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4 votes
1 answer
326 views

How to understand geometrically, the count of pseudoholomorphic discs by (multi)section pert...

When defining the $A_\infty$ algebra of a Lagrangian (as done in the book by FOOO) it is done by "counting" (integrating over the moduli space or over the fiber of evaluation map) pseudoholomorphic di …
Yaniv Ganor's user avatar
  • 1,893
5 votes
1 answer
305 views

In $(\mathbb{R}^4,\omega_{std})$ is positive symplectic area enough to guarantee a pseudohol...

I will present my question in the context that I encountered it, although I believe it probably applies in general context. Consider $\mathbb{R}^4 \cong \mathbb{C}^2$ with the standard symplectic form …
Yaniv Ganor's user avatar
  • 1,893
1 vote
0 answers
142 views

Shape of the bubbling limit of holomorphic discs

I will present my question in the specifics I encountered it, so maybe some of the details are irrelevant for the desired conclusion. Consider $(S^2\times S^2,\omega_{std})$ the product of two sphere …
Yaniv Ganor's user avatar
  • 1,893