kemsuСибСкриптSibScript2949-21222949-2092Kemerovo State Universitykemsu-3940Research ArticleСтатьиПРЕОБРАЗОВАНИЯ РЕЙДЕМЕЙСТЕРА ДЛЯ УЗЛОВ И ЗАЦЕПЛЕНИЙ В
ЛИНЗОВЫХ ПРОСТРАНСТВАХREIDEMEISTER MOVES FOR KNOTS AND LINKS IN LENS SPACESМанфредиЭнрикоManfrediEnriconoemail@neicon.ruМулаццаниМикелеMulazzaniMichelenoemail@neicon.ruБолонский университет, ИталияРоссияBologna University, ItalyRussian Federation20112310201103-17381Copyright © Манфреди Э., Мулаццани М., 20112011Манфреди Э., Мулаццани М.Manfredi E., Mulazzani M.This work is licensed under a Creative Commons Attribution 4.0 License.https://www.sibscript.ru/jour/article/view/3940преобразования Рейдемейстералинзовые пространстватрехмерные многооб¬разияReidemeister moveslens spaces3-manifoldsReferencesBrody, E. J. The topological classification of the lens spaces / E. J. Brody // Ann. of Math. -1960. - Vol. 71. - P. 163 - 184.Brody, E. J. The topological classification of the lens spaces / E. J. Brody // Ann. of Math. -1960. - Vol. 71. - P. 163 - 184.Burde, G. Knots / G. Burde, H. Zieschang -Walter de Gruyter. - Berlin; New York, 2003.Burde, G. Knots / G. Burde, H. Zieschang -Walter de Gruyter. - Berlin; New York, 2003.Drobotukhina, Y. V. An analogue of the Jones polynomial for links in RP3 and a generalization of the Kauffman-Murasugi theorem / Y. V. Drobotukhina // Leningrad Math. J. - 1991. - Vol. 2. - P. 613 - 630.Drobotukhina, Y. V. An analogue of the Jones polynomial for links in RP3 and a generalization of the Kauffman-Murasugi theorem / Y. V. Drobotukhina // Leningrad Math. J. - 1991. - Vol. 2. - P. 613 - 630.Gonzato, M. Invarianti polinomiali per link in spazi lenticolari/ M. Gonzato // Degree thesis. -University of Bologna, 2007.Gonzato, M. Invarianti polinomiali per link in spazi lenticolari/ M. Gonzato // Degree thesis. -University of Bologna, 2007.Manfredi, E. Fundamental group ofknots and links in lens spaces/ E. Manfredi // Degree thesis. -University of Trieste, 2010.Manfredi, E. Fundamental group ofknots and links in lens spaces/ E. Manfredi // Degree thesis. -University of Trieste, 2010.Prasolov, V. V. Knots, links, braids and 3-manifolds. An introduction to the new invariants in low-dimensional topology/ V. V. Prasolov, A. B. Sossinsky // Transl. of Math. Monographs. - Vol. 154. - Amer. Math. Soc.: Providence, RI, 1997.Prasolov, V. V. Knots, links, braids and 3-manifolds. An introduction to the new invariants in low-dimensional topology/ V. V. Prasolov, A. B. Sossinsky // Transl. of Math. Monographs. - Vol. 154. - Amer. Math. Soc.: Providence, RI, 1997.Roseman, D. Elementary moves for higher dimensional knots / D. Roseman // Fund. Math. -2004. - Vol. 184. - P. 291 - 310.Roseman, D. Elementary moves for higher dimensional knots / D. Roseman // Fund. Math. -2004. - Vol. 184. - P. 291 - 310.
The authors declare that there are no conflicts of interest present.