10 citations · 18 across the 16 of their papers we have counts for
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math.AG2019
Lattice duality for coupling pairs admitting polytope duality with trivial toric contribution
Makiko Mase
We study a lattice duality among families of surfaces associated to coupling pairs that admit polytope duality with trivial toric contribution.
math.AG2019★ 1 cited
Polytope duality for families of surfaces and coupling
Makiko Mase
We study a relation between coupling introduced by Ebeling and the polytope duality among families of surfaces.
math.AG2019
Polytope duality for families of surfaces associated to singularities and
Makiko Mase
There are strange dual pairs of bimodal singularities that are not assigned an invertible projectivisation in EbelingPloog. We study families of surfaces associated to such pa…
math.AG2019
Families of K3 surfaces and curves of (2,3)-torus type
Makiko Mase
We study families of surfaces obtained by double covering of the projective plane branching along curves of -torus type. In the first part, we study the Picard lattices…