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pro vyhledávání: '"T. V. Salova"'
Autor:
T. V. Salova
Publikováno v:
Moscow University Mathematics Bulletin. 72:226-232
It is proved that each linear Hamiltonian system is simultaneously conditionally (with respect to a subspace of half dimension) stabilizable and destabilizable by infinitesimal Hamiltonian perturbation.
Autor:
T. V. Salova
Publikováno v:
Moscow University Mathematics Bulletin. 73:168-170
It is proved that any linear Hamiltonian system is simultaneously conditionally (with respect to a subspace of half dimension) exponentially stabilizable and destabilizable by uniformly small Hamiltonian perturbations.
Autor:
T. V. Salova
Publikováno v:
Moscow University Mathematics Bulletin. 72:177-179
The central exponents of a linear Hamiltonian system are moved apart through uniformly small Hamiltonian perturbations of its coefficients, and then they are simultaneously attained by the Lyapunov exponents through infinitesimally small perturbation
Autor:
V. T. Vasileva, A. A. Efimova, T. V. Sleptsova, T. V. Salova, K. M. Stepanov, S. M. Timofeev, N. A. Matveev, T. A. Platonov, A. F. Abramov
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_________::b6e0e46e34d7f5cb8f6f57d875336e03
https://doi.org/10.18411/0821-2016-0005-2018
https://doi.org/10.18411/0821-2016-0005-2018
Autor:
T. V. Salova
Publikováno v:
Moscow University Mathematics Bulletin. 70:274-277
It is proved that the set of all limiting values of solutions’ arbitrary indicators under uniformly small perturbations of coefficients of a linear Hamiltonian system is the same as the similar set obtained by uniformly small Hamiltonian perturbati
Autor:
T. V. Salova
Publikováno v:
Differential Equations. 50:1435-1448
We show that, for each four-dimensional linear Hamiltonian system with bounded piecewise continuous coefficients, there exists an infinitesimal perturbation of its coefficients such that the greatest and least Lyapunov exponents of the perturbed syst
Autor:
T. V. Salova
Publikováno v:
Differential Equations. 51:144-145
We show that the set of all limit values of arbitrary exponents of solutions under uniformly small perturbations of the coefficients of a linear Hamiltonian system coincides with the similar set for uniformly small Hamiltonian perturbations of the sa
Autor:
T. V. Salova
Publikováno v:
Differential Equations. 50:1681-1682
Every linear Hamiltonian system is simultaneously conditionally stabilizable (with respect to a subspace of half dimension) and destabilizable by infinitesimal Hamiltonian perturbations; it is also simultaneously conditionally exponentially stabiliza
Autor:
T. V. Salova
Publikováno v:
Differential Equations. 50:1407-1407
We claim that the upper and lower central exponents of linear Hamiltonian systems of second and fourth orders are simultaneously attainable under uniformly small and infinitesimal Hamiltonian perturbations.
Publikováno v:
Antibiotiki i khimioterapiia = Antibiotics and chemoterapy [sic]. 45(2)