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Inverse problem for Lagrangian mechanics
Known as:
Helmholtz condition
, Douglas theorem
, Douglas' theorem
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In mathematics, the inverse problem for Lagrangian mechanics is the problem of determining whether a given system of ordinary differential equations…
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Related topics
Related topics
3 relations
Calculus of variations
Euler–Lagrange equation
Principle of least action
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2017
2017
The inverse problem for a SODE on a Lie algebroid
M. Puiggalí
2017
Corpus ID: 21738203
The inverse problem of the calculus of variations addresses the question of whether or not a system of second order ordinary…
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2016
2016
Virtual Holonomic Constraints for Euler-Lagrange Control Systems
A. Mohammadi
2016
Corpus ID: 114869348
Virtual Holonomic Constraints for Euler-Lagrange Control Systems Alireza Mohammadi Doctor of Philosophy Graduate Department of…
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2014
2014
Generalized Helmholtz conditions for Lagrangian systems with non-conservative forces
Ioan Bucataru
,
O. Constantinescu
2014
Corpus ID: 119887530
In this paper we provide generalized Helmholtz conditions, in terms of a semi-basic 1-form, which characterize when a given…
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2012
2012
On the inverse variational problem in nonholonomic mechanics
O. Rossi
,
J. Musilová
2012
Corpus ID: 55159367
The inverse problem of the calculus of variations in a nonholonomic setting is studied. The concept of constraint variationality…
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2012
2012
A New Approach to Constants of the Motion and the Helmholtz Conditions
Mukesh Kumar
2012
Corpus ID: 118856666
Based on the Helmholtz conditions for the existence of a Lagrangian, we discuss a new approach to constants of the motion…
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2010
2010
A NOTE ON VARIATIONAL AND METRIZABLE CONNECTIONS
A. Vanžurová
2010
Corpus ID: 33273548
We treat the problem of metrizability of a linear connection in the context of the inverse problem of the calculus of variations…
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2009
2009
On a generalization of Helmholtz conditions
R. Malikova
2009
Corpus ID: 125586707
2007
2007
Helmholtz conditions in the geometry of second-order ordinary differential equations
O. Krupkova
2007
Corpus ID: 124360877
2005
2005
The Furuta Inequality and an Operator Equation for Linear Operators
Chia-ShiangLlN
2005
Corpus ID: 102344340
We show that a special form of the Furuta inequality is equivalent to an operator equation p—2rn p+2r p—2rn H2mJT (H n+i T)«#2…
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2002
2002
Constraint Helmholtz conditions
O. Krupkova
,
J. Musilová
2002
Corpus ID: 124242043
Variational properties of first order mechanical systems with general non-holonomic constraints are studied. The concept of…
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