Prof.ssa MICHELA PROCESI

QualificaProfessore Ordinario
Settore Scientifico DisciplinareMATH-03/A
Telefono0657338221
Emailmichela.procesi@uniroma3.it
IndirizzoVia della Vasca Navale 84
Struttura/Afferenza
  • Dipartimento di Matematica e Fisica
Altre informazioniSito web personale
Curriculum
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Profilo INSEGNAMENTI Prodotti della ricerca Avvisi Ricevimento e materiale didattico

Contributo in Rivista

  • Maximal Tori in Infinite-Dimensional Hamiltonian Systems: a Renormalisation Group Approach, CORSI, LIVIA; GENTILE, GUIDO; PROCESI, MICHELA, , 2024Link identifier #identifier_person_141450-1 Dettaglio
  • Reducibility and nonlinear stability for a quasi-periodically forced NLS, HAUS, EMANUELE; LANGELLA, BEATRICE; MASPERO, ALBERTO; PROCESI, MICHELA, , 2024Link identifier #identifier_person_169572-2 Dettaglio
  • SMALL AMPLITUDE WEAK ALMOST PERIODIC SOLUTIONS FOR THE 1D NLS, BIASCO, LUCA; MASSETTI, JESSICA ELISA; PROCESI, MICHELA, , 2023Link identifier #identifier_person_113331-3 Dettaglio
  • Strong nonlinear instability and growth of Sobolev norms near quasiperiodic finite-gap tori for the 2D cubic NLS equation, HAUS, EMANUELE; MASPERO, ALBERTO; PROCESI, MICHELA, , 2023Link identifier #identifier_person_20772-4 Dettaglio
  • About Linearization of Infinite-Dimensional Hamiltonian Systems, PROCESI, MICHELA; STOLOVITCH, LAURENT, , 2022Link identifier #identifier_person_48485-5 Dettaglio
  • Almost periodic invariant tori for the NLS on the circle, BIASCO, LUCA; MASSETTI, JESSICA ELISA; PROCESI, MICHELA, , 2021Link identifier #identifier_person_101692-6 Dettaglio
  • Almost-Periodic Response Solutions for a Forced Quasi-Linear Airy Equation, CORSI, LIVIA; PROCESI, MICHELA, , 2021Link identifier #identifier_person_5268-7 Dettaglio
  • Linear Schrödinger equation with an almost periodic potential, PROCESI, MICHELA, , 2021Link identifier #identifier_person_50643-8 Dettaglio
  • A note on the construction of Sobolev almost periodic invariant tori for the 1d NLS, BIASCO, LUCA; MASSETTI, JESSICA ELISA; PROCESI, MICHELA, , 2020Link identifier #identifier_person_141444-9 Dettaglio
  • An Abstract Birkhoff Normal Form Theorem and Exponential Type Stability of the 1d NLS, BIASCO, LUCA; MASSETTI, JESSICA ELISA; PROCESI, MICHELA, , 2020Link identifier #identifier_person_50217-10 Dettaglio
  • Corrigendum to ‘Reducibility of first order linear operators on tori via Moser's theorem’ [Journal of Functional Analysis 276 (3) (2019) 932–970] (Journal of Functional Analysis (2019) 276(3) (932–970), (S0022123618303793), (10.1016/j.jfa.2018.10.009)), FEOLA, ROBERTO; GIULIANI, FILIPPO; MONTALTO, RICCARDO; PROCESI, MICHELA, , 2020Link identifier #identifier_person_78393-11 Dettaglio
  • Reducible KAM Tori for the Degasperis–Procesi Equation, FEOLA, ROBERTO; GIULIANI, FILIPPO; PROCESI, MICHELA, , 2020Link identifier #identifier_person_181806-12 Dettaglio
  • A note on growth of Sobolev norms near quasiperiodic finite-gap tori for the 2D cubic NLS equation, HAUS, EMANUELE; MASPERO, ALBERTO; PROCESI, MICHELA, , 2019Link identifier #identifier_person_112449-13 Dettaglio
  • Exponential and sub-exponential stability times for the NLS on the circle, BIASCO, LUCA; MASSETTI, JESSICA ELISA; PROCESI, MICHELA, , 2019Link identifier #identifier_person_41331-14 Dettaglio
  • Finite dimensional invariant KAM tori for tame vector fields, CORSI, LIVIA; FEOLA, ROBERTO; PROCESI, MICHELA, , 2019Link identifier #identifier_person_56365-15 Dettaglio
  • Reducibility for a class of weakly dispersive linear operators arising from the Degasperis–Procesi equation, FEOLA, ROBERTO; GIULIANI, FILIPPO; PROCESI, MICHELA, , 2019Link identifier #identifier_person_64433-16 Dettaglio
  • Reducibility of first order linear operators on tori via Moser's theorem, FEOLA, ROBERTO; GIULIANI, FILIPPO; MONTALTO, RICCARDO; PROCESI, MICHELA, , 2019Link identifier #identifier_person_12597-17 Dettaglio
  • Long time stability of small finite gap solutions of the cubic nonlinear Schrödinger equation on T2, MASPERO, ALBERTO; PROCESI, MICHELA, , 2018Link identifier #identifier_person_135669-18 Dettaglio
  • KAM for Beating Solutions of the Quintic NLS, HAUS, EMANUELE; PROCESI, MICHELA, , 2017Link identifier #identifier_person_106733-19 Dettaglio
  • Growth of Sobolev norms for the analytic NLS on T2, HAUS, EMANUELE; PROCESI, MICHELA, , 2016Link identifier #identifier_person_67042-20 Dettaglio
  • Reducible quasi-periodic solutions for the non linear Schrödinger equation, PROCESI, MICHELA; PROCESI, CLAUDIO, , 2016Link identifier #identifier_person_40533-21 Dettaglio
  • A KAM algorithm for the resonant non-linear Schrödinger equation, PROCESI, MICHELA, , 2015Link identifier #identifier_person_137572-22 Dettaglio
  • A KAM Result on Compact Lie Groups, CORSI, LIVIA; HAUS, EMANUELE; PROCESI, MICHELA, , 2015Link identifier #identifier_person_5642-23 Dettaglio
  • Growth of sobolev norms for the quintic NLS on T2, HAUS, EMANUELE; PROCESI, MICHELA, , 2015Link identifier #identifier_person_24373-24 Dettaglio
  • Quasi-periodic solutions for fully nonlinear forced reversible Schrödinger equations, FEOLA, ROBERTO; PROCESI, MICHELA, , 2015Link identifier #identifier_person_164095-25 Dettaglio
  • An Abstract Nash-Moser Theorem and Quasi-Periodic Solutions for NLW and NLS on Compact Lie Groups and Homogeneous Manifolds, CORSI, LIVIA; PROCESI, MICHELA, , 2014Link identifier #identifier_person_123538-26 Dettaglio
  • KAM for reversible derivative wave equations, BIASCO, LUCA; PROCESI, MICHELA, , 2014Link identifier #identifier_person_164235-27 Dettaglio
  • Existence and stability of quasi-periodic solutions forderivative wave equations, BIASCO, LUCA; PROCESI, MICHELA, , 2013Link identifier #identifier_person_46258-28 Dettaglio
  • Kam Theory for the Hamiltonian derivative wave equation, BIASCO, LUCA; PROCESI, MICHELA, , 2013Link identifier #identifier_person_84948-29 Dettaglio
  • Quasi-töplitz functions in KAM theorem, PROCESI, MICHELA, , 2013Link identifier #identifier_person_180302-30 Dettaglio
  • The energy graph of the non-linear Schrödinger equation, PROCESI, MICHELA, , 2013Link identifier #identifier_person_106893-31 Dettaglio
  • A Normal Form for the Schrödinger Equation with Analytic Non-linearities, PROCESI, MICHELA, , 2012Link identifier #identifier_person_129803-32 Dettaglio
  • KAM Theory in Configuration Space and Cancellations in the Lindstedt Series, CORSI, LIVIA; GENTILE, GUIDO; PROCESI, MICHELA, , 2011Link identifier #identifier_person_107662-33 Dettaglio
  • Nonlinear wave and Schrödinger equations on compact lie groups and homogeneous spaces, PROCESI, MICHELA, , 2011Link identifier #identifier_person_72229-34 Dettaglio
  • A normal form for beam and non-local nonlinear Schrodinger equations, PROCESI, MICHELA, , 2010Link identifier #identifier_person_158903-35 Dettaglio
  • An abstract Nash-Moser Theorem with parameters and applications toPDEs, PROCESI, MICHELA, , 2010Link identifier #identifier_person_76632-36 Dettaglio
  • Degasperis-Procesi equation, PROCESI, MICHELA, , 2009Link identifier #identifier_person_81673-37 Dettaglio
  • Periodic solutions for a class of nonlinear partial differential equations in higher dimension, GENTILE, GUIDO; PROCESI, MICHELA, , 2009Link identifier #identifier_person_99295-38 Dettaglio
  • Periodic solutions for the Schrödinger equation with nonlocal smoothing nonlinearities in higher dimension, GENTILE, GUIDO; PROCESI, MICHELA, , 2008Link identifier #identifier_person_25697-39 Dettaglio
  • Conservation of resonant periodic solutions for the one dimensionalnonlinear Schrodinger equation., GENTILE, GUIDO; PROCESI, MICHELA, , 2006Link identifier #identifier_person_17875-40 Dettaglio
  • Lindstedt series for periodic solutions of beam equations under quadraticand velocity dependent nonlinearities., PROCESI, MICHELA, , 2006Link identifier #identifier_person_117654-41 Dettaglio
  • Quasi-periodic solutions of completely resonant forced wave equations, PROCESI, MICHELA, , 2006Link identifier #identifier_person_6162-42 Dettaglio
  • Periodic solutions for completely resonant nonlinear wave equations with Dirichlet boundary conditions, GENTILE, GUIDO; PROCESI, MICHELA, , 2005Link identifier #identifier_person_69566-43 Dettaglio
  • Periodic solutions of completely resonant nonlinear wave equations., GENTILE, GUIDO; PROCESI, MICHELA, , 2005Link identifier #identifier_person_122870-44 Dettaglio
  • Quasi-periodic oscillations for wave equations under periodic forcing, PROCESI, MICHELA, , 2005Link identifier #identifier_person_79490-45 Dettaglio
  • Quasi-periodic solutions for completely resonant nonlinear wave equations in 1D and 2D, PROCESI, MICHELA, , 2005Link identifier #identifier_person_1727-46 Dettaglio
  • Exponentially small splitting and Arnold diffusion for multiple time scale system, PROCESI, MICHELA, , 2003Link identifier #identifier_person_78172-47 Dettaglio

Libro

  • Link identifier #identifier_person_62441-48Dettaglio

Contributo in volume e atti di convegno

  • PROCESI, MICHELA, International Congress of Mathematicians, vol. 5, pp. 3552 3574, 2023 Link identifier #identifier_person_142610-49Dettaglio
  • CHIERCHIA, LUIGI; PROCESI, MICHELA, Kolmogorov-Arnold-Moser (KAM) Theory for Finite and Infinite Dimensional Systems, pp. 1 45, 2018 Link identifier #identifier_person_176155-50Dettaglio
  • PROCESI, MICHELA, Periodic solutions for a class of Non-Linear Schrodinger Equations in D>1 spatial dimension, pp. 23 37, 2007 Link identifier #identifier_person_155339-51Dettaglio
  • PROCESI, MICHELA, Asymptotic Integrability, pp. 23 37, 1999 Link identifier #identifier_person_50085-52Dettaglio
  • PROCESI, MICHELA, A test in Asymptotic Integrability of 1 + 1 wave equations, pp. 17 23, 1998 Link identifier #identifier_person_66648-53Dettaglio