A dimension formula for relative symplectic field theory

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Abstract/Contents

Abstract
This dissertation is devoted to proving virtual dimension formulas for the moduli spaces of holomorphic curves which appear in relative Symplectic Field Theory. The crucial ingredients are a generalization of the large antilinear deformation argument introduced by Taubes and Gerig to the case when the domain of the curve has boundary and punctures, and an exponential convergence result generalizing the 3-dimensional results proved by Abbas.

Description

Type of resource text
Form electronic resource; remote; computer; online resource
Extent 1 online resource.
Place California
Place [Stanford, California]
Publisher [Stanford University]
Copyright date 2022; ©2022
Publication date 2022; 2022
Issuance monographic
Language English

Creators/Contributors

Author Cant, Dylan Jesse
Degree supervisor Eliashberg, Y, 1946-
Thesis advisor Eliashberg, Y, 1946-
Thesis advisor Ionel, Eleny
Thesis advisor Manolescu, Ciprian, 1978-
Degree committee member Ionel, Eleny
Degree committee member Manolescu, Ciprian, 1978-
Associated with Stanford University, Department of Mathematics

Subjects

Genre Theses
Genre Text

Bibliographic information

Statement of responsibility Dylan Cant.
Note Submitted to the Department of Mathematics.
Thesis Thesis Ph.D. Stanford University 2022.
Location https://purl.stanford.edu/nd251xb1723

Access conditions

Copyright
© 2022 by Dylan Jesse Cant
License
This work is licensed under a Creative Commons Attribution Non Commercial 3.0 Unported license (CC BY-NC).

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