AbstractIn this paper, we show that for a certain fairly general class of log schemes, the structure of the log scheme may be recovered entirely from the purely categorical structure of a certain associated category of log schemes of finite type over the given log scheme. This result is motivated partly by Grothendieck's anabelian philosophy and partly by general philosophical considerations concerning the importance of categories as a foundation for mathematics
For a log scheme locally of finite type over C, a natural candidate for its profinite homotopy type ...
We globalize the derived version of the McKay correspondence of Bridgeland, King and Reid, proven by...
We globalize the derived version of the McKay correspondence of Bridgeland-King-Reid, proven by Kawa...
AbstractIn this paper, we show that for a certain fairly general class of log schemes, the structure...
In the present paper, we study a categorical characterization of strict morphisms of fs log schemes....
In the present paper, we study a categorical characterization of strict morphisms of fs log schemes....
Abstract. In the present paper, we study category-theoretic properties ofmonomor-phisms in categorie...
In the present paper, we study a categorical characterization of strict morphisms of fs log schemes....
For a log scheme locally of finite type over C, a natural candidate for its profinite homotopy type ...
Let S be a locally Noetherian normal scheme and ◆/S a set of properties of S-schemes. Then we shall ...
Given a category fibered in groupoids over schemes with a log structure, one produces a category fib...
For a log scheme locally of finite type over C, a natural candidate for its profinite homotopy type ...
We globalize the derived version of the McKay correspondence of Bridgeland, King and Reid, proven by...
AbstractIn [K. Kato, Toric singularities, Amer. J. Math. 116 (5) (1994) 1073–1099], Kato defined his...
We extend the formalism of “log spaces” of Gillam and Molcho (Log differentiable spaces and manifold...
For a log scheme locally of finite type over C, a natural candidate for its profinite homotopy type ...
We globalize the derived version of the McKay correspondence of Bridgeland, King and Reid, proven by...
We globalize the derived version of the McKay correspondence of Bridgeland-King-Reid, proven by Kawa...
AbstractIn this paper, we show that for a certain fairly general class of log schemes, the structure...
In the present paper, we study a categorical characterization of strict morphisms of fs log schemes....
In the present paper, we study a categorical characterization of strict morphisms of fs log schemes....
Abstract. In the present paper, we study category-theoretic properties ofmonomor-phisms in categorie...
In the present paper, we study a categorical characterization of strict morphisms of fs log schemes....
For a log scheme locally of finite type over C, a natural candidate for its profinite homotopy type ...
Let S be a locally Noetherian normal scheme and ◆/S a set of properties of S-schemes. Then we shall ...
Given a category fibered in groupoids over schemes with a log structure, one produces a category fib...
For a log scheme locally of finite type over C, a natural candidate for its profinite homotopy type ...
We globalize the derived version of the McKay correspondence of Bridgeland, King and Reid, proven by...
AbstractIn [K. Kato, Toric singularities, Amer. J. Math. 116 (5) (1994) 1073–1099], Kato defined his...
We extend the formalism of “log spaces” of Gillam and Molcho (Log differentiable spaces and manifold...
For a log scheme locally of finite type over C, a natural candidate for its profinite homotopy type ...
We globalize the derived version of the McKay correspondence of Bridgeland, King and Reid, proven by...
We globalize the derived version of the McKay correspondence of Bridgeland-King-Reid, proven by Kawa...