Zobrazeno 1 - 10
of 104
pro vyhledávání: '"Shin, Satoh"'
Publikováno v:
SSRN Electronic Journal.
Publikováno v:
Tetrahedron. 127:133102
Publikováno v:
Tetrahedron Letters. 108:154130
Autor:
Shoji, Yokobori, Ken, Saito, Kazuma, Sasaki, Takahiro, Kanaya, Yu, Fujiki, Masahiro, Yamaguchi, Shin, Satoh, Akihiro, Watanabe, Yutaka, Igarashi, Go, Suzuki, Junya, Kaneko, Ryuta, Nakae, Hidetaka, Onda, Saori, Ishinokami, Yasuhiro, Takayama, Yasutaka, Naoe, Hidetaka, Sato, Kyoko, Unemoto, Akira, Fuse, Hiroyuki, Yokota, Yokobori, Shoji, Saito, Ken, Sasaki, Kazuma, Kanaya, Takahiro, Fujiki, Yu, Yamaguchi, Masahiro, Satoh, Shin, Watanabe, Akihiro, Igarashi, Yutaka, Suzuki, Go, Kaneko, Junya, Nakae, Ryuta, Onda, Hidetaka, Ishinokami, Saori, Takayama, Yasuhiro, Naoe, Yasutaka, Sato, Hidetaka, Unemoto, Kyoko, Fuse, Akira, Yokota, Hiroyuki
Publikováno v:
Journal of Nippon Medical School.
BACKGROUND Because of the aging of the Japanese population, traumatic brain injuries (TBI) have increased in elderly adults. However, the effectiveness and prognosis of intensive treatment for geriatric TBI have not yet been determined. Thus, we used
Publikováno v:
Topology and its Applications. 247:9-19
It is known that the pass move is not an unknotting operation in classical knot theory. In this paper, we prove that the pass move is an unknotting operation in welded knot theory.
Publikováno v:
Topology and its Applications. 222:200-216
For an effectively n-colorable link L, C n ⁎ ( L ) stands for the minimum number of distinct colors used over all effective n-colorings of L. It is known that C n ⁎ ( L ) ≥ 1 + log 2 n for any effectively n-colorable link L with non-zero de
The writhe polynomial is a fundamental invariant of an oriented virtual knot. We introduce a kind of local moves for oriented virtual knots called shell moves. The first aim of this paper is to prove that two oriented virtual knots have the same writ
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::96d32bc2e2eec3aa8e6e2996b0b9b19b
Publikováno v:
Topology and its Applications. 196:771-776
A Delta-crossing tangle is a tangle of three arcs with three crossings, which appears in a Delta move (or Delta unknotting operation). A Delta-crossing diagram is a diagram which can be decomposed into Delta-crossing tangles joined by simple arcs. We
Publikováno v:
Topology and its Applications. 196:754-770
A state of a virtual knot diagram D is a disjoint union of circles obtained from D by splicing all real crossings. For each positive integer n , we denote by s n ( D ) the number of states of D consisting of n circles. The first aim of this paper is
Autor:
Yasutaka Nakanishi, Shin Satoh
Publikováno v:
Topology and its Applications. 196:846-851
There are two equivalent definitions of the bridge index of classical knots; one is the minimal number of the over-bridges, and the other is that of the maximal points with respect to a hight function. We consider these two indices for virtual and we