Mathematics – Symplectic Geometry
Scientific paper
2010-01-27
Mathematics
Symplectic Geometry
30 pages, 29 figures; v2: typos corrected and minor changes here and there
Scientific paper
We introduce the notion of a tropical coamoeba which gives a combinatorial description of the Fukaya category of the mirror of a toric Fano stack. We show that the polyhedral decomposition of a real n-torus into (n + 1) permutohedra gives a tropical coamoeba for the mirror of the projective space, and prove a torus-equivariant version of homological mirror symmetry for the projective space. As a corollary, we obtain homological mirror symmetry for toric orbifolds of the projective space.
Futaki Masahiro
Ueda Kazushi
No associations
LandOfFree
Tropical coamoeba and torus-equivariant homological mirror symmetry for the projective space does not yet have a rating. At this time, there are no reviews or comments for this scientific paper.
If you have personal experience with Tropical coamoeba and torus-equivariant homological mirror symmetry for the projective space, we encourage you to share that experience with our LandOfFree.com community. Your opinion is very important and Tropical coamoeba and torus-equivariant homological mirror symmetry for the projective space will most certainly appreciate the feedback.
Profile ID: LFWR-SCP-O-238808