Marian Aprodu

most citedSecant spaces and syzygies of special line bundles on curves

9 citations · 9 across the 3 of their papers we have counts for

collaborators

3 papers

math.AG2019

Theta divisors and Ulrich bundles on Geometrically ruled surfaces

M. Aprodu, G. Casnati, L. Costa +2

We consider the following question: for which invariants $g$ and $e$ is there a geometrically ruled surface $S \to C$ over a curve $C$ of genus $g$ with invariant $e$ such…

math.AG2014

Boundedness for some rationally connected threefolds in $P^{6}$

Marian Aprodu, Matei Toma

We prove boundedness of rationally-connected threefolds in $P^{6}$ under some extra-assumptions.

math.AG2014★ 9 cited

Secant spaces and syzygies of special line bundles on curves

Marian Aprodu, Edoardo Sernesi

On a special line bundle $L$ on a projective curve $C$ we introduce a geometric condition called $(Δ_{q})$ . When $L = K_{C}$ this condition implies gon $(C) \geq q + 2$ . For an arbitrary spe…

Theta divisors and Ulrich bundles on Geometrically ruled surfaces

Boundedness for some rationally connected threefolds in P6

Secant spaces and syzygies of special line bundles on curves

Boundedness for some rationally connected threefolds in $P^{6}$