•17. V. A. J. Pyykkönen, G. Salerno, J. Kähärä & P. Törmä, “All-optical switching at the two-photon limit with interference-localized states” Phys. Rev. Research 5, 043259 (2023) (arXiv:2308.08542)

•16. G. Salerno, T. Ozawa & P. Törmä, “Drude weight and the many-body quantum metric in one-dimensional Bose systems” Phys. Rev. B 108, L140503 (2023) (arXiv:2307.10012)

•15. A. Julku, G. Salerno & P. Törmä, “Supefluidity of flat band Bose-Einstein condensates revisited” Fizika Nizkikh Temperatur 49, 770 (2023) and Low Temperature Physics 40, 701 (2023) Special issue on ”Advances in quantum materials” in support of Ukraine (arXiv:2210.11906).

•14. C. Oliver, A. Smith, T. Easton, G. Salerno, V. Guarrera, N. Goldman, G. Barontini, H. M. Price, “Bloch Oscillations Along a Synthetic Dimension of Atomic Trap States”, Phys. Rev. Research 5, 033001 (2023) (arXiv:2112.10648)

•13. G. Salerno, R. Heilmann, K. Arjas, K. Aaronen, J.P. Martikainen & P. Törmä, “Loss-driven topological transitions in lasing”, Phys. Rev. Lett. 129, 173901 (2022) (arXiv:2206.08897)

•12. R. Heilmann, G. Salerno, J. Cuerda, T. K. Hakala & P. Törmä, “Quasi-BIC Mode Lasing in a Quadrumer Plasmonic Lattice”, ACS Photonics (2022)

•11. G. Salerno, “Topology puts solitons in the corner”, News & Views on Nat. Phys. 17, 980–981 (2021) (invited paper).

•10. O. Jamadi, E. Rozas, G. Salerno, M. Milicevic, T. Ozawa, I. Sagnes, A. Lemaître, L. Le Gratiet, A. Harouri, I. Carusotto, J. Bloch, & A. Amo, “Direct observation of photonic Landau levels and helical edge states in strained honeycomb lattices”, Light Sci. Appl. 9, 144 (2020) (arXiv:2001.10395)

•9. G. Salerno, G. Palumbo, N. Goldman & M. Di Liberto, “Interaction-induced lattices for bound states: Designing flat bands, quantized pumps, and higher-order topological insulators for doublons”, Phys. Rev. Research 2, 013348 (2020) (arXiv:1911.05057)

•8. G. Salerno, N. Goldman & G. Palumbo, “Floquet-engineering of nodal rings and nodal spheres and their characterization using the quantum metric”, Phys. Rev. Research 2, 013224 (2020) (arXiv:1912.00930 )

•7. G. Salerno, H. M. Price, M. Lebrat, S. Häusler, T. Esslinger, L. Corman, J.-P. Brantut & N. Goldman, “The quantized Hall conductance of a single atomic wire: A proposal based on synthetic dimensions”, Phys. Rev. X 9, 041001 (2019) (arXiv:1811.00963).

•6. G. Salerno, M. Di Liberto, C. Menotti & I. Carusotto, “Topological two-body bound states in the interacting Haldane model”, Phys. Rev. A 97, 013637 (2018) (arXiv:1711.01272).

•5. G. Salerno, T. Ozawa, H. M. Price, & I. Carusotto, “Propagating edge states in strained honeycomb lattices”, Phys. Rev. B 95, 245418 (2017) (arXiv:1702.02336).

•4. G. Salerno, A. Berardo, T. Ozawa, H. M. Price, L. Taxis, N. M. Pugno & I. Carusotto, “Spin-orbit coupling in a hexagonal ring of pendula”, New J. Phys. 19, 055001 (2017) Focus on Topological Mechanics (arXiv :1609.09651).

•3. G. Salerno, T. Ozawa, H. M. Price, & I. Carusotto, “Floquet topological system based on frequency-modulated classical coupled harmonic oscillators”, Phys. Rev. B 93, 085105 (2016) (arXiv:1510.04697).

•2. G. Salerno, T. Ozawa, H. M. Price, & I. Carusotto, “How to directly observe Landau levels in driven-dissipative strained honeycomb lattices”, 2D Mat. 2, 034015 (2015) Special Issue: Focus on Artificial Graphene (arXiv :1504.04014).

•1. G. Salerno & I. Carusotto, “Dynamical decoupling and dynamical isolation in temporally modulated coupled pendulums”, EPL 106, 24002 (2014) (arXiv:1401.3978).