-correcting codes and their applications
- Rigidity Theorems for a Class of Affine Resolvable Designs
- Special Issue (2003), S140S152 Advances in Geometry ( de Gruyter 2003
- European Journal of Combinatorics 26 (2005) 665682 www.elsevier.com/locate/ejc
- Information sets and partial permutation decoding for codes from finite geometries
- Minimum words of codes from affine planes D. Ghinelli, M.J. de Resmini and J.D. Key
- Graphs, designs and codes related to the n-cube W. Fish, J.D. Key and E. Mwambene
- Codes from incidence matrices and line graphs of Paley graphs D. Ghinelli
- Department of Mathematical Sciences, Clemson http://www.ces.clemson.edu/ keyj/
- Department of Mathematical Sciences, Clemson http://www.ces.clemson.edu/ keyj/
- Department of Mathematical Sciences, Clemson http://www.ces.clemson.edu/ keyj/
- The minimum weight of dual codes from projective Department of Mathematical Sciences
- Codes from lattice and related graphs, and permutation decoding School of Mathematical Sciences
- , , 122 () DESIGNS AND CODES
- Subcodes of the Projective Generalized Reed-Muller Codes Spanned by Minimum-Weight Vectors
- European Journal of Combinatorics 25 (2004) 113123 www.elsevier.com/locate/ejc
- Codes from incidence matrices of graphs Joint work with P. Dankelmann and B. Rodrigues
- Codes from incidence matrices of graphs Joint work with P. Dankelmann and B. Rodrigues
- Codes from incidence matrices of graphs P. Dankelmann