Research Interest:

Kinetic Theory: Linear Boltzmann equation, Boltzmann equation, Povzner equation;

Kac model, Lorentz model, Random walks;

Dynamics in presence of obstacles; Monte Carlo methods; Agent-based modeling.

Papers and other products:

[6] A. Ciallella, E.N.M. Cirillo.

Conditional expectation of the duration of the classical gambler problem with defects,

In publication in Eur. Phys. J. Special Topics, 2019. arXiv:1808.07919

[5] A. Ciallella, E.N.M. Cirillo, P.L. Curşeu, A. Muntean.

Free to move or trapped in your group: Mathematical modeling of information overload and coordination in crowded populations,

Mathematical Models and Methods in Applied Sciences 28, 1831–1856, 2018.

[4] A. Ciallella, E.N.M. Cirillo, J. Sohier.

Residence time of symmetric random walkers in a strip with large reflective obstacles,

Physical Review E 97, 052116, 2018.

[3] A. Ciallella, E.N.M. Cirillo.

Linear Boltzmann dynamics in a strip with large reflective obstacles: stationary state and residence time,

Kinetic & Related Models 11, 1475–1501, 2018.

[2] A. Ciallella.

On the linear Boltzmann transport equation: a Monte Carlo algorithm for stationary solutions and residence times in presence of obstacles,

AIMETA 2017, Proceedings of the 23th Conference of the Italian Assoc. Theor. Appl. Mech., Salerno, 952–960, 2017.

[1] A. Ciallella.

Particle-based modeling of dynamics in presence of obstacles,

PhD Thesis, 2018.

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