Results 21 to 30 of about 120,659 (273)
Knot state asymptotics I, AJ Conjecture and abelian representations [PDF]
, 2011 Consider the Chern-Simons topological quantum field theory with gauge group SU(2) and level k. Given a knot in the 3-sphere, this theory associates to the knot exterior an element in a vector space.
Charles, Laurent, Marche, Julien
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Introduction to disoriented knot theory
Open Mathematics, 2018 This paper is an introduction to disoriented knot theory, which is a generalization of the oriented knot and link diagrams and an exposition of new ideas and constructions, including the basic definitions and concepts such as disoriented knot ...
Altıntaş İsmet
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Neutrosophic Graphs of Finite Groups [PDF]
Neutrosophic Sets and Systems, 2017 Most of the real world problems in the fields of philosophy, physics, statistics, finance, robotics, design theory, coding theory, knot theory, engineering, and information science contain subtle uncertainty and inconsistent, which causes complexity and
T. Chalapathi, R. V M S S Kiran Kumar
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Topology And Tradition: The Knot Polynomials of Ketupat Nabi [PDF]
ITM Web of ConferencesThis study explores the intersection of mathematics and culinary traditions, focusing on “Ketupat Nabi,” a dish from South Sulawesi’s Bugis community. By applying knot theory, it seeks to understand the mathematical properties of the dish’s knot diagrams.
Ja’faruddin, When Haw Chen
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Węzeł i supeł: Od metaforyzacji do materioforyzacji dyskursów teoretycznych
Pamiętnik Teatralny, 2022 This article attempts a critical reflection on the metaphorization of contemporary theoretical discourses, using the example of the metaphor of the knot.
Filip Ryba
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European Journal of Combinatorics, 1999 Virtual knot theory is a generalization (discovered by the author in 1996) of knot theory to the study of all oriented Gauss codes. (Classical knot theory is a study of planar Gauss codes.) Graph theory studies non-planar graphs via graphical diagrams with virtual crossings.
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, 2005 In the present paper, we describe new approaches for constructing virtual knot invariants. The main background of this paper comes from formulating and bringing together the ideas of biquandle (Kauffman and Radford) the virtual quandle (Manturov), the ...
Kauffman, Louis +1 more
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On the universal deformations for SL_2-representations of knot groups
, 2017 Based on the analogies between knot theory and number theory, we study a deformation theory for SL_2-representations of knot groups, following after Mazur's deformation theory of Galois representations.
Morishita, Masanori +3 more
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Learning knot invariants across dimensions
SciPost Physics, 2023 We use deep neural networks to machine learn correlations between knot invariants in various dimensions. The three-dimensional invariant of interest is the Jones polynomial $J(q)$, and the four-dimensional invariants are the Khovanov polynomial $\text ...
Jessica Craven, Mark Hughes, Vishnu Jejjala, Arjun Kar
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, 2004 We argue that the Skyrme theory describes the chromomagnetic (not chromoelectric) dynamics of QCD. This shows that the Skyrme theory could more properly be interpreted as an effective theory which is dual to QCD, rather than an effective theory of QCD ...
Adkins +41 more
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