It is a finite product of n-cluster categories of type A1
PDF Tools Share Abstract We determine the singularity category of an arbitrary finite-dimensional gentle algebra Λ
The purpose of this paper is to study algebras of singular integral operators on \mathbb {R}^ {n} and nilpotent Lie groups that arise when one considers the composition of Calderón-Zygmund operators with different homogeneities, such as operators that occur in sub-elliptic problems and those arising in elliptic problems
Brasselet A
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More precisely, we prove that a weak symmetry action of a Lie algebra $\mathfrak In this paper, we introduce a series of new invariants for singularities
NagelF
We are interested in algebras generated by Cauchy singular integral operators
Assume that F 3 induces a singular equivalence between B and A
This is the first example of a singular equivalence involving connected commutative algebras of odd and even Krull dimension