D. Lombardo

发表

Single step fabrication of nano scale optical devices using binary contact mask deep UV interference lithography.

P. Shah, A. Sarangan, D. Lombardo, 2019, Optics express.

High efficiency geometric-phase polarization fan-out grating on silicon.

Q. Zhan, A. Sarangan, C. Wan, 2017, Optics express.

Performance and First Results of the ELETTRA High‐Flux Beamline for Small‐Angle X‐ray Scattering

H. Amenitsch, M. Kriechbaum, S. Bernstorff, 1997 .

On the $\ell$-adic Hodge group of nonsimple Abelian varieties

D. Lombardo, 2014 .

On the local-global principle for isogenies of abelian surfaces

D. Lombardo, Matteo Verzobio, 2022, 2206.15240.

On the distribution of rational points on ramified covers of abelian varieties

U. Zannier, D. Lombardo, P. Corvaja, 2020, Compositio Mathematica.

REDUCTIONS OF POINTS ON ALGEBRAIC GROUPS

D. Lombardo, Antonella Perucca, 2016, Journal of the Institute of Mathematics of Jussieu.

P fluxes and exotic branes

D. Lombardo, F. Riccioni, S. Risoli, 2016, 1610.07975.

Explicit surjectivity of Galois representations attached to abelian surfaces and $\operatorname{GL}_2$-varieties

D. Lombardo, 2014, 1411.1703.

Torsion bounds for a fixed abelian variety and varying number field

D. Lombardo, D. Zywina, Samuel le Fourn, 2022, 2208.02345.

A family of quintic Thue equations via Skolem's $p$-adic method

D. Lombardo, 2022, 2208.03830.

Non-geometric fluxes & tadpole conditions for exotic branes

D. Lombardo, F. Riccioni, S. Risoli, 2017, 1704.08566.

The twisting Sato–Tate group of the curve y2=x8-14x4+1\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$y^2 = x^{8} - 14

D. Lombardo, J. Morrow, Aaron Landesman, 2018, Mathematische Zeitschrift.

The twisting Sato–Tate group of the curve $$y^2 = x^{8} - 14x^4 + 1$$y2=x8-14x4+1

D. Lombardo, J. Morrow, Aaron Landesman, 2016, 1608.06784.

On the analytic bijections of the rationals in $[0,1]$

D. Lombardo, 2016, 1606.07012.

P fluxes and exotic branes

D. Lombardo, F. Riccioni, S. Risoli, 2016, Journal of High Energy Physics.

Impact of two-photon absorption on second-harmonic generation in CdTe as probed by wavelength- dependent Z-scan nonlinear spectroscopy

D. J. Clark, B. Shim, D. Lombardo, 2013 .

How far is an extension of p-adic fields from having a normal integral basis?

Davide Lombardo, Fabio Ferri, Ilaria Del Corso, 2020, Journal of Number Theory.

Effectiveness of mid-regional pro-adrenomedullin, compared to other biomarkers (including lymphocyte subpopulations and immunoglobulins), as a prognostic biomarker in COVID-19 critically ill patients: New evidence from a 15-month observational prospective study

C. Bonetto, V. Fanelli, G. Mengozzi, 2023, Frontiers in Medicine.

Computing twists of hyperelliptic curves

D. Lombardo, Elisa Lorenzo García, 2016, Journal of Algebra.

Abelian varieties as automorphism groups of smooth projective varieties

D. Lombardo, A. Maffei, 2018, 1801.02040.

Roots of unity and torsion points of abelian varieties

D. Lombardo, 2016, The Ramanujan Journal.

Roots of unity and torsion points of abelian varieties

D. Lombardo, 2015, 1507.00951.

On the $\ell$-adic Galois representations attached to nonsimple abelian varieties

D. Lombardo, 2014, 1402.1478.

Local Opers with Two Singularities: The Case of sl(2)\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\mathfrak s\mathf

D. Lombardo, Valerio Melani, A. Maffei, 2022, Communications in Mathematical Physics.

Local opers with two singularities: the case of $\mathfrak{sl}(2)$.

D. Lombardo, Valerio Melani, A. Maffei, 2020, 2012.01858.

All-optical switching via four-wave mixing Bragg scattering in a silicon platform

J. Mathews, Yun Zhao, I. Agha, 2016, 1611.03937.

Computing the geometric endomorphism ring of a genus-2 Jacobian

Davide Lombardo, D. Lombardo, 2016, Math. Comput..

Decomposing Jacobians Via Galois covers

Christophe Ritzenthaler, Davide Lombardo, Jeroen Sijsling, 2020, Exp. Math..

Monodromy groups of Jacobians with definite quaternionic multiplication

J. Voight, D. Lombardo, Victoria Cantoral-Farf'an, 2023, 2303.00804.

Bounds for Serre’s open image theorem for elliptic curves over number fields

D. Lombardo, 2014, 1403.3813.

Hilbert's irreducibility theorem for abelian varieties

U. Zannier, D. Lombardo, P. Corvaja, 2020 .

Silicon nitride on-silicon 3-dimensional photonic circuits for integrated photodetection

Q. Zhan, A. Sarangan, J. Hendrickson, 2016 .

Deep-UV interference lithography combined with masked contact lithography for pixel wiregrid patterns

Andrew Sarangan, Pengfei Guo, Piyush Shah, 2016, SPIE Advanced Lithography.

Identifying central endomorphisms of an abelian variety via Frobenius endomorphisms

Davide Lombardo, John Voight, Edgar Costa, 2019, Research in Number Theory.

THE 1-EIGENSPACE FOR MATRICES IN GL 2 ( Z ` )

D. Lombardo, Antonella Perucca, 2017 .

Cohomology of groups acting on vector spaces over finite fields

D. Lombardo, Laura Paladino, 2020, 2006.16857.

On the $L$-polynomials of curves over finite fields

D. Lombardo, Matteo Verzobio, Francesco Ballini, 2018, 1807.07370.

Explicit surjectivity of Galois representations for abelian surfaces and GL(2)-varieties

D. Lombardo, 2016 .

Explicit surjectivity for Galois representations attached to abelian surfaces

D. Lombardo, 2014, 1411.1703.

Explicit Kummer Theory for Elliptic Curves

D. Lombardo, S. Tronto, 2019, 1909.05376.

Low-power optical logic gate in a silicon waveguide

Imad Agha, Yun Zhao, J. Mathews, 2017, 2017 Conference on Lasers and Electro-Optics (CLEO).