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<!DOCTYPE html PUBLIC "-//W3C//DTD HTML 4.01//EN">
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<title>Introduction to Categorification</title>
<meta name="description" content="You Qi's categorification notes." >
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<h1>You Qi - Categorification Course Notes</h1>
<p><a href="./index.html">Back to my home page</a>
<hr><b>Read each chapter:</b><br>
[1] <a href="teachingdoc/catnotes/Introduction.pdf">Introduction</a>. <br>
[2] <a href="teachingdoc/catnotes/Topological_Quantum_Field_Theories.pdf">Topological Quantum Field Theories</a>. <br>
[3] <a href="teachingdoc/catnotes/Categorification_of_the_Jones_Polynomial.pdf">Categorification of the Jones Polynomial</a>. <br>
[4] <a href="teachingdoc/catnotes/Grothendieck_Groups.pdf">Grothendieck Groups</a>. <br>
[5] <a href="teachingdoc/catnotes/Extending_Link_Homology_to_Tangles.pdf">Extending Link Homology to Tangles</a>. <br>
[6] <a href="teachingdoc/catnotes/Milnors_Conjecture.pdf"> Milnor's Conjecture</a>. <br>
[7] <a href="teachingdoc/catnotes/Biadjoint_Functors.pdf"> Biadjoint Functors</a>. <br>
[8] <a href="teachingdoc/catnotes/sl3_Link_Homology.pdf"> sl(3) Link Homology </a>. <br>
[9] <a href="teachingdoc/catnotes/Morita_Theory.pdf"> Morita Theory </a>. <br>
[10] <a href="teachingdoc/catnotes/Hochschild_Homology_and_Applications_to_Link_Homology_I.pdf"> Hochschild Homology and Applications to Link Homology I </a>. <br>
[11] <a href="teachingdoc/catnotes/Hochschild_Homology_and_Applications_to_Link_Homology_II.pdf"> Hochschild Homology and Applications to Link Homology II </a>. <br>
[12] <a href="teachingdoc/catnotes/Categorification_of_the_Heisenberg_Algebra.pdf"> Categorification of the_Heisenberg Algebra </a>. <br>
[13] <a href="teachingdoc/catnotes/Hopf_Algebras.pdf"> Hopf Algebras </a>. <br>
<hr><b>Download the compressed file:</b><br>
The compressed <a href="teachingdoc/catnotes/Catnotes.zip"> file </a>. <br>
<address>Last Updated 06/09/2020<br>
by You Qi.</address>
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