Kyoto University · Faculty of Science / Graduate School of Science

Research keywordsconfiguration space integrals・embedding spaces・ribbon 2-knots・Alexander polynomial・trivalent graphs・LMO invariant・Morse homotopy invariants・finite type invariants

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• Knotted trivalent graphs and construction of the LMO invariant from triangulationsOSAKA JOURNAL OF MATHEMATICS,
• 1-loop graphs and configuration space integral for embedding spacesMATHEMATICAL PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY,
• On Kontsevich's characteristic classes for higher dimensional sphere bundles I: the simplest classMATHEMATISCHE ZEITSCHRIFT,
• Families of diffeomorphisms and concordances detected by trivalent graphsJournal of Topology,

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