Referenced

Introductory

CA] Awork, Topics in geometry : Mirror symmetry

(MIT Open Course Ware)

[T) Thomas,Derived categories for the working mathematician

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[T2] Thomas,Mirror symmetry and actions of braid groupson derived categories

Maintopics

(c) Cox,Mirror symmetry and polar duality

KK] Cox-Katz,Mirror symmetry and algebraic geometry

. at] Huybrechts , Complex geometry

[R] Ranganathan ,Toric geometry (notes)

Advanced topics-

[Ft ) Fang-Liu-Trewmann -Zadar , Categoricalcoin ofMorelli's theorem

[GPS) Ganatra-Pardon- Shende , Microtonal Morse theory of

wrapped Fukaya categories

[K] Kontsevitch , Homological algebra of mirrorsymmetry

[Ku] Kawasaki , Nonequivalent coherent - constructible

correspondence for toric stacks .

[NZ] Nadler-Zadar,Constructible sheaves and Fukayacategory .

sfwtherlopccs

EDW] Donovan-Kawasaki , Mirror symmetry forperverse scholars .

[FI] FLTZ,T-duality and homological mirrorsymmetry for tox varieties

[GS] Geraschenko- Satriani, Toric Stacks I