Explore the second lecture in a graduate course on complex analysis within o-minimal expansions of real closed fields. Delve into topics such as linearly ordered fields, topological fields, differentiability, the chain rule, finite extensions, and K-linear matrices. Examine various examples, including extreme cases, to deepen understanding of these advanced mathematical concepts. Join Professor Kobi Peterzil from the University of Haifa as he delivers this 51-minute lecture as part of the Fields Institute's Graduate Course on O-minimality and Applications.
Complex Analysis in O-minimal Expansions of Real Closed Fields - Lecture 2
Overview
Syllabus
Intro
Linearly ordered fields
Topological field
Differentiable
Chain rule
Finite extension
K linear matrices
Examples
The other extreme
Another example
Taught by
Fields Institute
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