Chiara Gavioli PhD

Welcome to my webpage!

I am currently FWF Post-doc in the research group Multiscale Calculus of Variations and PDEs led by Elisa Davoli at the Institute of Analysis and Scientific Computing of TU Wien.

Research Interests

My research focuses on problems arising in materials science, which are tackled employing techniques from the theory of PDEs and from the Calculus of Variations.
Some research topics are:

Short CV

  • since Feb 2021: FWF Post-doc in the research group Multiscale Calculus of Variations and PDEs, TU Wien, Austria
  • Feb 2021: PhD in Mathematics, University of Modena and Reggio Emilia, Italy
  • Oct 2017: MSc in Mathematics (curriculum Advanced Mathematics), University of Trento, Italy
  • Sep 2015: BSc in Mathematics, University of Modena and Reggio Emilia, Italy

    • Publications

    1. C. Gavioli, P. Krejčí On a viscoelastoplastic porous medium problem with nonlinear interaction. In SIAM J. Math. Anal., 53(1) (2021), 1191-1213.
    2. C. Gavioli Higher differentiability for a class of obstacle problems with nearly linear growth conditions. In Atti Accad. Naz. Lincei Rend. Lincei Mat. Appl., 31(4) (2020), 767-789.
    3. M. Eleuteri, C. Gavioli, J. Kopfová Fatigue and phase transition in an oscillating elastoplastic beam. In Math. Model. Nat. Phenom., 15 (2020), Art. No. 41.
    4. C. Gavioli, P. Krejčí Control and controllability of PDEs with hysteresis. In Appl. Math. Optim., to appear (2020).
    5. C. Gavioli A priori estimates for solutions to a class of obstacle problems under p,q-growth conditions. In J. Elliptic Parabol. Equ., 5(2) (2019), 325-347.
    6. C. Gavioli Higher differentiability of solutions to a class of obstacle problems under non-standard growth conditions. In Forum Math., 31(6) (2019), 1501-1516.

    Book chapters

    1. C. Gavioli, P. Krejčí On the null-controllability of the heat equation with hysteresis in phase transition modeling. In Extended Abstracts Spring 2018, Trends in Mathematics, vol 11. Birkhäuser, Cham (2019), 63-71.

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