Pages that link to "Item:Q3492433"
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The following pages link to Symmetry theory and Lagrangian inverse problem for time-dependent second-order differential equations (Q3492433):
Displaying 19 items.
- General transformation theory of Lagrangian mechanics and the Lagrange group (Q756462) (← links)
- The inverse symmetry problem for a 2D generalized second order evolutionary equation (Q975250) (← links)
- Derivations of differential forms along the tangent bundle projection (Q1184552) (← links)
- Variational principles for nonpotential operators (Q1207939) (← links)
- Noether's theorem in time-dependent Lagrangian mechanics (Q1308960) (← links)
- Construction of adjoint symmetries for systems of second-order and mixed first- and second-order ordinary differential equations (Q1368540) (← links)
- New geometrical frameworks for classical impulsive mechanics (Q1433691) (← links)
- An inverse problem in Lagrangian dynamics based on the preservation of symmetry groups: application to systems with a position-dependent mass (Q1703768) (← links)
- Helmholtz conditions and symmetries for the time dependent case of the inverse problem of the calculus of variations (Q1957175) (← links)
- Infinitesimal symmetries in contact Hamiltonian systems (Q2186785) (← links)
- Second-order equation fields and the inverse problem of Lagrangian dynamics (Q3779806) (← links)
- Extended tangent bundle formalism for time-dependent Lagrangian systems (Q3977856) (← links)
- Time-dependent Lagrangian systems: A geometric approach to the theory of systems with constraints (Q4298588) (← links)
- (Q4319824) (← links)
- Symmetries and constants of the motion for higher-order Lagrangian systems (Q4873268) (← links)
- Symmetries, constants of the motion, and reduction of mechanical systems with external forces (Q4987893) (← links)
- Dynamical Symmetries for Graded Vector Fields (Q5029591) (← links)
- Adjoint symmetries for graded vector fields (Q5204834) (← links)
- Symmetries, Conservation and Dissipation in Time‐Dependent Contact Systems (Q6071994) (← links)
