Add to ORKGIn this paper, we introduce the notion of relation type of analytic and formal algebras and prove that it is well-defined and invariant by describing this notion in terms of the Andr\'e-Quillen homology and using the Jacobi-Zariski long exact sequence of homology. In particular, the relation type is an invariant of schemes of finite type over a field, analytic varieties, and algebroid varieties.Comment: 20 pages. Comments are welcom
The article is dedicated to the memory of O.N. Vvedenskii. Vvedenskii's results are presented as wel...
This thesis constitutes an introduction to the study of relation algebras with a special emphasis on...
We assign a relational structure to any finite algebra in a canonical way,using solution sets of equ...
We introduce the notion of relation type of an affine algebra and prove that it is well defined by u...
We study several different notions of algebraicity in use in stable homotopy theory and prove implic...
27 pages; submittedThe profile of a relational structure $R$ is the function $\varphi_R$ which count...
The profile of a relational structure $R$ is the function $\varphi_R$ which counts for every nonnega...
This paper studies generalizations of relation algebras to residuated lattices with a unary De Morga...
Let $V$ be a complete discrete valuation ring with residue field $\mathbb{F}$. We define a cyclic ho...
We study infinitesimal deformations of autodual and hyper-holomorphic connections on complex vector ...
In a recent paper, the second author and Joana Cirici proved a theorem that says that given appropri...
We define a triply-graded invariant of links in a genus g handlebody, generalizing the colored HOMFL...
The variety RA of relation algebras was originally defined by Tarski as the class of algebras (A,+, ...
Let H be a homology theory for algebraic varieties over a field k. To a complete k-variety X, one na...
We develop a `universal' support theory for derived categories of constructible (analytic or \'etale...
The article is dedicated to the memory of O.N. Vvedenskii. Vvedenskii's results are presented as wel...
This thesis constitutes an introduction to the study of relation algebras with a special emphasis on...
We assign a relational structure to any finite algebra in a canonical way,using solution sets of equ...
We introduce the notion of relation type of an affine algebra and prove that it is well defined by u...
We study several different notions of algebraicity in use in stable homotopy theory and prove implic...
27 pages; submittedThe profile of a relational structure $R$ is the function $\varphi_R$ which count...
The profile of a relational structure $R$ is the function $\varphi_R$ which counts for every nonnega...
This paper studies generalizations of relation algebras to residuated lattices with a unary De Morga...
Let $V$ be a complete discrete valuation ring with residue field $\mathbb{F}$. We define a cyclic ho...
We study infinitesimal deformations of autodual and hyper-holomorphic connections on complex vector ...
In a recent paper, the second author and Joana Cirici proved a theorem that says that given appropri...
We define a triply-graded invariant of links in a genus g handlebody, generalizing the colored HOMFL...
The variety RA of relation algebras was originally defined by Tarski as the class of algebras (A,+, ...
Let H be a homology theory for algebraic varieties over a field k. To a complete k-variety X, one na...
We develop a `universal' support theory for derived categories of constructible (analytic or \'etale...
The article is dedicated to the memory of O.N. Vvedenskii. Vvedenskii's results are presented as wel...
This thesis constitutes an introduction to the study of relation algebras with a special emphasis on...
We assign a relational structure to any finite algebra in a canonical way,using solution sets of equ...