Ajneet Dhillon

Connected Components of Moduli Stacks of Torsors via Tamagawa Numbers

Let

A Construction of Chern Classes of Parabolic Vector Bundles

X

On the motivic class of the stack of bundles

be a smooth projective geometrically connected curve over a finite field with function field

UPPER BOUNDS FOR THE ESSENTIAL DIMENSION OF THE MODULI STACK OF SLn-BUNDLES OVER A CURVE

K

The motive of the moduli stack of G-bundles over the universal curve

. Let

The motive of the classifying stack of the orthogonal group

\G

Automorphisms of the Quot Schemes Associated to Compact Riemann Surfaces

be a connected semisimple group scheme over

On the Motive of the Stack of Bundles

X

A generalized Quot scheme and meromorphic vortices

. Under certain hypothesis we prove the equality of two numbers associated with

Semistability Criterion for Parabolic Vector Bundles on Curves

\G