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1.Introduction Chapter 1.Graphs Category and Three-manifolds as correspondences 1.Three-manifolds as correspondences 2.Composition ofcorrespondencas 3.Representations and compositions of correspondences 4.Semigroupoids and additive categories 5.Categories of graphs and correspondences 6.Convolution algebra and time evolution 7.Equivalence of correspondences 8.Convolution algebras and 2-semigroupoids 9.Vertical and horizontal time evolutions 10.Vertical time evolution: Hattie-Hawking gravity 11.Vertical time evolution: gauge moduli and index theory 12.Horizontal time evolution: bivariant Chern character 13.Noncommutative spaces and spectral correspondences Chapter 2.Knots, Khovanov Homology 1.Introduction 2.From graphs to knots 3.Khovanov Homology 4.Knots and Links Cobordism Groups 5.Graphs and cobordisms 6.Homology theories for embedded graphs 7.Questions and Future Work Appendix A. 1.Branched Covering 2.Filtration 3.Knot and link 4.Topological Quantum Field Theory 5.2-Category 6.Group Rings 7.Creation and annihilation operators 8.A quick introduction to Dirac operators 9.Concepts of Cyclic Cohomology Appendix.Bibliography 編輯手記
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