ÈÑÒÈÍÀ

Martinez C.

Ñîàâòîðû: Ìàðêîâ Â.Ò., Gonzalez S., Íå÷àåâ À.À., R?a I.F., Pillado G.C., Ãàðñèà-Ïèëüÿäî Ê., Ðóà È.Ô., Couselo E., Íå÷àåâ À.À., Garsia P.C.

10 ñòàòåé, 1 òåçèñû äîêëàäà

Êîëè÷åñòâî öèòèðîâàíèé ñòàòåé â æóðíàëàõ ïî äàííûì Web of Science: 6, Scopus: 9

IstinaResearcherID (IRID): 421484

Äåÿòåëüíîñòü ñòèëü:  îáû÷íûé | ÃÎÑÒ | plain | abbrv | acm | alpha | amsalpha | amsplain | apalike | ieeetr | siam

• Ñòàòüè â æóðíàëàõ

  • 
    • 2016 New examples of non-abelian group codes
    • Garcia Pillado Cristina, Gonzalez Santos, Markov Victor, Martinez Consuelo, Nechaev Alexandr
    • â æóðíàëå Advances in Mathematics of Communications, èçäàòåëüñòâî American Institute of Mathematical Sciences (United States), òîì 10, ? 1, ñ. 1-10 DOI
  • 
    • 2013 Group codes over non-abelian groups
    • Pillado Garc?a C., Gonz?lez S., Markov V.T., Mart?nez C., Nechaev A.A.
    • â æóðíàëå Journal of Algebra and its Applications, èçäàòåëüñòâî World Scientific (United States), òîì 12, ? 7, ñ. 135037 DOI
  • 
    • 2012 Ideal representation of Reed?Solomon and Reed?Muller codes
    • Couselo E., Gonz?lez S., Markov V.T., Mart?nez C., Nechaev A.A.
    • â æóðíàëå Algebra and Logic, èçäàòåëüñòâî Consultants Bureau (United States), òîì 51, ? 3, ñ. 195-212 DOI
  • 
    • 2012 When are all group codes of a noncommutative group Abelian (a computational approach)?
    • Pillado Garc?a C., Gonz?lez S., Markov V.T., Mart?nez C., Nechaev A.A.
    • â æóðíàëå Journal of Mathematical Sciences, èçäàòåëüñòâî Plenum Publishers (United States), òîì 186, ? 4, ñ. 578-585 DOI
  • 
    • 2010 Some constructions of linearly optimal group codes
    • Couselo E., Gonzalez S., Martinez C., Markov V., Nechaev A.
    • â æóðíàëå Linear Algebra and Its Applications, èçäàòåëüñòâî Elsevier BV (Netherlands), òîì 433, ? 2, ñ. 356-364 DOI
  • 
    • 2005 Cyclic Generalized Galois Rings
    • Gonzalez S., Markov V.T., Martinez C., Nechaev A.A., Rua I.F.
    • â æóðíàëå Communications in Algebra, òîì 33, ? 12, ñ. 1-12
  • 
    • 2005 Cyclic generalized Galois rings
    • Gonzalez S., Markov V., Martinez C., Nechaev A., R?a I.F.
    • â æóðíàëå Communications in Algebra, èçäàòåëüñòâî Marcel Dekker Inc. (United States), òîì 33, ? 12, ñ. 4467-4478
  • • 2004 Coordinate sets of generalized Galois rings
    • Gonzalez S., Markov V., Martinez C., Nechaev A., R?a I.F.
    • â æóðíàëå Journal of Algebra and its Applications, èçäàòåëüñòâî World Scientific (United States), òîì 3, ? 1, ñ. 31-48
  • 
    • 2004 On cyclic top-associative Generalized Galois Rings
    • Gonzalez S., Markov V.T., Martinez C., Nechaev A.A., Rua I.F.
    • â æóðíàëå Lecture Notes in Computer Science, òîì 2948, ñ. 25-37

• Ñòàòüè â ñáîðíèêàõ

  • • 2015 New Examples of Non-Abelian Group Codes
    • Garcia-Pillado C., Gonzalez S., Markov V.T., Martinez C., Nechaev A.A.
    • â ñáîðíèêå Coding Theory and Applications 4th International Castle Meeting, Palmela Castle, Portugal, September 15-18, 2014, ñåðèÿ CIM Series in Mathematical Sciences, èçäàòåëüñòâî SPRINGER (VAN GODEWIJCKSTRAAT 30, DORDRECHT, NETHERLANDS, 3311GZ), òîì 3, ñ. 203-208 DOI

• Òåçèñû äîêëàäîâ

  • • 2011 Group Codes which are not Abelian Group Codes
    • Garcia-Pillado C., Gonzalez S., Markov V., Martinez C., Nechaev A.
    • â ñáîðíèêå Proc. of the Third International Castle Meeting on CodingTheory and Applications, èçäàòåëüñòâî Universitat Autonoma de Barcelona, Servei de Publicacions (Spain), òåçèñû, ñ. 123-127