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1
Intro
2
Scheme
3
Local Model
4
Standard Generalized
5
Minimal Support
6
Monomial Complexity
7
Monomial Type
8
Local Monomialization
9
Global Monomialization
10
Standardization
11
minimal
12
proof
13
combinatorial language
14
example
15
morphisims
16
m standardizations
17
Monomials
18
Invariant
19
Objectives
Description:
Explore the intricacies of generalized analytic functions in this 49-minute lecture by Beatriz Molina Samper from Universidad Nacional Autónoma de México. Delve into the Workshop on Tame Geometry, focusing on interactions between O-minimal, complex analytic, and nonarchimedean methods. Examine key concepts such as local models, standard generalized functions, minimal support, and monomial complexity. Investigate local and global monomializations, standardization techniques, and combinatorial language. Gain insights into morphisms, invariants, and objectives related to the reduction of singularities in generalized analytic functions through detailed examples and proofs.

Towards Reduction of Singularities of Generalized Analytic Functions

Fields Institute
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