The Berglund–Hübsch–Chiodo–Ruan mirror symmetry for K3 surfaces - ScienceDirect Skip to
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We show that the derived category of coherent sheaves on the quotient stack of the affine
plane by a finite small subgroup of the general linear group is obtained from the derived …

We show that minimal models of nondegenerated hypersufaces defined by Laurent
polynomials with a $ d $-dimensional Newton polytope $\Delta $ are Calabi-Yau varieties …

In this article we consider a question: what is the relation between two Calabi-Yau manifolds
of two different Berglund–Hubsch types if they appear as hyper–surfaces in the quotient of …

We provide a sufficient condition for a general hypersurface in a Q-Fano toric variety to be a
Calabi–Yau variety in terms of its Newton polytope. Moreover, we define a generalization of …

Uniting the usually distinct areas of particle physics and quantum field theory, gravity and
general relativity, this expansive and comprehensive textbook of fundamental and …

Berglund–Hübsch–Krawitz mirrors via Shioda maps Page 1 c 2013 International Press Adv.
Theor. Math. Phys. 17 (2013) 1425–1449 Berglund–Hübsch–Krawitz mirrors via Shioda maps …

We prove a derived analogue to the results of Borisov, Clarke, Kelly, and Shoemaker on the
birationality of Berglund-Hübsch-Krawitz mirrors. Heavily bootstrapping off work of Seidel …

We prove the Landau-Ginzburg Mirror Symmetry Conjecture at the level of (orbifolded)
Frobenius algebras for a large class of invertible singularities, including arbitrary sums of …

A bstract We consider two explicit constructions of states in the orbifolds of a product of
Minimal N=(2, 2) models which are based on twisting by spectral flow, mutual locality and …