Stereodynamics [electronic resource] : Lectures given at a Summer School of the Centro Internazionale Matematico Estivo (C.I.M.E.) held in Bressanone (Bolzano), Italy, June 2-12, 1971 /
Grioli, Giuseppe.editor.
G. Grioli: Particular solutions in stereodynamics.- P. Hagedorn: On the converse of the Lagrange-Dirichlet stability theorem.- M. Langlois: Contribution à l'étude du mouvement du corps rigide à n dimensions autour d'un point fixe.- E. Leimanis: Some recent results concerning the motion of a rigid body about a fixed point.- H. Price: A canonical form of Euler's equations and a method of solutions for arbitrary applied couples.- V.V. Rumyentsev: Dynamics and stability of rigid bodies.- J. Wittenburg: The dynamics of systems of coupled rigid bodies. A new general formalism with applications.
Description based upon print version of record.
G. Grioli: Particular solutions in stereodynamics -- P. Hagedorn: On the converse of the Lagrange-Dirichlet stability theorem -- M. Langlois: Contribution à l'étude du mouvement du corps rigide à n dimensions autour d'un point fixe -- E. Leimanis: Some recent results concerning the motion of a rigid body about a fixed point -- H. Price: A canonical form of Euler's equations and a method of solutions for arbitrary applied couples -- V.V. Rumyentsev: Dynamics and stability of rigid bodies -- J. Wittenburg: The dynamics of systems of coupled rigid bodies. A new general formalism with applications.
G. Grioli: Particular solutions in stereodynamics.- P. Hagedorn: On the converse of the Lagrange-Dirichlet stability theorem.- M. Langlois: Contribution à l'étude du mouvement du corps rigide à n dimensions autour d'un point fixe.- E. Leimanis: Some recent results concerning the motion of a rigid body about a fixed point.- H. Price: A canonical form of Euler's equations and a method of solutions for arbitrary applied couples.- V.V. Rumyentsev: Dynamics and stability of rigid bodies.- J. Wittenburg: The dynamics of systems of coupled rigid bodies. A new general formalism with applications.
Partial differential equations.
Mechanics.
Partial Differential Equations.
Classical Mechanics.