Kunio Murasugi - Department of Mathematics
网页Department of Mathematics, University of Toronto Bahen Centre, Room 6290 40 St. George St., Toronto, ON, M5S 2E4; 416-978-3323; Email Us
Kunio MURASUGI | University of Toronto, Toronto | U of T
网页Kunio MURASUGI | Cited by 3,271 | of University of Toronto, Toronto (U of T) | Read 115 publications | Contact Kunio MURASUGI
Knot theory and its applications : Murasugi, Kunio, 1929- : Free ...
网页2019年7月2日 · Murasugi, Kunio, 1929-. Publication date. 1996. Topics. Knot theory. Publisher. Boston : Birkhäuser. Collection. trent_university; internetarchivebooks; …
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Knot Theory and Its Applications - SpringerLink
网页Overview. Authors: Kunio Murasugi. Includes fundamental mathematical concepts as well as applications to physics, biology and chemistry. Motivates the reader with historical background and notes. Balances …
Kunio Murasugi's research works | University of Toronto, Toronto …
网页Kunio Murasugi's 12 research works with 4 citations and 107 reads, including: Graph Theory Applied to Chemistry.
Knot Theory and Its Applications - Kunio Murasugi - Google Books
网页Knot Theory and Its Applications. Knot theory is a concept in algebraic topology that has found applications to a variety of mathematical problems as well as to problems in …
[1307.1578] Various stabilities of the Alexander polynomials of …
网页2013年7月5日 · Various stabilities of the Alexander polynomials of knots and links. Mikami Hirasawa, Kunio Murasugi. In this paper, we study distribution of the zeros of the …
Creating Manifolds from Knots - SpringerLink
网页In this chapter we will show that it is possible to create from an arbitrary knot (or link) a 3-dimensional manifold (usually shortened to 3-manifold). Hence by studying the properties …
A Study of Braids - SpringerLink
网页In Chapter 10, we discuss the primary applications of braid theory to knot theory, including the introduction of the most important invariants of knot theory, the Alexander polynomial …
网页546 KUNIO MURASUGI. An identification of this kind leads to the product (in the sense of [4], [9]) of two given elementary torus links. Namely we have (2. 1) Any product of two …
