Geometric formulation of Carnot's theorem

DOI10.1088/0305-4470/34/8/314zbMath1050.70010OpenAlexW2073479180MaRDI QIDQ2729405

David Martín de Diego, Manuel de León, Ernesto A. Lacomba, Alberto Ibort, Juan Carlos Marrero

Publication date: 22 July 2001

Published in: Journal of Physics A: Mathematical and General (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1088/0305-4470/34/8/314

Mathematics Subject Classification ID

Problems involving a system of particles with friction (70F40) 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) Lagrange's equations (70H03) Nonholonomic dynamical systems (37J60)

Related Items (12)

Constraints in impulsive mechanics and Gauss's minimum principle ⋮ Hamiltonian theory of constrained impulsive motion ⋮ On the simultaneous presence of unilateral and kinetic constraints in time-dependent impulsive mechanics ⋮ Differential geometry of rigid bodies collisions and non-standard billiards ⋮ Symmetries and periodic orbits in simple hybrid Routhian systems ⋮ A historical review on nonholomic mechanics ⋮ The Lagrange-D'Alembert-Poincaré equations and integrability for the Euler's disk ⋮ New geometrical frameworks for classical impulsive mechanics ⋮ Nonideal unilateral constraints in impulsive mechanics: A geometric approach ⋮ Nonholonomic constraints in classical field theories ⋮ Ideality criterion for unilateral constraints in time-dependent impulsive mechanics ⋮ Contact Lagrangian systems subject to impulsive constraints

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