Professore Ordinario

Margherita Nolasco

Nonlinear analysis, Variational methods
01 Equazioni Differenziali e Calcolo delle Variazioni
MAT/05 - Analisi matematica
Mathematics and Applications

Curriculum   Scopus

Publications

Recent articles (the complete list of articles is available in my CV)

  1.  Nolasco, M.  A normalized solitary wave solution of the Maxwell-Dirac equations Ann.Inst.H. Poincaré  (C) Anal.NonLin. (2021) DOI10.1016/j.anihpc.2020.12.006
  2.  Coti Zelati,V.; Nolasco,M. Ground state for the relativistic one electron atom in a  self-generated electromagnetic field  SIAM J.Math.Anal. 51 (2019) n.3, 2206-2230.
  3. Coti Zelati,V.; Nolasco, M. Pohozaev identity and Virial Theorem for the Dirac - Coulomb operator J. Fixed Point Theory Appl.19 (2017) n.1, 601-615.
  4. Coti Zelati, V.; Nolasco, M. A  variational approach to the Brown-Ravenhall operator for the relativistic one-electron atoms Nonlinear Anal.136 (2016), 62-83.
  5. Coti Zelati, V. ; Nolasco, M. A variational approach to the eigenfunctions of the one particle relativistic Hamiltonian J. Elliptic Parabol. Equ. 1 (2015), pp. 89- 108 (special volume:  8th European Conference on Elliptic and Parabolic Problems, Gaeta 2014).
  6. Coti Zelati, V.; Nolasco, M. Ground states for  pseudo-relativistic Hartree equations of critical type  Rev. Mat. Iberoam. 29 (2013), n. 4, 1421-1436.
  7. Coti Zelati, V. ; Nolasco, M.  Ground states for pseudo-relativistic equations with combined power and Hartree-type nonlinearities    Recent trends in nonlinear partial differential equations. II. Stationary problems, 151-167 Contemp. Math., 595, Amer. Math. Soc.,  (2013).
  8. Coti Zelati, V.; Nolasco, M. {it Existence of ground states for nonlinear pseudo-relativistic Schr"odinger equations} Rend. Lincei  Mat.Appl. 22 (2011), n.1, 51-72.

     

 

 

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