Conservation Laws in Systems With Variable Mass

DOI10.1115/1.2901007zbMath0803.70017OpenAlexW2071929625MaRDI QIDQ4303777

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Publication date: 8 January 1995

Published in: Journal of Applied Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1115/1.2901007

zbMATH Keywords

Noether's theoremD'Alembert's variational principlenonlinear vibrating machinerotor with variable mass

Mathematics Subject Classification ID

Variable mass, rockets (70P05)

Related Items (16)

Geometric theory on the dynamics of a position-dependent mass particle ⋮ Dynamics of body separation-analytical procedure ⋮ A generalization of Noether's theorem for a non‐material volume ⋮ Note on a Noetherian conservation law and its corresponding general class of nonlinear second‐order ordinary differential equations ⋮ Probabilistic solutions of a variable-mass system under random excitations ⋮ Generalized Noether's theorem in classical field theory with variable mass ⋮ Poisson brackets formulation for the dynamics of a position-dependent mass particle ⋮ Lagrange's equations for open systems, derived via the method of fictitious particles, and written in the Lagrange description of continuum mechanics ⋮ Theorem on a new conservation law for the dynamics of a position-dependent mass particle ⋮ The inverse problem of Lagrangian mechanics for Meshchersky's equation ⋮ Dynamic buckling of a single-degree-of-freedom system with variable mass ⋮ Extended Lagrangian formalism for rheonomic systems with variable mass ⋮ Brachistochronic motion of a nonholonomic variable-mass mechanical system in general force fields ⋮ Realizing brachistochronic planar motion of a variable mass nonholonomic mechanical system by an ideal holonomic constraint with restricted reaction ⋮ On the brachistochronic motion of a variable-mass mechanical system in general force fields ⋮ On the use of control volumes in continuum mechanics

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