We construct an isomorphism of graded Frobenius algebras between the orbifold Chow ring of weighted projective spaces and graded algebras of groups of roots of the unity
Orbit spaces of the reflection representation of finite irreducible Coxeter groups provide polynomia...
Abstract. A pair of adjoint functors (F,G) is called a Frobenius pair of the second type if G is a l...
Abstract. In this note, we explain that Ross–Thomas ’ result [4, Theorem 1.7] on the weighted Bergma...
We show that the orbifold Chow ring of a root stack over a well-formed weighted projective space can...
Inspiré par les travaux des physiciens E.Witten,R.Dijkgraaf,E.Verlinde et H.Verlinde,B.Dobrovin a dé...
In 2001, Barannikov showed that the Frobenius manifold coming from the quantum cohomology of the com...
The goal of this dissertation is to introduce the notion of G-Frobenius manifolds for any finite gro...
An orbifold is a singular space which is locally modeled on the quotient of a smooth manifold by a s...
This chapter is a first introduction to weighted projective spaces (wps) P = P(a0,..., an) and the P...
We introduce a new definition of weighted Grassmann orbifolds. We study their several invariant $q$-...
We first describe a mirror partner (B-model) of the small quantum orbifold cohomology of weighted pr...
Abstract Which properties of an orbifold can we “hear, ” i.e., which topological and geometric prope...
AbstractFor a weighted projective space P̃n = PnC(q0,…,qn), we give a new computation of K0(P̃n) up ...
We compute the orbifold elliptic genera of quotients of smooth complete intersections in weighted pr...
International audienceWe consider the question of determining the maximum number of Fq-rational poin...
Orbit spaces of the reflection representation of finite irreducible Coxeter groups provide polynomia...
Abstract. A pair of adjoint functors (F,G) is called a Frobenius pair of the second type if G is a l...
Abstract. In this note, we explain that Ross–Thomas ’ result [4, Theorem 1.7] on the weighted Bergma...
We show that the orbifold Chow ring of a root stack over a well-formed weighted projective space can...
Inspiré par les travaux des physiciens E.Witten,R.Dijkgraaf,E.Verlinde et H.Verlinde,B.Dobrovin a dé...
In 2001, Barannikov showed that the Frobenius manifold coming from the quantum cohomology of the com...
The goal of this dissertation is to introduce the notion of G-Frobenius manifolds for any finite gro...
An orbifold is a singular space which is locally modeled on the quotient of a smooth manifold by a s...
This chapter is a first introduction to weighted projective spaces (wps) P = P(a0,..., an) and the P...
We introduce a new definition of weighted Grassmann orbifolds. We study their several invariant $q$-...
We first describe a mirror partner (B-model) of the small quantum orbifold cohomology of weighted pr...
Abstract Which properties of an orbifold can we “hear, ” i.e., which topological and geometric prope...
AbstractFor a weighted projective space P̃n = PnC(q0,…,qn), we give a new computation of K0(P̃n) up ...
We compute the orbifold elliptic genera of quotients of smooth complete intersections in weighted pr...
International audienceWe consider the question of determining the maximum number of Fq-rational poin...
Orbit spaces of the reflection representation of finite irreducible Coxeter groups provide polynomia...
Abstract. A pair of adjoint functors (F,G) is called a Frobenius pair of the second type if G is a l...
Abstract. In this note, we explain that Ross–Thomas ’ result [4, Theorem 1.7] on the weighted Bergma...
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