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1
Introduction
2
Nonfloor homology
3
Unknotting sequences
4
Unique invariant
5
Alexander polynomial
6
Kaufman states
7
Black graph
8
Alexander contributions
9
Knopfler homology
10
Pictures
11
Examples
12
Not Flow homology
13
Tunnel homology
14
Knot homology
15
Hagar diagram
16
Pseudo holomorphic disks
17
Chain complex symbols
18
Example
19
Algebra
20
Curved Modules
21
Tensor Product
22
The Algebra
Description:
Explore the fascinating connections between knots, symplectic geometry, and algebra in this 56-minute AMS Invited Address given by Peter Ozsvath from Princeton University at the 2019 Joint Mathematics Meetings in Baltimore, MD. Delve into topics such as nonfloor homology, unknotting sequences, and the Alexander polynomial. Examine Kaufman states, black graphs, and Knopfler homology through illustrative examples and pictures. Investigate tunnel homology, knot homology, and Hagar diagrams, while learning about pseudo holomorphic disks and chain complex symbols. Conclude with an exploration of curved modules, tensor products, and the underlying algebra that ties these concepts together.

From Knots to Symplectic Geometry and Algebra

Joint Mathematics Meetings
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