We compute the motivic Donaldson–Thomas invariants of the one-loop quiver, with an arbitrary potential. This is the first computation of motivic Donaldson–Thomas invariants to use in an essential way the full machinery of ˆμ–equivariant motives, for which we prove a dimensional reduction result similar to that of Behrend, Bryan and Szendrői in their study of degree-zero motivic Donaldson–Thomas invariants. Our result differs from theirs in that it involves nontrivial monodromy
The main result of this paper is the statement that the Hodge theoretic Donaldson–Thomas invariant f...
This is a survey of the book [16] with Yinan Song, Donaldson–Thomas invariants DTα(τ ) ∈ Z ‘count’ τ...
For a given symmetric quiver $Q$, we define a supercommutative quadratic algebra $\mathcal{A}_Q$ who...
In this paper we compute the motivic Donaldson–Thomas invariants for the quiver with one loop and a...
In this paper we compute the motivic Donaldson–Thomas invariants for the quiver with one loop and a...
This thesis develops a method (dimensional reduction) to compute motivic Donaldson--Thomas invariant...
We calculate the motivic Donaldson–Thomas invariants for (−2)-curves arising from 3-fold flopping c...
We calculate the motivic Donaldson–Thomas invariants for (−2)-curves arising from 3-fold flopping c...
Motivic Donaldson-Thomas (DT) invariant is a categorification of the classical DT invariant which co...
AbstractWe compute the motivic Donaldson–Thomas theory of the resolved conifold, in all chambers of ...
This paper is motivated by the question of howmotivic Donaldson–Thomas invariants behave in families...
This paper is motivated by the question of howmotivic Donaldson–Thomas invariants behave in families...
We prove the flow tree formula conjectured by Alexandrov and Pioline which computes Donaldson-Thomas...
We prove the flow tree formula conjectured by Alexandrov and Pioline which computes Donaldson-Thomas...
AbstractGiven a brane tiling, that is a bipartite graph on a torus, we can associate with it a quive...
The main result of this paper is the statement that the Hodge theoretic Donaldson–Thomas invariant f...
This is a survey of the book [16] with Yinan Song, Donaldson–Thomas invariants DTα(τ ) ∈ Z ‘count’ τ...
For a given symmetric quiver $Q$, we define a supercommutative quadratic algebra $\mathcal{A}_Q$ who...
In this paper we compute the motivic Donaldson–Thomas invariants for the quiver with one loop and a...
In this paper we compute the motivic Donaldson–Thomas invariants for the quiver with one loop and a...
This thesis develops a method (dimensional reduction) to compute motivic Donaldson--Thomas invariant...
We calculate the motivic Donaldson–Thomas invariants for (−2)-curves arising from 3-fold flopping c...
We calculate the motivic Donaldson–Thomas invariants for (−2)-curves arising from 3-fold flopping c...
Motivic Donaldson-Thomas (DT) invariant is a categorification of the classical DT invariant which co...
AbstractWe compute the motivic Donaldson–Thomas theory of the resolved conifold, in all chambers of ...
This paper is motivated by the question of howmotivic Donaldson–Thomas invariants behave in families...
This paper is motivated by the question of howmotivic Donaldson–Thomas invariants behave in families...
We prove the flow tree formula conjectured by Alexandrov and Pioline which computes Donaldson-Thomas...
We prove the flow tree formula conjectured by Alexandrov and Pioline which computes Donaldson-Thomas...
AbstractGiven a brane tiling, that is a bipartite graph on a torus, we can associate with it a quive...
The main result of this paper is the statement that the Hodge theoretic Donaldson–Thomas invariant f...
This is a survey of the book [16] with Yinan Song, Donaldson–Thomas invariants DTα(τ ) ∈ Z ‘count’ τ...
For a given symmetric quiver $Q$, we define a supercommutative quadratic algebra $\mathcal{A}_Q$ who...