Grid homology for knots and links

Knot theory is a classical area of low-dimensional topology, directly connected with the theory of three-manifolds and smooth four-manifold topology. In recent years, the subject has undergone transformative changes thanks to its connections with a number of other mathematical disciplines, including...

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Detalles Bibliográficos
Autores principales: Ozsváth, Peter S, Stipsicz, András I, Szabó, Zoltán
Lenguaje:eng
Publicado: American Mathematical Society 2015
Materias:
Mathematical Physics and Mathematics
Acceso en línea:http://cds.cern.ch/record/2264095
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author Ozsváth, Peter S
Stipsicz, András I
Szabó, Zoltán
author_facet Ozsváth, Peter S
Stipsicz, András I
Szabó, Zoltán
author_sort Ozsváth, Peter S
collection CERN
description Knot theory is a classical area of low-dimensional topology, directly connected with the theory of three-manifolds and smooth four-manifold topology. In recent years, the subject has undergone transformative changes thanks to its connections with a number of other mathematical disciplines, including gauge theory; representation theory and categorification; contact geometry; and the theory of pseudo-holomorphic curves. Starting from the combinatorial point of view on knots using their grid diagrams, this book serves as an introduction to knot theory, specifically as it relates to some of the ab
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2015
publisher American Mathematical Society
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spelling cern-22640952021-04-21T19:13:48Zhttp://cds.cern.ch/record/2264095engOzsváth, Peter SStipsicz, András ISzabó, ZoltánGrid homology for knots and linksMathematical Physics and MathematicsKnot theory is a classical area of low-dimensional topology, directly connected with the theory of three-manifolds and smooth four-manifold topology. In recent years, the subject has undergone transformative changes thanks to its connections with a number of other mathematical disciplines, including gauge theory; representation theory and categorification; contact geometry; and the theory of pseudo-holomorphic curves. Starting from the combinatorial point of view on knots using their grid diagrams, this book serves as an introduction to knot theory, specifically as it relates to some of the abAmerican Mathematical Societyoai:cds.cern.ch:22640952015
spellingShingle Mathematical Physics and Mathematics
Ozsváth, Peter S
Stipsicz, András I
Szabó, Zoltán
Grid homology for knots and links
title Grid homology for knots and links
title_full Grid homology for knots and links
title_fullStr Grid homology for knots and links
title_full_unstemmed Grid homology for knots and links
title_short Grid homology for knots and links
title_sort grid homology for knots and links
topic Mathematical Physics and Mathematics
url http://cds.cern.ch/record/2264095
work_keys_str_mv AT ozsvathpeters gridhomologyforknotsandlinks
AT stipsiczandrasi gridhomologyforknotsandlinks
AT szabozoltan gridhomologyforknotsandlinks

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