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A survey of intraocular lens preferences of UK refractive surgeons for cataract surgery and refractive lens exchange. [PDF]
Kabbani J +4 more
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Tropical expansions and toric variety bundles
A tropical expansion is a degeneration of a toroidal embedding, induced by a polyhedral subdivision of its tropicalisation. Each irreducible component of a tropical expansion admits a collapsing map down to a stratum of the original variety. We study the
Francesca Carocci, Navid Nabijou
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On orbits of the automorphism group on a complete toric variety
Beitrage Zur Algebra Und Geometrie, 2011Let X be a complete toric variety and Aut(X) be the automorphism group. We give an explit description of Aut(X)-orbits on X. In particular, we show that Aut(X) acts on X transitively if and only if X is a product of projective spaces.
Ivan Bazhov
exaly +2 more sources
The arc space of a toric variety
The Nash problem on arc families is affirmatively answered for a toric variety by Ishii and Kollár's paper which also shows the negative answer for general case. The Nash problem is one of questions about the relation between arc families and valuations.
Ishii, Shihoko
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Fiber Fans and Toric Quotients
The GIT chamber decomposition arising from a subtorus action on a polarized quasiprojective toric variety is a polyhedral complex. Denote by Σ the fan that is the cone over the polyhedral complex.
Alastair Craw, Craw Alastair
exaly +2 more sources
Poincaré series of a toric variety
For an affine toric variety X we compute the Poincaré series of the multi-index filtration defined by a finite number of monomial divisorial valuations on the ring OX,0.
Lemahieu, Ann
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Toric Varieties of Schröder Type
Proceedings of the Steklov Institute of Mathematics, 2022A dissection of a polygon is obtained by drawing diagonals such that no two diagonals intersect in their interiors. In this paper, we define a toric variety of Schröder type as a smooth toric variety associated with a polygon dissection. Toric varieties of Schröder type are Fano generalized Bott manifolds, and they are isomorphic if and only if the ...
Huh, JiSun, Park, Seonjeong
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