Publications
My profile on research databases
NotePeer reviewer activity –
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- Physics Review D: one paper in 2023 and one in 2024 1.
List of publications
[1]
S. Bacchio, A. De Santis, A. Evangelista, R. Frezzotti, G. Gagliardi, M. Garofalo, L. Maio, F. Margari, F. Pittler, and S. Romiti, An update on the HVP contribution to \(g_μ{-}2\) in isoQCD from ETMC, in 42th International Symposium on Lattice Field Theory (2026).
[2]
C. F. Groß, S. Romiti, L. Funcke, K. Jansen, A. Kan, S. Kühn, and C. Urbach, Matching Lagrangian and Hamiltonian simulations in (2+1)-dimensional U(1) gauge theory, Eur. Phys. J. C 85, 1253 (2025).
[3]
N. Kalntis, G. Kanwar, M. Petschlies, S. Romiti, and U. Wenger, HLbL contribution to the muon g-2 using twisted-mass fermions at the physical point, in 42th International Symposium on Lattice Field Theory (2025).
[4]
A. Crippa, S. Romiti, L. Funcke, K. Jansen, S. Kühn, P. Stornati, and C. Urbach, Towards determining the (2+1)-dimensional Quantum Electrodynamics running coupling with Monte Carlo and quantum computing methods, Commun. Phys. 8, 367 (2025).
[5]
M. Garofalo, B. Kostrzewa, S. Romiti, and A. Sen, Autotuning multigrid parameters in the HMC on different architectures, PoS LATTICE2024, 276 (2025).
[6]
A. Evangelista, S. Bacchio, R. Frezzotti, G. Gagliardi, M. Garofalo, N. Kalntis, S. Romiti, F. Sanfilippo, and N. Tantalo, Valence leading isospin breaking contributions to \(a_{\mu}^{\mathrm{HVP-LO}}\), PoS LATTICE2024, 260 (2025).
[7]
N. Kalntis, G. Kanwar, M. Petschlies, S. Romiti, and U. Wenger, Hadronic light-by-light contribution to the muon g-2 using twisted-mass fermions, PoS LATTICE2024, 228 (2025).
[8]
T. Jakobs, M. Garofalo, T. Hartung, K. Jansen, P. Ludwig, J. Ostmeyer, S. Romiti, and C. Urbach, A Comprehensive Stress Test of Truncated Hilbert Space Bases against Green’s function Monte Carlo in U(1) Lattice Gauge Theory, (2025).
[9]
C. Alexandrou et al., Strange and charm quark contributions to the muon anomalous magnetic moment in lattice QCD with twisted-mass fermions, Phys. Rev. D 111, 054502 (2025).
[10]
S. Romiti, \(\mathrm{SU(N)}\) lattice gauge theories with Physics-Informed Neural Networks, (2025).
[11]
R. Aliberti et al., The anomalous magnetic moment of the muon in the Standard Model: an update, Phys. Rept. 1143, 1 (2025).
[12]
T. Jakobs, M. Garofalo, T. Hartung, K. Jansen, J. Ostmeyer, S. Romiti, and C. Urbach, Dynamics in hamiltonian lattice gauge theory: approaching the continuum limit with partitionings of SU(2), Eur. Phys. J. C 85, 1418 (2025).
[13]
C. Alexandrou et al., Inclusive Hadronic Decay Rate of the \(\tau\) Lepton from Lattice QCD: The us Flavor Channel and the Cabibbo Angle, Phys. Rev. Lett. 132, 261901 (2024).
[14]
S. Romiti and C. Urbach, Digitizing lattice gauge theories in the magnetic basis: reducing the breaking of the fundamental commutation relations, Eur. Phys. J. C 84, 708 (2024).
[15]
M. Garofalo, T. Hartung, T. Jakobs, K. Jansen, J. Ostmeyer, D. Rolfes, S. Romiti, and C. Urbach, Testing the \(\mathrm{SU}(2)\) lattice Hamiltonian built from \(S_3\) partitionings, PoS LATTICE2023, 231 (2024).
[16]
M. Garofalo, T. Hartung, K. Jansen, J. Ostmeyer, S. Romiti, and C. Urbach, Defining Canonical Momenta for Discretised SU\((2)\) Gauge Fields, PoS LATTICE2022, 040 (2023).
[17]
T. Jakobs, M. Garofalo, T. Hartung, K. Jansen, J. Ostmeyer, D. Rolfes, S. Romiti, and C. Urbach, Canonical momenta in digitized Su(2) lattice gauge theory: definition and free theory, Eur. Phys. J. C 83, 669 (2023).
[18]
L. Funcke, C. F. Groß, K. Jansen, S. Kühn, S. Romiti, and C. Urbach, Hamiltonian limit of lattice QED in 2+1 dimensions, PoS LATTICE2022, 292 (2023).
[19]
B. Kostrzewa, S. Bacchio, J. Finkenrath, M. Garofalo, F. Pittler, S. Romiti, and C. Urbach, Twisted mass ensemble generation on GPU machines, PoS LATTICE2022, 340 (2023).
[20]
S. Romiti, Leading isospin breaking effects in nucleon and \(\Delta\) masses, Rev. Mex. Fis. Suppl. 3, 0308030 (2022).
[21]
S. Romiti, The neutron-proton mass difference, PoS LATTICE2021, 543 (2022).
[22]
S. Romiti and S. Simula, Extraction of multiple exponential signals from lattice correlation functions, Phys. Rev. D 100, 054515 (2019).
Footnotes
As usual in peer review, in order to maintain anonymity I am not disclosing which papers I have reviewed.↩︎