Prof. LUCA BIASCO

QualificaProfessore Ordinario
Settore Scientifico DisciplinareMATH-03/A
Telefono0657338228
Cellulare aziendale87908
Emailluca.biasco@uniroma3.it
IndirizzoLargo San Leonardo Murialdo 1
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

  • Global properties of generic real–analytic nearly–integrable Hamiltonian systems, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2024Link identifier #identifier_person_196141-1 Dettaglio
  • Complex Arnol'd - Liouville Maps, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2023Link identifier #identifier_person_179057-2 Dettaglio
  • SMALL AMPLITUDE WEAK ALMOST PERIODIC SOLUTIONS FOR THE 1D NLS, BIASCO, LUCA; MASSETTI, JESSICA ELISA; PROCESI, MICHELA, , 2023Link identifier #identifier_person_85108-3 Dettaglio
  • Quasi-periodic motions in generic nearly-integrable mechanical systems, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2022Link identifier #identifier_person_179003-4 Dettaglio
  • Almost periodic invariant tori for the NLS on the circle, BIASCO, LUCA; MASSETTI, JESSICA ELISA; PROCESI, MICHELA, , 2021Link identifier #identifier_person_64759-5 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_195948-6 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_2370-7 Dettaglio
  • On the measure of kam tori in two degrees of freedom, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2020Link identifier #identifier_person_132120-8 Dettaglio
  • On the topology of nearly-integrable Hamiltonians at simple resonances, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2020Link identifier #identifier_person_156750-9 Dettaglio
  • Exponential and sub-exponential stability times for the NLS on the circle, BIASCO, LUCA; MASSETTI, JESSICA ELISA; PROCESI, MICHELA, , 2019Link identifier #identifier_person_130614-10 Dettaglio
  • Explicit estimates on the measure of primary KAM tori, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2018Link identifier #identifier_person_20802-11 Dettaglio
  • On the measure of Lagrangian invariant tori in nearly-integrable mechanical systems, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2015Link identifier #identifier_person_26419-12 Dettaglio
  • KAM for reversible derivative wave equations, BIASCO, LUCA; PROCESI, MICHELA, , 2014Link identifier #identifier_person_26693-13 Dettaglio
  • The Spin-Orbit Resonances of the Solar System: A Mathematical Treatment Matching Physical Data, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2014Link identifier #identifier_person_88103-14 Dettaglio
  • Existence and stability of quasi-periodic solutions forderivative wave equations, BIASCO, LUCA; PROCESI, MICHELA, , 2013Link identifier #identifier_person_92914-15 Dettaglio
  • Kam Theory for the Hamiltonian derivative wave equation, BIASCO, LUCA; PROCESI, MICHELA, , 2013Link identifier #identifier_person_114904-16 Dettaglio
  • Analytic estimates and topological properties of the weak stability boundary, BIASCO, LUCA, , 2012Link identifier #identifier_person_155659-17 Dettaglio
  • Branching of Cantor manifolds of elliptic tori and applications to PDEs, BIASCO, LUCA, , 2011Link identifier #identifier_person_97360-18 Dettaglio
  • A Birkhoff--Lewis type theoremfor the nonlinear wave equation, BIASCO, LUCA, , 2010Link identifier #identifier_person_169544-19 Dettaglio
  • Low-order resonances in weakly dissipative spin-orbit models, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2009Link identifier #identifier_person_145436-20 Dettaglio
  • (Quasi)periodic solutions in (in)finite dimensional Hamiltonian system, BIASCO, LUCA, , 2008Link identifier #identifier_person_122972-21 Dettaglio
  • (Quasi)periodic solutions in (in)finite dimensional Hamiltonian systems with applications to celestial mechanics and wave equation, BIASCO, LUCA, , 2008Link identifier #identifier_person_145370-22 Dettaglio
  • Periodic orbits accumulating onto elliptic tori for the $(N+1)$-body problem, BIASCO, LUCA, , 2008Link identifier #identifier_person_168636-23 Dettaglio
  • Periodic solutions of Birkhoff-Lewis type for the nonlinear wave equation, BIASCO, LUCA, , 2007Link identifier #identifier_person_58818-24 Dettaglio
  • $N$-dimensional elliptic invariant tori for the planar $(N+1)$-body problem, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2006Link identifier #identifier_person_137180-25 Dettaglio
  • Corrigendum to: "Elliptic two-dimensional invariant tori for the planetary three-body problem", BIASCO, LUCA; CHIERCHIA, LUIGI, , 2006Link identifier #identifier_person_40672-26 Dettaglio
  • Corrigendum to: Elliptic two-dimensional invariant tori for the planetary three-body problem, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2006Link identifier #identifier_person_18163-27 Dettaglio
  • Forced vibrations of wave equations with non-monotone nonlinearities, BIASCO, LUCA, , 2006Link identifier #identifier_person_47413-28 Dettaglio
  • Periodic solutions of Birkhoff-Lewis type for the nonlinear wave equation, BIASCO, LUCA, , 2006Link identifier #identifier_person_87537-29 Dettaglio
  • Stability of nearly integrable, degenerate Hamiltonian systems with two degrees of freedom, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2006Link identifier #identifier_person_94789-30 Dettaglio
  • Time periodic solutions for the nonlinear wave equation with long minimal period, BIASCO, LUCA, , 2006Link identifier #identifier_person_138783-31 Dettaglio
  • Exponential stability for the resonant D'Alembert model of Celestial Mechanics, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2005Link identifier #identifier_person_24070-32 Dettaglio
  • Periodic solutions of nonlinear wave equations with non-monotone forcing terms, BIASCO, LUCA, , 2005Link identifier #identifier_person_90954-33 Dettaglio
  • Stability of nearly-integrable, degenerate Hamiltonian systems with two degrees of freedom, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2005Link identifier #identifier_person_28052-34 Dettaglio
  • Periodic orbits close to elliptic tori and applications to the three-body problem, BIASCO, LUCA, , 2004Link identifier #identifier_person_1379-35 Dettaglio
  • Drift in phase space: a new variational mechanism with optimal diffusion time, BIASCO, LUCA, , 2003Link identifier #identifier_person_115380-36 Dettaglio
  • Elliptic two-dimensional invariant tori for the planetary three-body problem, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2003Link identifier #identifier_person_25265-37 Dettaglio
  • Elliptic two-dimensional invariant torifor the planetary three-body problem, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2003Link identifier #identifier_person_108662-38 Dettaglio
  • On the stability of some properly-degenerate Hamiltonian systems with two degrees of freedom, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2003Link identifier #identifier_person_143777-39 Dettaglio
  • Effective Hamiltonian for the d'Alembert planetary model near a spin/orbit resonance, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2002Link identifier #identifier_person_128060-40 Dettaglio
  • Effective Hamiltonian for the D'AlembertPlanetary model near a spin/orbit Resonance, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2002Link identifier #identifier_person_78527-41 Dettaglio
  • Nekhoroshev stability for the D'Alembert problem of celestial mechanics, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2002Link identifier #identifier_person_16852-42 Dettaglio
  • Nekhoroshev stability for the D'Alembert problem of Celestial Mechanics, BIASCO, LUCA; CHIERCHIA, LUIGI, , 2002Link identifier #identifier_person_83614-43 Dettaglio
  • Optimal stability and instability results for a class of nearly integrable Hamiltonian systems, BIASCO, LUCA, , 2002Link identifier #identifier_person_134264-44 Dettaglio

Libro

  • Link identifier #identifier_person_102044-45Dettaglio

Contributo in volume e atti di convegno

  • BIASCO, LUCA, Perturbative series expansions: theoretical aspects and numerical investigations, vol. 327, 2006 Link identifier #identifier_person_184500-46Dettaglio