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1
Introduction
2
What are analytic inequalities
3
Basic template
4
Notation
5
Cauchy Schwarz Inequality
6
Loomis Whitney Inequality
7
Young Inequality
8
General Form
9
Less than infinity
10
Optimal constant
11
Special case
12
Geometric Inequalities
13
Polytopes
14
Matrix
15
Metroid intersection
16
General matching
17
Summary
18
Questions
Description:
Explore the intricacies of proving analytic inequalities in this 54-minute conference talk delivered by Avi Wigderson at the 2018 Joint Mathematics Meetings. Delve into the fundamental concepts, starting with an introduction to analytic inequalities and progressing through a comprehensive syllabus. Examine the basic template, notation, and key inequalities such as Cauchy-Schwarz and Loomis-Whitney. Investigate the Young Inequality, its general form, and special cases. Discover geometric inequalities related to polytopes, matrices, and matroid intersections. Gain insights into optimal constants and general matching principles. Conclude with a summary and engage in a thought-provoking question-and-answer session to deepen your understanding of this complex mathematical topic.

Proving Analytic Inequalities

Joint Mathematics Meetings
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