Theorem on a new conservation law for the dynamics of a position-dependent mass particle

DOI10.1007/S00707-016-1697-ZzbMATH Open1369.70040OpenAlexW2530524776MaRDI QIDQ2014472

Leonardo Casetta

Publication date: 25 August 2017

Published in: Acta Mechanica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00707-016-1697-z

Mathematics Subject Classification ID

Other variational principles in mechanics (70H30)

Cites Work

• Lagrange's equations for open systems, derived via the method of fictitious particles, and written in the Lagrange description of continuum mechanics
• Dynamics of bodies with time-variable mass
• The equations of Lagrange written for a non-material volume
• The inverse problem of Lagrangian mechanics for Meshchersky's equation
• A brief note on the analytical solution of Meshchersky's equation within the inverse problem of Lagrangian mechanics
• Hamilton's principle for systems of changing mass
• Geometric theory on the dynamics of a position-dependent mass particle
• The Application of Lagrange Equations to Mechanical Systems With Mass Explicitly Dependent on Position
• Conservation Laws in Systems With Variable Mass

Related Items (3)

A new conservation theorem ⋮ Poisson brackets formulation for the dynamics of a position-dependent mass particle ⋮ Jacobi multipliers and Hamel’s formalism

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