activity
20042018
most citedEuler angles for G2

18 citations · 30 across the 6 of their papers we have counts for

collaborators

6 papers

math.DG2018★ 2 cited

Almost Kaehler geometry of adjoint orbits of semisimple Lie groups

Alberto Della Vedova, Alice Gatti

We study the almost Kaehler geometry of adjoint orbits of non-compact real semisimple Lie groups endowed with the Kirillov-Kostant-Souriau symplectic form and a canonically defined…

math.DG2018

Big and nef classes, Futaki Invariant and resolutions of cubic threefolds

Claudio Arezzo, Alberto Della Vedova

In this note we revisit and extend few classical and recent results on the definition and use of the Futaki invariant in connection with the existence problem for Kaehler constant…

math.DG2018★ 2 cited

K-stability, Futaki invariants and cscK metrics on orbifold resolutions

Claudio Arezzo, Alberto Della Vedova, Lorenzo Mazzieri

In this paper we compute the Futaki invariant of adiabatic Kaehler classes on resolutions of Kaehler orbifolds with isolated singularities. Combined with previous existence results…

math.AG2008★ 8 cited

CM-stability of blow-ups and canonical metrics

Alberto Della Vedova

An asymptotic formula for the Tian-Paul CM-line of a flat family blown-up at a flat closed sub-scheme is given. As an application we prove that the blow-up of a polarized manifold…

hep-th2005★ 18 cited

Euler angles for G2

Sergio L. Cacciatori, Bianca L. Cerchiai, Alberto Della Vedova +2

We provide a simple parametrization for the group G2, which is analogous to the Euler parametrization for SU(2). We show how to obtain the general element of the group in a form em…

math.AG2004

Equivariant volumes for linearized actions

Alberto Della Vedova, Roberto Paoletti

Suppose given a linearized action on a polarized complex projective manifold (M,L), and assume that the stable locus is non-empty. We study the leading asymptotics of the dimension…