Results 101 to 110 of about 574 (169)
Towards Parallel Methods in Birational Geometry
135144Computational birational geometry is one of the key playing fields in an algorithmic approach to algebraic geometry, since birational maps are the fundamental way to relate algebraic varieties (or schemes).
Mirgain, Benjamin
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Birational maps of standard projective plane bundles over algebraic surfaces [PDF]
Let X be a smooth algebraic surface with the function field K and let τ: V → X be a standard P^2-bundle over X, i.e. τ is a flat contraction morphism of an extremal ray of a smooth projective variety V with the generic fibre isomorphic to a K-form of P^2,
前田, 高士, Maeda, Takashi
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Birational morphisms and Poisson moduli spaces [PDF]
, 2013 We study birational morphisms between smooth projective surfaces that respect a given Poisson structure, with particular attention to induced birational maps between the (Poisson) moduli spaces of sheaves on those surfaces.
Rains, Eric M.
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Discriminants and Semi-orthogonal Decompositions. [PDF]
Commun Math Phys, 2022 Kite A, Segal E.
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Threefolds with big and nef anticanonical bundles II
Open Mathematics, 2011 Jahnke Priska +2 more
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Sphere Partition Function of Calabi-Yau GLSMs. [PDF]
Commun Math Phys, 2022 Erkinger D, Knapp J.
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Birational transforms and their mappings [PDF]
Časopis pro pěstování matematiky a fysiky, 1950 openaire +1 more source
Irreducibility of limits of Galois representations of Saito-Kurokawa type. [PDF]
Res Number Theory, 2021 Berger T, Klosin K.
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Geometric realizations of birational maps
In this thesis we study the relation between algebraic torus actions on complex projective varieties and the birational geometry of their geometric quotients. Given a C*-action on a normal projective variety X, there exist two unique connected components of the fixed point locus, called the sink Y− and the source Y+, containing the limit at ∞ and 0 of ...
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