Standard

Estimates on the semi-meandric crossing number of classical knots. / Belousov, Yury ; Malyutin, Andrei .

Polynomial Computer Algebra '2017: The International Conference. СПб. : Издательство «ВВМ», 2017. p. 21-23.

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › Research

Harvard

Belousov, Y & Malyutin, A 2017, Estimates on the semi-meandric crossing number of classical knots. in Polynomial Computer Algebra '2017: The International Conference. Издательство «ВВМ», СПб., pp. 21-23, Polynomial Computer Algebra '2017, Санкт-Петербург, Russian Federation, 17/04/17.

APA

Belousov, Y., & Malyutin, A. (2017). Estimates on the semi-meandric crossing number of classical knots. In Polynomial Computer Algebra '2017: The International Conference (pp. 21-23). Издательство «ВВМ».

Vancouver

Belousov Y, Malyutin A. Estimates on the semi-meandric crossing number of classical knots. In Polynomial Computer Algebra '2017: The International Conference. СПб.: Издательство «ВВМ». 2017. p. 21-23

Author

Belousov, Yury ; Malyutin, Andrei . / Estimates on the semi-meandric crossing number of classical knots. Polynomial Computer Algebra '2017: The International Conference. СПб. : Издательство «ВВМ», 2017. pp. 21-23

BibTeX

@inproceedings{d4ba4bdbd81646a6b349175c8fe220ac,
title = "Estimates on the semi-meandric crossing number of classical knots",
abstract = "A plane diagram D of a knot is said to be semi-meandric if D is the union of two simple smooth arcs. Every tame knot has a semi-meandric diagram. We use this fact to define a new knot invariant: the semi-meandric crossing number. Applying the technique of Gauss Codes and a specific algo- rithm transforming arbitrary knot diagrams to semi-meandric ones we obtain estimates on this invariant.",
author = "Yury Belousov and Andrei Malyutin",
note = "Yu. Belousov, A. Malyutin. Estimates on the semi-meandric crossing number of classical knots // Abstracts of The International Conference {"}Polynomial Computer Algebra{"} '2017. — 2017. — P. 21-23. ; null ; Conference date: 17-04-2017 Through 22-04-2017",
year = "2017",
language = "English",
isbn = "978-5-9651-1057-5",
pages = "21--23",
booktitle = "Polynomial Computer Algebra '2017",
publisher = "Издательство «ВВМ»",
address = "Russian Federation",
url = "http://pca.pdmi.ras.ru/2017/program",

}

RIS

TY - GEN

T1 - Estimates on the semi-meandric crossing number of classical knots

AU - Belousov, Yury

AU - Malyutin, Andrei

N1 - Yu. Belousov, A. Malyutin. Estimates on the semi-meandric crossing number of classical knots // Abstracts of The International Conference "Polynomial Computer Algebra" '2017. — 2017. — P. 21-23.

PY - 2017

Y1 - 2017

N2 - A plane diagram D of a knot is said to be semi-meandric if D is the union of two simple smooth arcs. Every tame knot has a semi-meandric diagram. We use this fact to define a new knot invariant: the semi-meandric crossing number. Applying the technique of Gauss Codes and a specific algo- rithm transforming arbitrary knot diagrams to semi-meandric ones we obtain estimates on this invariant.

AB - A plane diagram D of a knot is said to be semi-meandric if D is the union of two simple smooth arcs. Every tame knot has a semi-meandric diagram. We use this fact to define a new knot invariant: the semi-meandric crossing number. Applying the technique of Gauss Codes and a specific algo- rithm transforming arbitrary knot diagrams to semi-meandric ones we obtain estimates on this invariant.

UR - http://pca.pdmi.ras.ru/2017/

UR - http://pca.pdmi.ras.ru/2017/abstract_files/pca_Belousov.pdf

UR - https://www.elibrary.ru/item.asp?id=42652227&pff=1

M3 - Conference contribution

SN - 978-5-9651-1057-5

SP - 21

EP - 23

BT - Polynomial Computer Algebra '2017

PB - Издательство «ВВМ»

CY - СПб.

Y2 - 17 April 2017 through 22 April 2017

ER -

ID: 15680871