scientific article
zbMath1323.70075MaRDI QIDQ3118259
Publication date: 2 March 2012
Full work available at URL: https://eudml.org/doc/196963
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
constraintsnonholonomic constraintsconstraint submanifoldLagrangian systemcanonical distributionChetaev equations of motion (with Lagrange multipliers)nonholonomic constrained systemnonholonomic constraint structurereduced equations of motion (without Lagrange multipliers)
Variational methods for problems in mechanics (70G75) Differential geometric methods (tensors, connections, symplectic, Poisson, contact, Riemannian, nonholonomic, etc.) for problems in mechanics (70G45) Nonholonomic systems related to the dynamics of a system of particles (70F25) Other variational principles in mechanics (70H30) Nonholonomic dynamical systems (37J60)
Related Items
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Non-holonomic mechanics: a geometrical treatment of general coupled rolling motion
- Geometric control and numerical aspects of nonholonomic systems
- Nonholonomic Lagrangian systems on Lie algebroids
- Mechanical systems with nonlinear constraints
- The Hamiltonian and Lagrangian approaches to the dynamics of nonholonomic systems
- Nonholonomic mechanics and control. With the collaboration of J. Baillieul, P. Crouch, and J. Marsden. With scientific input from P. S. Krishnaprasad, R. M. Murray, and D. Zenkov.
- Recent results in the geometry of constrained systems
- On nonholonomic and vakonomic dynamics of mechanical systems with nonintegrable constraints
- The nonholonomic variational principle
- Jet methods in nonholonomic mechanics
- Mechanical systems with nonholonomic constraints
- The relativistic particle as a mechanical system with non-holonomic constraints
- Lagrangian systems with constraints: a geometric approach to the method of Lagrange multipliers
- Non-holonomic Lagrangian systems in jet manifolds
- A geometrical framework for the study of non-holonomic Lagrangian systems