Results 31 to 40 of about 6,627,879 (323)
From a reversible code to the quantum one: R-matrix
This research has been carried out in collaboration with D.Melnikov, A.Mironov, A.Morozov and An.Morozov. We study the relation between quantum programming and knot theory.
Mironov S.
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Renormalization and Knot Theory [PDF]
We investigate to what extent renormalization can be understood as an algebraic manipulation on concatenated one-loop integrals. We find that the resulting algebra indicates a useful connection to knot theory as well as number theory and report on recent results in support of this connection.
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Knot theory, from past to present [PDF]
In this paper, which is the first paper from a trio on important developments of low dimensional topology in the past 100 years, we review the history and major developments in knot theory.
Eaman Eftekhary
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Topology And Tradition: The Knot Polynomials of Ketupat Nabi [PDF]
This 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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Neutrosophic Graphs of Finite Groups [PDF]
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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Węzeł i supeł: Od metaforyzacji do materioforyzacji dyskursów teoretycznych
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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Diameter Bounds on the Complex of Minimal Genus Seifert Surfaces for Hyperbolic Knot [PDF]
Given a link L in the 3-sphere, one can build simplicial complexes MS(L) and IS(L), called the Kakimizu complexes. These complexes have isotopy classes of minimal genus and incompressible Seifert surfaces for L as their vertex sets and have simplicial ...
Pelayo, Roberto Carlos
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Virtual mosaic knot theory [PDF]
Mosaic diagrams for knots were first introduced in 2008 by Lomanoco and Kauffman for the purpose of building a quantum knot system. Since then, many others have explored the structure of these knot mosaic diagrams, as they are interesting objects of study in their own right.
Sandy Ganzell, Allison Henrich
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Heteroclinic connections represent unique opportunities for spacecraft to transfer between isoenergetic libration point orbits for zero deterministic ΔV expenditure.
Danny Owen, Nicola Baresi
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Three blocks solvable lattice models and Birman–Murakami–Wenzl algebra
Birman–Murakami–Wenzl (BMW) algebra was introduced in connection with knot theory. We treat here interaction round the face solvable (IRF) lattice models.
Vladimir Belavin, Doron Gepner
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