Bambusi, Dario - Dipartimento di Matematica "F. Enriques", Università degli studi di Milano

• A Birkhoff normal form theorem for some semilinear PDEs
• STABILITY PROBLEMS IN THE LIGHT OF NEKHOROSHEV'S THEOREM
• NORMAL FORMS AND QUANTIZATION FORMULAE Dario Bambusi 1 , Sandro Gra 2 and Thierry Paul 3
• Normal forms and semi-classical approximation Dario Bambusi
• SOME RIGOROUS RESULTS ON THE PAULI{FIERZ MODEL OF CLASSICAL ELECTRODYNAMICS
• A PROOF OF THE LORENTZ{DIRAC EQUATION FOR CHARGED POINT PARTICLES
• EXPONENTIAL STABILITY OF STATES CLOSE TO RESONANCE IN INFINITE DIMENSIONAL HAMILTONIAN SYSTEMS*
• TIME QUASI-PERIODIC UNBOUNDED PERTURBATIONS OF ODINGER OPERATORS AND KAM METHODS
• Numerical studies on boundary effects on the FPU paradox D. Bambusi, D. Muraro and T. Penati
• LONG TIME SEMICLASSICAL APPROXIMATION OF QUANTUM FLOWS: A PROOF OF THE EHRENFEST TIME
• LYAPUNOV CENTER THEOREM FOR SOME NONLINEAR PDE's: A SIMPLE PROOF
• A PROPERTY OF EXPONENTIAL STABILITY IN NONLINEAR WAVE EQUATIONS
• Normal Forms, Symmetry, and Linearization of Dynamical Systems.
• SEMICLASSICAL NORMAL FORMS Abstract. Given a classical Hamiltonian function having an absolute min-
• A BIRKHOFF{LEWIS TYPE THEOREM FOR SOME HAMILTONIAN PDEs
• AN AVERAGING THEOREM FOR QUASILINEAR HAMILTONIAN PDEs
• NORMAL FORM AND EXPONENTIAL STABILITY FOR SOME NONLINEAR STRING EQUATIONS
• ON A WEAKENED FORM OF THE AVERAGING PRINCIPLE IN MULTIFREQUENCY SYSTEMS
• SMALL OSCILLATIONS IN SOME NONLINEAR PDE's
• DISCRETE AND CONTINUOUS Website: http://AIMsciences.org DYNAMICAL SYSTEMS{SERIES B
• LONG TIME STABILITY IN PERTURBATIONS OF COMPLETELY RESONANT PDE'S
• EXPONENTIAL STABILITY OF BREATHERS IN HAMILTONIAN NETWORKS OF WEAKLY COUPLED OSCILLATORS
• SOME PROBLEMS CONCERNING NEKHOROSHEV ESTIMATE FOR PDE's Dario BAMBUSI
• Dario BAMBUSI PROBLEMI DI STABILITA' IN SISTEMI HAMILTONIANI
• FAMILIES OF PERIODIC SOLUTIONS OF REVERSIBLE PDEs
• BIRKHOFF NORMAL FORM FOR SOME NONLINEAR PDEs Dario BAMBUSI
• INVARIANT TORI FOR NON CONSERVATIVE PERTURBATIONS
• STABILITY PROPERTIES IN HAMILTONIAN PERTURBATIONS OF RESONANT PDE'S WITH SYMMETRY: THE CASE OF NLS 1
• Almost global existence for Hamiltonian semi-linear Klein-Gordon equations with small
• A NEKHOROSHEV{TYPE THEOREM FOR THE PAULI-FIERZ MODEL OF CLASSICAL ELECTRODYNAMICS*
• D. Bambusi Birkho Normal Form for PDEs BIRKHOFF NORMAL FORM FOR SOME QUASILINEAR
• LONG TIME STABILITY OF SOME SMALL AMPLITUDE SOLUTIONS IN NONLINEAR SCHR 
• ON CLASSICAL ELECTRODYNAMICS OF POINT PARTICLES AND MASS RENORMALIZATION
• KdV equation and energy sharing in FPU A. Ponno & D. Bambusi
• FAMILIES OF PERIODIC SOLUTIONS OF RESONANT PDE's Dario BAMBUSI , Simone PALEARI
• DISCRETE AND CONTINUOUS Website: http://AIMsciences.org DYNAMICAL SYSTEMS{SERIES B
• Forme normale pour NLS en dimension quelconque Dario BAMBUSI & Benot GREBERT y
• UNIFORM NEKHOROSHEV ESTIMATES ON QUANTUM NORMAL FORMS Dario BAMBUSI
• NEKHOROSHEV THEOREM FOR SMALL AMPLITUDE SOLUTIONS IN NONLINEAR SCHR 
• GALERKIN AVERAGING METHOD AND POINCARE NORMAL FORM FOR SOME
• BIRKHOFF NORMAL FORM FOR PDEs WITH TAME MODULUS
• On Metastability in FPU D. Bambusi, A. Ponno
• EXPONENTIAL TIMES IN THE ONEDIMENSIONAL GROSS--PETAEVSKII EQUATION WITH MULTIPLE WELL
• BEHAVIOUR OF SMOOTH SOLUTIONS OF HAMILTONIAN PDE'S CLOSE TO NONRESONANT EQUILIBRIUM POINTS
• COMMUNICATIONS ON Website: http://AIMsciences.org PURE AND APPLIED ANALYSIS
• ON LONG TIME STABILITY IN HAMILTONIAN PERTURBATIONS OF NONRESONANT LINEAR PDE'S
• ON DARBOUX THEOREM FOR WEAK SYMPLECTIC MANIFOLDS Dario BAMBUSI
• ON THE DYNAMICS OF THE HOLSTEIN MODEL FROM THE ANTICONTINUOUS LIMIT
• Asymptotic stability of ground states in some Hamiltonian PDEs with symmetry