Dr. Gianluca Orlando

Technische Universität München Zentrum Mathematik - M7 Boltzmannstraße 3 85747 Garching Room: 03.08.035 Phone: +49-89-289-17966 eMail: orlando@ma.tum.de

Vita

1. Dec 2019 - now: MSCA Fellow (host professor: Prof. Dr. M. Cicalese)
2. Apr 2018 - Nov 2019: Humboldt Research Fellow (host professor: Prof. Dr. M. Cicalese)
3. Oct 2017 - Mar 2018: Post-doc at TUM in project B08 of SFB Transregio 109
4. Oct 2016 - Sep 2017: TUM University Foundation Fellowship (host professor: Prof. Dr. M. Cicalese)
5. Oct 2013 - Sep 2016: PhD at SISSA - International School for Advanced Studies (advisors: Prof. G. Dal Maso and Prof. R. Toader)

Publications

1. V. Crismale, G. Orlando. A lower semicontinuity result for linearised elasto-plasticity coupled with damage in W1,γ, γ>1. Mathematics in Engineering 2 (2020), 101-118. [preprint]
2. M. Cicalese, G. Orlando, M. Ruf. From the N-clock model to the XY-model: emergence of concentration effects in the variational analysis. Preprint (2019). [preprint]
3. M. Cicalese, M. Forster, G. Orlando. Variational analysis of a two-dimensional frustrated spin system: emergence and rigidity of chirality transitions. SIAM J. Math. Anal. (2019), to appear. [preprint]
4. R. Alessi, V. Crismale, G. Orlando. Fatigue effects in elastic materials with variational damage models: A vanishing viscosity approach. J. Nonlinear Sci. 29 (2019), 1041-1094. [preprint]
5. V. Crismale, G. Orlando. A Reshetnyak-type lower semicontinuity result for linearised elasto-plasticity coupled with damage in W1,n. NoDEA Nonlinear Differential Equations Appl. 25:16 (2018). [preprint]
6. V. Crismale, G. Lazzaroni, G. Orlando. Cohesive fracture with irreversibility: quasistatic evolution for a model subject to fatigue. Math. Models Methods Appl. Sci. 28 (2018), 1371-1412. [preprint]
7. G. Dal Maso, G. Orlando, R. Toader. Lower semicontinuity of a class of integral functionals on the space of functions of bounded deformation. Adv. Cal. Var. 10 (2016), 183-207. [preprint]
8. G. Dal Maso, G. Orlando, R. Toader. Fracture models for elasto-plastic materials as limits of gradient damage models coupled with plasticity: the antiplane case. Calc. Var. Partial Differential Equations 55:45 (2016). [preprint]
9. G. Dal Maso, G. Orlando, R. Toader. Laplace equation in a domain with a rectilinear crack: higher order derivatives of the energy with respect to the crack length. NoDEA Nonlinear Differential Equations Appl. 22 (2015), 449-476. [preprint]