K. Saito's Duality for Regular Weight Systems and Duality for Orbifoldized Poincare Polynomials
arXiv:math/9801050 · doi:10.1007/s002200050690
Abstract
We will show that the duality for regular weight systems introduced by K. Saito can be interpreted as the duality for orbifoldized Poincare polynomials.
21 pages, LaTeX2e; corrected typos and added references for section 3
Cited by in corpus (11)
- Strange duality of weighted homogeneous polynomials
- Matrix Factorizations and Representations of Quivers I
- Weighted Projective Lines Associated to Regular Systems of Weights of Dual Type
- Orbifold E-functions of dual invertible polynomials
- Primitive Forms, Topological LG models coupled to Gravity and Mirror Symmetry
- Matrix Factorizations and Representations of Quivers II: type ADE case
- Homological mirror symmetry for Brieskorn-Pham singularities
- Mirror symmetry and K3 surfaces
- Mirror symmetry between orbifold curves and cusp singularities with group action
- A Remark on a Theorem of math.AG/0511155
- Variance of the exponents of orbifold Landau-Ginzburg models