Let GG be an affine group scheme over a noetherian commutative ring RR. We show that every GG-equivariant vector bundle on an affine toric scheme over RR with GG-action is equivariantly extended from Spec ( R ) Spec(R) for several cases of RR and GG. We show that, given two affine schemes with group scheme actions, an equivalence of the equivariant derived categories implies isomorphism of the equivariant KK-theories as well as equivariant K'K′-theories
International audienceWe describe a strategy for the construction of finitely generated G-equivarian...
Mu-Wan Huang, Mark Walker and I established an explicit formula for the equivariant K-groups of affi...
Mu-Wan Huang, Mark Walker and I established an explicit formula for the equivariant K-groups of affi...
AbstractThis paper contains two results concerning the equivariant K-theory of toric varieties. The ...
We study the K-theory of actions of diagonalizable group schemes on noetherian regular separated alg...
We study the K-theory of actions of diagonalizable group schemes on noetherian regular separated alg...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
Abstract. We review recent results on equivariantK-theory of representation spheres which play as th...
For an almost simple complex algebraic group G with affine Grassmannian $\text{Gr}_G=G(\mathbb{C}(({...
can be represented by an $E_{\infty} $ ring spectrum functorially constructed from $C $. In this art...
Let G be an infinite discrete group and let (E) under barG be a classifying space for proper actions...
Let G be an infinite discrete group and let (E) under barG be a classifying space for proper actions...
Mu-Wan Huang, Mark Walker and I established an explicit formula for the equivariant K-groups of affi...
K-theory of equivariant modulus categories is considered in the paper aiming at the equivariant anal...
International audienceWe describe a strategy for the construction of finitely generated G-equivarian...
Mu-Wan Huang, Mark Walker and I established an explicit formula for the equivariant K-groups of affi...
Mu-Wan Huang, Mark Walker and I established an explicit formula for the equivariant K-groups of affi...
AbstractThis paper contains two results concerning the equivariant K-theory of toric varieties. The ...
We study the K-theory of actions of diagonalizable group schemes on noetherian regular separated alg...
We study the K-theory of actions of diagonalizable group schemes on noetherian regular separated alg...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
Abstract. We review recent results on equivariantK-theory of representation spheres which play as th...
For an almost simple complex algebraic group G with affine Grassmannian $\text{Gr}_G=G(\mathbb{C}(({...
can be represented by an $E_{\infty} $ ring spectrum functorially constructed from $C $. In this art...
Let G be an infinite discrete group and let (E) under barG be a classifying space for proper actions...
Let G be an infinite discrete group and let (E) under barG be a classifying space for proper actions...
Mu-Wan Huang, Mark Walker and I established an explicit formula for the equivariant K-groups of affi...
K-theory of equivariant modulus categories is considered in the paper aiming at the equivariant anal...
International audienceWe describe a strategy for the construction of finitely generated G-equivarian...
Mu-Wan Huang, Mark Walker and I established an explicit formula for the equivariant K-groups of affi...
Mu-Wan Huang, Mark Walker and I established an explicit formula for the equivariant K-groups of affi...