Mathematical Modeling in Cultural Heritage

lt;p> Elena Bonetti is associate professor of Mathematical Analysis at Università degli Studi di Milano, where she got her Ph.D. in Mathematics. Her research activity focuses on systems of nonlinear partial differential equations with applications to phase transitions and separations phenomena, non-smooth thermo-mechanical models, smart materials behaviour, adhesion and damage problems. Recently, she analysed new models for restoration and conservation of monumental stones in cultural heritage subject to chemical and mechanical degradation.

1 Azzena, G. and Busonera, R., To know without destroying?.- 2 Bilotta, A. et al., Representative Volume Elements for the analysis of concrete like materials by computational homogenization.- 3 Bonetti, E. et al., A new nonlocal temperature-dependent model for adhesive contact.- 4 Bonetti, E. et al., Chemomechanical degradation of monumental stones: preliminary results.- 5 Bretti, G. et al., Modelling the efects of protectve treatments in porous.- 6 Caruso, G. et al., Mathematical models for infrared analysis applied to cultural.- 7 Coco, A. et al., Numerical simulations of marble sulfation.- 8 Comite, V. and Fermo, P., The damage induced by atmospheric pollution on stone surfaces: the chemical characterization of black crus.- 9 Conti, M. et al., Aging of viscoelastic materials: a mathematical model.- 10 Negri, M., A quasi-static model for craquelure patterns