Controllability of Triangular Systems with Phase Space Change is investigated: two
phase spaces and two consecutive time intervals are given, in each
space on the corresponding
Integrable systems on phase spaces with a nonflat metricWe study the integrability problem for evolution systems on
phase spaces with a nonfiat metric. We
Evaluation of the initial phase range for transfers in the vicinity of a large space debris in the vicinity of a large size
space debris. We give algorithms for determination of both the optimal
phase range
Integrable systems on phase spaces with a nonflat metricWe study the integrability problem for evolution systems on
phase spaces with a nonfiat metric. We
Phase space properties of cosmological models in f(Q, T) gravity that, we perform the
phase-space study of our cosmological model with and without interaction
On the extension of singular linear infinite-dimensional Hamiltonian flows in a finite time, the
phase space of which is a separable Hilbert
space. It is shown
Necessary Optimality Conditions in the Problem with Phase Space ChangeNecessary optimality conditions are obtained for the optimal control problem with
phase space The Galileo invariance of diffusion scattering of waves in the phase spaceBeniaminov Evgeny.
The Galileo invariance of diffusion scattering of waves in the
phase space Action and momentum functionals in phase spaces of physical systems by variations of the functionals directly induced by the
phase space geometry of a physical system. © 2000