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Strong Stability of Linear Symplectic Actions and the Orbit Method.
Authors: Z. Rzeszotko
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Abstract
Using the orbit method we give necessary and sufficient conditions for a linear symplectic action of the group Rm to be strongly stable. This criterion generalizes the respective one stated for linear Hamiltonian systems by Cushman and Kelly.E-mail:
Fulltext
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Contents
- On orthogonality of binary operations and squares.
- On the lattice of closed classes of modules.
- Lie algebras of the operators and three-dimensional polynomial differential systems.
- On a Functional Equation with a Group Isotopy Property.
- Left exact radicals in module categories over principal ideal domains.
- An approximate solution of the Fredholm type equation of the second kind for any λ ≠ 0
- On a criterion of normality for mappings.
- Strong Stability of Linear Symplectic Actions and the Orbit Method.
