Francesco Fassò

发表

The Exact Computation of the Free Rigid Body Motion and Its Use in Splitting Methods

Elena Celledoni, Francesco Fassò, Niklas Säfström, 2008, SIAM J. Sci. Comput..

A Changing-Chart Symplectic Algorithm for Rigid Bodies and Other Hamiltonian Systems on Manifolds

Francesco Fassò, Anna Maria Cherubini, Giancarlo Benettin, 2001, SIAM J. Sci. Comput..

Integrability and Dynamics of the n-Dimensional Symmetric Veselova Top

Francesco Fassò, Luis C. García-Naranjo, James Montaldi, 2018, J. Nonlinear Sci..

Conservation of ‘Moving’ Energy in Nonholonomic Systems with Affine Constraints and Integrability of Spheres on Rotating Surfaces

Francesco Fassò, Nicola Sansonetto, F. Fassò, 2015, J. Nonlinear Sci..

Fast rotations of the rigid body: a study by Hamiltonian perturbation theory. Part II: Gyroscopic rotations

Francesco Fassò, Massimiliano Guzzo, G. Benettin, 1997 .

Integrable almost-symplectic Hamiltonian systems

Francesco Fassò, Nicola Sansonetto, 2007 .

The conjugate locus for the Euler top I. The axisymmetric case

Francesco Fassò, Larry Bates, L. Bates, 2007 .

Fast rotations of the rigid body: a study by Hamiltonian perturbation theory. Part I

Francesco Fassò, G. Benettin, Giancarlo Benettin, 1996 .

Superintegrable Hamiltonian Systems: Geometry and Perturbations

Francesco Fassò, F. Fassò, 2005 .

Comparison of splitting algorithms for the rigid body

Francesco Fassò, 2003 .

An elemental overview of the nonholonomic Noether theorem

Francesco Fassò, Nicola Sansonetto, F. Fassò, 2009 .

The Euler-Poinsot top: A non-commutatively integrable system without global action-angle coordinates

Francesco Fassò, F. Fassò, 1996 .

Lie series method for vector fields and Hamiltonian perturbation theory

Francesco Fassò, F. Fassò, 1990 .

For Hamiltonian perturbation theory to symplectic

Francesco Fassò, G. Benettin, Giancarlo Benettin, 1999 .