Dr. Elisa Iacomini

Academic Positions

• PostDoc, IGPM, RWTH Aachen University (Jul 2020 - present)
  Research group of Prof. Dr. Michael Herty
• PostDoc, WIM, Mannheim University (Jan - Jul 2020)
  Research group of Prof. Dr. Simone Göttlich
• PhD in Mathematics, Sapienza, University of Rome, (2020)
  Supervisors: Prof. F. Camilli, Dr. E. Cristiani

Research Interests

• Mathematical Modeling of Vehicular Traffic
• Wasserstein distance
• Mathematical and Numerical Analysis of PDEs
• Transportation problems
• Uncertainty quantification
• Inverse problems

Preprints

• M. Herty, E. Iacomini
  Filtering methods for coupled inverse problems
  Submitted, 2022.

• N. Guglielmi, E. Iacomini, A. Viguerie
  Identification of Time Delays in COVID-19 Data
  Submitted, 2021.

Publications (here the link to Scopus)

• E. Iacomini
  Overview on uncertainty quantification in traffic models via intrusive method
  to appear on SEMA-SIMAI, 2022.

• M. Herty, E. Iacomini, G. Visconti
  Recent Trends on Nonlinear Filtering for Inverse Problems
  Communications in Applied and Industrial Mathematics, 2022.

• M. Herty, E. Iacomini
  Uncertainty Quantification in Hierarchical Vehicular Flow Models
  Kinetic and Related Models, 2022.

• N. Guglielmi, E. Iacomini, A. Viguerie
  Delay differential equations for the spatially-resolved simulation of epidemics with specific application to COVID-19
  Mathematical Methods in the Applied Sciences, 2021.

• E. Iacomini, P. Vellucci
  Contrarian effect in opinion forming: insights from Greta Thunberg phenomenon
  Journal of Mathematical Sociology, 2021.

• S. Gerster, M. Herty, E. Iacomini
  Stability analysis of a hyperbolic stochastic Galerkin formulation for the Aw-Rascle-Zhang model with relaxation
  Mathematical Biosciences and Engineering, 18(4), 2021.

• S. Göttlich, E. Iacomini, T. Jung
  Properties of the LWR model with time delay
  Networks & Heterogeneous Media, 16(1): 31-47, 2021.

• C. Balzotti, E. Iacomini
  Stop & Go waves: a microscopic and a macroscopic description
  Mathematical descriptions of traffic flow: micro, macro and kinetic models, SEMA SIMAI Springer Series, 2020.

• E. Cristiani, E. Iacomini
  An interface-free multi-scale multi-order model for traffic flow
  Discrete Contin. Dyn. Syst. Ser. B, 24: 6189-6207, 2019.

• F. Camilli, R. De Maio, E. Iacomini
  A Hopf-Lax formula for Hamilton-Jacobi equations with Caputo time derivative
  In Journal of Mathematical Analysis and Applications, 477(2): 1019-1032, 2019.

• M. Briani, E. Cristiani, E. Iacomini
  Sensitivity analysis of the LWR model for traffic forecast on large networks using Wasserstein distance
  Commun. Math. Sci., 16: 123-144, 2018.

PhD Thesis

• E. Iacomini
  Mathematical Models and Methods for Traffic Flow and Stop & Go Waves
  Sapienza, University of Rome, 2020.