[prinari]

Francesca Prinari

Associate Professor, Università di Ferrara

Email: francesca.prinari AT unife.it

arxiv id: prinari_f_1

Available papers (18):

• L. Briani - G. Buttazzo - F. Prinari (Submitted Paper)
  A shape optimization problem on planar sets with prescribed topology (2021)
• L. Briani - G. Buttazzo - F. Prinari (AMO)
  Some inequalities involving perimeter and torsional rigidity (2020)
• F. Prinari - E. Zappale (Jota)
  A Relaxation Result in the Vectorial Setting and Power Law Approximation for Supremal Functionals (2020)
• F. Prinari - M. Eleuteri (Nonlinear Analysis: RealWorld Applications)
  $Γ$-convergence for power-law functionals with variable exponents (2020)
• M. S. Gelli - F. Prinari (preprint)
  The role of intrinsic distances in the relaxation of $L^\infty$-functionals (2018)
• F. Prinari (NODEA)
  On the lower semicontinuity and approximation of $L^\infty$-functionals (2015)
• N. Ansini - F. Prinari (ESAIM Control Optim. Calc. Var.)
  On the lower semicontinuity of supremal functional under differential constraints (2015)
• N. Ansini - F. Prinari (SIAM J MATH ANAL)
  Power-law approximation under differential constraints (2014)
• J. F. Babadjian - F. Prinari - E. Zappale (DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS)
  Dimensional reduction for supremal functionals (2012)
• F. Prinari (Adv. Calc. Var.)
  Semicontinuity and relaxation of $L^{\infty}$-functionals (2008)
• F. Prinari (Appl. Math. Optim.)
  Semicontinuity and supremal representation in the Calculus of Variations (2007)
• A. Garroni - M. Ponsiglione - F. Prinari (Calc. Var.)
  From $1$-homogeneous supremal functionals to difference quotients: relaxation and Gamma-convergence (2006)
• P. Cardaliaguet - F. Prinari (Appl. Math. Optim.)
  Supremal representation of $L^{\infty}$ functionals (2005)
• A. Briani - A. Garroni - F. Prinari (Math. Models Methods Appl. Sci.)
  Homogenization of L-infinity functionals (2004)
• T. Champion - L. De Pascale - F. Prinari ( ESAIM Control Optim. Calc. Var.)
  Semicontinuity ad Absolute Minimizers for Supremal Functionals (2004)
• F. Prinari (Boll. Unione Mat. Ital. Sez. B Artic. Ric. Mat. (8))
  Relaxation and Gamma-convergence of supremal functionals (2004)
• A. Briani - F. Prinari (Journal of Nonlinear and Convex Analysis)
  A representation result for Gamma-limit of supremal functionals (2003)
• E. Acerbi - G. Buttazzo - F. Prinari (J. Convex Anal.)
  The class of functionals which can be represented by a supremum (2002)

Organizer:

• 19 may 2021 - 21 may 2021: ''Workshop on $L^\infty$ and constrained variational problems''.