8 godzin(y) temu -
[center]![[Obrazek: 64375d31e7640172698cd155e3e53bc6.jpg]](https://i126.fastpic.org/big/2025/1222/c6/64375d31e7640172698cd155e3e53bc6.jpg)
English | 2025 | ISBN: 3985470863 | 166 Pages | True PDF | 1.04 MB[/center]
We introduce a variant of stable logarithmic maps, which we call punctured logarithmic maps. They allow an extension of logarithmic Gromov-Witten theory in which marked points have a negative order of tangency with boundary divisors.
As a main application we develop a gluing formalism which reconstructs stable logarithmic maps and their virtual cycles without expansions of the target, with tropical geometry providing the underlying combinatorics.
English | 2025 | ISBN: 3985470863 | 166 Pages | True PDF | 1.04 MB[/center]
We introduce a variant of stable logarithmic maps, which we call punctured logarithmic maps. They allow an extension of logarithmic Gromov-Witten theory in which marked points have a negative order of tangency with boundary divisors.
As a main application we develop a gluing formalism which reconstructs stable logarithmic maps and their virtual cycles without expansions of the target, with tropical geometry providing the underlying combinatorics.
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