Geometric theory on the dynamics of a position-dependent mass particle
Author:
Funder
FAPESP, the State of São Paulo Research Foundation
Publisher
Springer Science and Business Media LLC
Subject
Mechanical Engineering,Computational Mechanics
Link
http://link.springer.com/content/pdf/10.1007/s00707-016-1572-y.pdf
Reference35 articles.
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2. Casetta L., Pesce C.P.: A brief note on the analytical solution of Meshchersky’s equation within the inverse problem of Lagrangian mechanics. Acta Mech. 226(7), 2435–2439 (2015)
3. Casetta L.: The inverse problem of Lagrangian mechanics for a non-material volume. Acta Mech. 226(1), 1–15 (2015)
4. Casetta L., Pesce C.P.: The inverse problem of Lagrangian mechanics for Meshchersky’s equation. Acta Mech. 225(6), 1607–1623 (2014)
5. Casetta L., Pesce C.P.: The generalized Hamilton’s principle for a non-material volume. Acta Mech. 224(4), 919–924 (2013)
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1. Hourglass of constant weight as an illustrative example of a system with a variable mass;Granular Matter;2022-12-21
2. Equivalence theorem between position-dependent mass dynamics and classically conservative dynamics;International Journal of Non-Linear Mechanics;2018-04
3. An inverse problem in Lagrangian dynamics based on the preservation of symmetry groups: application to systems with a position-dependent mass;Acta Mechanica;2017-09-26
4. Poisson brackets formulation for the dynamics of a position-dependent mass particle;Acta Mechanica;2017-08-18
5. Theorem on a new conservation law for the dynamics of a position-dependent mass particle;Acta Mechanica;2016-08-09
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