Introduction to logarithmic geometry
Michael Temkin
TL;DR
This paper introduces logarithmic geometry, focusing on its recent applications in desingularization theory, providing foundational knowledge for further research in this mathematical area.
Contribution
It offers an accessible introduction to logarithmic geometry emphasizing its relevance to modern desingularization techniques.
Findings
Logarithmic geometry facilitates new approaches to desingularization.
Recent applications demonstrate its effectiveness in resolving singularities.
The notes serve as a foundational resource for further study.
Abstract
These lecture notes provide an introduction to logarithmic geometry with a view towards recent applications in the desingularization theory.
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Taxonomy
TopicsMathematics and Applications · Matrix Theory and Algorithms · Polynomial and algebraic computation