On codes with finite interpreting delay: a defect theorem

Yannick Guesnet

RAIRO - Theoretical Informatics and Applications (2010)

  • Volume: 34, Issue: 1, page 47-59
  • ISSN: 0988-3754

Abstract

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We introduce two new classes of codes, namely adjacent codes and codes with finite interpreting delay. For each class, we establish an extension of the defect theorem.

How to cite

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Guesnet, Yannick. "On codes with finite interpreting delay: a defect theorem." RAIRO - Theoretical Informatics and Applications 34.1 (2010): 47-59. <http://eudml.org/doc/221952>.

@article{Guesnet2010,
abstract = { We introduce two new classes of codes, namely adjacent codes and codes with finite interpreting delay. For each class, we establish an extension of the defect theorem. },
author = {Guesnet, Yannick},
journal = {RAIRO - Theoretical Informatics and Applications},
keywords = {defect theorem; codes with finite interpreting delay; codes with finite deciphering delay; codes with finite synchronization delay; prefix codes; circular codes},
language = {eng},
month = {3},
number = {1},
pages = {47-59},
publisher = {EDP Sciences},
title = {On codes with finite interpreting delay: a defect theorem},
url = {http://eudml.org/doc/221952},
volume = {34},
year = {2010},
}

TY - JOUR
AU - Guesnet, Yannick
TI - On codes with finite interpreting delay: a defect theorem
JO - RAIRO - Theoretical Informatics and Applications
DA - 2010/3//
PB - EDP Sciences
VL - 34
IS - 1
SP - 47
EP - 59
AB - We introduce two new classes of codes, namely adjacent codes and codes with finite interpreting delay. For each class, we establish an extension of the defect theorem.
LA - eng
KW - defect theorem; codes with finite interpreting delay; codes with finite deciphering delay; codes with finite synchronization delay; prefix codes; circular codes
UR - http://eudml.org/doc/221952
ER -

References

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  1. D. Arques and C.J. Michel, A possible code in the genetic code, edited by E.W. Mayr and C. Puech, 12th Annual Symposium on Theoretical Aspects of Computer Science. Springer, Lectures Notes in Comput. Sci.900 (1995) 640-651.  
  2. J. Berstel and D. Perrin, Theory of Codes. Academic Press (1985).  
  3. J. Berstel, D. Perrin, J.F. Perrot and A. Restivo, Sur le théorème du défaut. J. Algebra60 (1979) 169-180.  
  4. V. Bruyère, Maximal codes with bounded deciphering delay. Theoret. Comput. Sci.84 (1991) 53-76.  
  5. S.W. Golomb and B. Gordon, Codes with bounded synchronization delay. Inform. and Control8 (1965) 355-372.  
  6. M. Leconte, Codes sans répétition. Ph.D. Thesis, Université Paris VII (1985).  
  7. A. Restivo, A combinatorial property of codes having finite synchronization delay. Theoret. Comput. Sci.1 (1975) 95-101.  
  8. A.A. Sardinas and C. Patterson, A necessary and sufficient condition for the unique decomposition of coded messages. IRE Internat. Conv. Rec.8 (1953) 104-108.  
  9. J.C. Spehner, Quelques constructions et algorithmes relatifs aux sous-monoïdes d'un monoïde libre. Semigroup Forum9 (1975) 334-353.  

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