Some Reflections on the Work of Udi Hrushovski
Offered By: Fields Institute via YouTube
Course Description
Overview
Syllabus
Intro
Udi Hrushovski 1959-...
Part 1: Strongly Minimal Expansions of C
1 Let X be the intersection of C with the graph of f. Suppose for contradiction that X is infinite. Since fis non constructible C\X must also be infinite
Semialgebraic Expansions of C
Strongly minimal expansions of algebraically closed fields
Part II: Hrushovski's work on differentially closed fields
Manin kernels What about non-trial locally moduar sets?
Classification of non-trivial strongly minimal sets
Vaught's Conjecture for DCF
Diophantine applications A warm up to the function field Mardell-Lang conjecture in characteristic
Applications of Jouanolou's Theorem
Other w-stable differential fields
Further work on differential fields
Part III: Other favorites
Taught by
Fields Institute
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