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Some results on cohesive energies: approximation, lower semicontinuity, and quasistatic evolution

Candidate: 
Gianluca Orlando
Supervisor: 
Gianni Dal Maso
Rodica Toader
Academic Year: 
2015-2016
Research Group: 
Mathematical Analysis, Modelling, and Applications
Present Position: 
Postdoc
Center for Mathematics, Technische Universität München
File: 
PDF icon Thesis_Orlando.pdf
Publication Related to the Thesis: 
  • G. Dal Maso - G. Orlando - R. Toader (Adv. Cal. Var.)
    Lower semicontinuity of a class of integral functionals on the space of functions of bounded deformation (2016)
  • G. Dal Maso - G. Orlando - R. Toader (Calc. Var. Partial Differential Equations)
    Fracture models for elasto-plastic materials as limits of gradient damage models coupled with plasticity: the antiplane case (2016)
  • V. Crismale - G. Lazzaroni - G. Orlando (Preprint SISSA 40/2016/MATE)
    Cohesive fracture with irreversibility: quasistatic evolution for a model subject to fatigue (2016)
  • G. Dal Maso - G. Orlando - R. Toader ( NoDEA Nonlinear Differential Equations Appl.)
    Laplace equation in a domain with a rectilinear crack: higher order derivatives of the energy with respect to the crack length (2015)

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