activity
20122023
most citedA native measurement-based QAOA algorithm, applied to the MAX K-CUT problem

22 citations · 31 across the 5 of their papers we have counts for

collaborators

7 papers

quant-ph2023★ 22 cited

A native measurement-based QAOA algorithm, applied to the MAX K-CUT problem

Massimiliano Proietti, Filippo Cerocchi, Massimiliano Dispenza

Photonic quantum computers, programmed within the framework of the measurement-based quantum computing (MBQC), currently concur with gate-based platforms in the race towards useful…

math.MG2017

Entropy and finiteness of groups with acylindrical splittings

Filippo Cerocchi, Andrea Sambusetti

We prove that there exists a positive, explicit function such that, for any group admitting a -acylindrical splitting and any generating set of with $\math…

math.MG2017★ 4 cited

Local topological rigidity of non-geometric -manifolds

Filippo Cerocchi, Andrea Sambusetti

We study Riemannian metrics on compact, torsionless, non-geometric -manifolds, i.e. whose interior does not support any of the eight model geometries. We prove a lower bound "à…

math.GT2017★ 2 cited

On the peripheral subgroups of irreducible 3-manifold groups and acylindrical splittings

Filippo Cerocchi

We survey the problem of separation under conjugacy and malnormality of the abelian peripheral subgroups of an orientable, irreducible -manifold . We shall focus on the relat…

math.MG2015★ 3 cited

Quantitative Bounded Distance Theorem and Margulis' Lemma for Z^n actions with applications to homology

Filippo Cerocchi, Andrea Sambusetti

We consider the stable norm associated to a discrete, torsionless abelian group of isometries of a geodesic space . We show that the difference between…

math.DG2013

A Spectra comparison theorem and its applications

Filippo Cerocchi

We give a sharp comparison between the spectra of two Riemannian manifolds (Y,g) and (X,g_0) under the following assumptions: (X,g_0) has bounded geometry, (Y,g) admits a continuou…

math.DG2012

Margulis Lemma, entropy and free products

Filippo Cerocchi

We prove a Margulis' Lemma à la Besson Courtois Gallot, for manifolds whose fundamental group is a nontrivial free product A*B, without 2-torsion. Moreover, if A*B is torsion-free…