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1
Introduction
2
Motivation
3
Local Index Theory
4
Equivariant Index Theory
5
Euler Duram Operator
6
Complexified Clifford Bundle
7
Dirac Operators
8
Gamma Operators
9
Heat Flow
10
Clifford Algebra
11
Computing Traces
12
Symbol Calculus
13
Simple Calculus
14
Algebraic Approach
15
Guesser Calculus
16
The Symbol Calculus
17
The Heat Kernel
18
The Super Trace
19
The Theorem
20
Analogs
21
Rescaled Modules
22
Questions
23
Code Dimension
24
Formula
Description:
Explore equivariant local index theory for Lie groupoids in this 56-minute seminar talk from the Global Noncommutative Geometry Seminar. Delve into topics such as motivation, local index theory, equivariant index theory, Euler Duram operator, complexified Clifford bundle, Dirac operators, and Gamma operators. Examine heat flow, Clifford algebra, and the process of computing traces. Investigate symbol calculus, simple calculus, and the algebraic approach, including Guesser calculus. Learn about the heat kernel, super trace, and the main theorem. Discuss analogs, rescaled modules, and code dimension formula. Engage with questions and gain insights into this advanced mathematical topic.

Equivariant Local Index Theory for Lie Groupoids

Global Noncommutative Geometry Seminar
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