17 окт. 2024 г. · All notions of higher category have k k -morphisms, but the shapes may depend on the model (or theory) employed. |
K-morphisms are higher-dimensional generalizations of morphisms, and they are used to describe relationships between objects that are n-dimensional, where n = k ... |
In algebraic geometry, a morphism of schemes generalizes a morphism of algebraic varieties just as a scheme generalizes an algebraic variety. A morphism as a relative scheme · Types of morphisms |
5 мая 2015 г. · Let k be a field and X an algebraic variety over k. I have often seen people write Aut(X/k) for the automorphisms "defined over k". $K$-monomorphism that is not $K$-automorphism? Morphisms of k-schemes who agree on ¯k-points. Morphism of k-schemes - Mathematics Stack Exchange $K$-schemes as varieties: the importance of the structural ... Другие результаты с сайта math.stackexchange.com |
2 нояб. 2022 г. · Definition. A 2-morphism in an n-category is a k-morphism for k = 2 k = 2 : it is a higher morphism between ordinary 1-morphisms. |
In algebraic geometry, a morphism between algebraic varieties is a function between the varieties that is given locally by polynomials. |
7 дек. 2007 г. · Here we introduce k-morphs, which provide a systematic unifying framework for these various constructions. We think of k-morphs as the analogue, ... |
An algebraic k-scheme is a scheme X over k such that the structure morphism X \to \mathop{\mathrm{Spec}}(k) is of finite type. |
28 февр. 2020 г. · I want to understand how the Galois action on the morphism is concretly described in the given setting in order to be able to talk about Galois invariant ... |
The main obstacle in the way of confirming Conjecture 5.1 is in proving that there exists some minimum size of tiles such that the k-morphism illustrated by ... |
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