activity
20042015
most citedBridgeland-Stable Moduli Spaces for K-Trivial Surfaces

46 citations · 90 across the 9 of their papers we have counts for

collaborators

10 papers

math.AG2015

Projectivity of Bridgeland Moduli Spaces on Del Pezzo Surfaces of Picard Rank 2

Daniele Arcara, Eric Miles

We prove that, for a natural class of Bridgeland stability conditions on and the blow-up of at a point, the moduli spaces of Bridgel…

math.AG2014

Bridgeland Stability of Line Bundles on Surfaces

Daniele Arcara, Eric Miles

We study the Bridgeland stability of line bundles on surfaces using Bridgeland stability conditions determined by divisors. We show that given a smooth projective surface , a li…

math.AG2012★ 18 cited

The Minimal Model Program for the Hilbert Scheme of Points on P^2 and Bridgeland Stability

Daniele Arcara, Aaron Bertram, Izzet Coskun +1

In this paper, we study the birational geometry of the Hilbert scheme of n points on P^2. We discuss the stable base locus decomposition of the effective cone and the corresponding…

math.AG2009★ 17 cited

Reider's Theorem and Thaddeus Pairs Revisited

Daniele Arcara, Aaron Bertram

Bridgeland stability conditions allow for a new generalization of Thaddeus pairs to surfaces and a new interpretation of Reider's theorem as a consequence of "Schur's lemma" for st…

math.AG2007★ 46 cited

Bridgeland-Stable Moduli Spaces for K-Trivial Surfaces

Daniele Arcara, Aaron Bertram, Max Lieblich

We give a natural family of Bridgeland stability conditions on the derived category of a smooth projective complex surface S and describe ``wall-crossing behavior'' for objects wit…

math.AG2006★ 1 cited

Recursive formula for psi^g - lambda_1 psi^{g-1} + ... + (-1)^g lambda_g in \Mbar_{g,1}

D. Arcara, F. Sato

Mumford proved that psi^g - lambda_1 psi^{g-1} + ... + (-1)^g lambda_g = 0 in the Chow ring of M_{g,1} [Mum83]. We find an explicit recursive formula for psi^g - lambda_1 psi^{g-1}…