Difference between revisions of "Table of contents"

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* [[Brane structure]] (TODO)
 
* [[Brane structure]] (TODO)
 
** [[Grading induced by brane structures]] (TODO)
 
** [[Grading induced by brane structures]] (TODO)
* [[orientations of Cauchy-Riemann sections]] induced by brane structures (TODO)
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* [[Orientations of Cauchy-Riemann sections]] induced by brane structures (TODO)
  
  
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* [[Deligne-Mumford space]] (Nate-work-in-progress)
 
* [[Deligne-Mumford space]] (Nate-work-in-progress)
** [[glued surface]] (N-TODO)
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** [[Glued surface]] (N-TODO)
* [[compactified Morse trajectory spaces]] (brief summary with references - could use extension)
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* [[Compactified Morse trajectory spaces]] (brief summary with references - could use extension)
 
* [[Coherent orientations on the regularized moduli spaces]] arising from polyfold theory (TODO)
 
* [[Coherent orientations on the regularized moduli spaces]] arising from polyfold theory (TODO)
 
* the polyfold [[ambient space]] <math>\mathcal{X} (\underline{x}) </math> as a topological space (K-TODO)
 
* the polyfold [[ambient space]] <math>\mathcal{X} (\underline{x}) </math> as a topological space (K-TODO)
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* the polyfold [[ambient bundle]] <math>\pi: \mathcal{Y}_J(\underline{x}) </math> as continuous surjection between topological spaces (K-TODO)
 
* the polyfold [[ambient bundle]] <math>\pi: \mathcal{Y}_J(\underline{x}) </math> as continuous surjection between topological spaces (K-TODO)
 
* the [[Cauchy-Riemann section]] as continuous map <math>\overline\partial_{J,Y}:\mathcal{X}(\underline{x})\to \mathcal{Y}_J(\underline{x})</math> (K-TODO)
 
* the [[Cauchy-Riemann section]] as continuous map <math>\overline\partial_{J,Y}:\mathcal{X}(\underline{x})\to \mathcal{Y}_J(\underline{x})</math> (K-TODO)
** [[gluing construction]] for Hamiltonian perturbations (TODO)
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** [[Gluing construction]] for Hamiltonian perturbations (TODO)
  
  

Revision as of 20:08, 7 June 2017

Table of contents for Polyfold Constructions for Fukaya Categories


Construction overviews:


Algebra details:


Geometry/Topology/Combinatorics details:


Analysis details: