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 Notre Dame University Public Course: Topology

Notre Dame University Public Course: Topology

Welcome to the course after 34 episodes of translation

Lecturer: multiple -Professor

College introduction: Founded in 1842, the University of Notre Dame, located in South Bay, Indiana, is a famous private university with both liberal arts and science. The university spirit is rigorous and pure, and students are very keen on voluntary social work.

Course introduction: These courses are related to topological field theory in the field of mathematics of Notre Dame University. It includes a series of lectures by Sergei Gukov (California Institute of Technology), Andre Henrique (Utrecht, Netherlands), Jacob Lurie (Harvard University) and Chris Schommer Pries (Massachusetts Institute of Technology) from May 29 to June 2, 2012, as well as meetings from June 4 to 8, 2012. It mainly tells the basic theory of topology.

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Course list

[Episode 1] Gukoff - Lecture on Quantization and Categorization Topology 1

Notre Dame University Public Class: Topology Gukoff Lecture on Quantization and Categorization Topology 1

[Episode 2] Gukoff - Lecture on Quantization and Categorization Topology 2

Notre Dame University Public Class: Topology Gukoff Lecture on Quantization and Categorization Topology 2

[Episode 3] Gukoff - Lecture on Quantization and Categorization Topology 3

Notre Dame University Public Class: Topology Gukoff Lecture on Quantization and Categorization Topology 3

[Episode 4] Gukoff - Lecture on Quantization and Hierarchical Topology 4

Notre Dame University Public Class: Topology Gukoff Lecture on Quantization and Layered Topology 4

[Episode 5] Henriks - Extended Conformal Field Theory 1

Notre Dame University Public Course: Topology - Henriks - Extended Conformal Field Theory 1

[Episode 6] Henriks - Extended Conformal Field Theory 2

Notre Dame University Public Course: Topology - Henriks - Extended Conformal Field Theory 2

[Episode 7] Henriks - Extended Conformal Field Theory 3

Notre Dame University Public Course: Topology - Henriks - Extended Conformal Field Theory 3

[Episode 8] Henriks - Extended Conformal Field Theory 4

Notre Dame University Public Course: Topology - Henriks - Extended Conformal Field Theory 4

【 Episode 9 】 Luliye - K&# 040; n) Finite and Equilibrium Locally Stable Homotopy Theory in 1

Notre Dame University Public Class: Topology - Lurie K (n) Finite and Equilibrium Locally Stable Homotopy Theory 1

【 Episode 10 】 Luliye - K&# 040; n) Finite and Equilibrium Locally Stable Homotopy Theory 2

Notre Dame University Public Class: Topology - Lurie K (n) Finite and Equilibrium Locally Stable Homotopy Theory 2

【 Episode 11 】 Luliye - K&# 040; n) Finite and Equilibrium Locally Stable Homotopy Theory 3

Notre Dame University Public Class: Topology - Lurie K (n) Finite and Equilibrium Locally Stable Homotopy Theory 3

【 Episode 12 】 Luliye - K&# 040; n) Finite and Equilibrium Locally Stable Homotopy Theory 4

Notre Dame University Public Class: Topology - Luriye-K (n) Finite and Equilibrium Locally Stable Homotopy Theory 4

[Episode 13] Duality in Schumer's theory of low dimension and high category 1

Notre Dame University Public Class: Duality in Topology Schumer Low Dimensional High Category Theory 1

[Episode 14] Duality in Schumer's theory of low dimension and high category 2

Notre Dame University Public Class: Duality in Topology Schumer Low Dimensional High Category Theory 2

[Episode 15] Duality in Schumer's theory of low dimension and high category 3

Notre Dame University Public Class: Duality in Topology Schumer Low Dimensional High Category Theory 3

[Episode 16] Duality in Schumer's theory of low dimension and high category 4

Notre Dame University Public Class: Duality in Topology Schumer Low Dimensional High Category Theory 4

[Episode 17] Higher order category layers in Ayala manifolds

The Open Class of Notre Dame University: Topology Ayala Manifold

【 Episode 18 】 Bewick Evans - Field Theory Space and Manifold Topology

Notre Dame University Public Course: Topology - Bewick Evans - Field Theory Space and Manifold Topology

[Set 19] A-polynomials in homology theory

Notre Dame University Public Class: Topology - A-polynomials in homology theory

【 Episode 20 】 Costello - supersymmetric gauge field theory& Geometric Derivation Lesson 1

Notre Dame University Public Course: Topology Costello Supersymmetric Gauge Field Theory&Geometric Deduction Lesson 1

【 Episode 21 】 Gukoff - Quantization and Classification

The Open Course of Notre Dame University: Topology Gukoff Quantization and Classification

【 Episode 22 】 Costello - supersymmetric gauge field theory& Geometric Derivation Lesson 3

Notre Dame University Public Course: Topology Costello Supersymmetric Gauge Field Theory Geometry Deduction Lesson 3

【 Episode 23 】 Observability and Algebraic Index Theorem

Notre Dame University Public Course: Topology - Observability and Algebraic Index Theorem

[Set 24] A-polynomials in Khovanov homology theory

Notre Dame University Public Class: Topology - A-polynomials in Khovanov homology theory

[Episode 25] Henriks - square root of modular tensor

Notre Dame University Public Course: Topology Henriks Square Root of Modular Tensor

【 Episode 26 】 Hesh - Deformation with non commutative parameters

Notre Dame University Public Course: Topology - Hesh - Deformation with Noncommutative Parameters

【 Episode 27 】 p-divisibility of loop space and characteristic theory

Open Class of Notre Dame University: Topology Loop Space p-Groupability and Characteristic Theory

【 Episode 28 】 Pavlov differential cohomology& Stationary topological field theory

Open class of Notre Dame University: topology Pavlov differential cohomology stationary topological field theory

[Episode 29] Pomerino - Curved String Topology and Deep Valley Category

Notre Dame University Open Class: Topology Pomerino Chord Topology and Deep Valley Category

[Episode 30] Compaction of String Topology - Poirier

Notre Dame University Public Course: Topology - Compaction of String Topology - Poirier

[Episode 31] Pratt Waldron - Constructing Dirac Operators by Geometric Quantification of Hypermanifolds

Notre Dame University Public Course: Topology - Pratt Waldron - Constructing Dirac Operators by Geometric Quantification of Hypermanifolds

[Episode 32] Schumer - Homotopy of Higher Categories

The Open Course of Notre Dame University: Topology Schumer Homotopy of Advanced Categories

[Episode 34] Chen Simmons Form, Free Closed Loop Space and K Theory Wilson

Notre Dame University Open Class: Topology - Chen Simmons Form, Free Closed Loop Space and K Theory - Wilson

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