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Systems with dissipation with five degrees of freedom: analysis and integrability. I. Primordial problem from dynamics of a multidimensional rigid body in a nonconservative field of forces
Shamolin M.V.
Integrable homogeneous dynamical systems with dissipation on the tangent bundles of four-dimensional manifolds. III. Force fields with dissipation
Shamolin M.V.
Integrable homogeneous dynamical systems with dissipation on the tangent bundles of smooth finite-dimensional manifolds. III. Equations of motion on the tangent bundle of an n -dimensional manifold in a force field with variable dissipation
Shamolin M.V.
Invariants of homogeneous dynamic systems of arbitrary odd order with dissipation. I. Third-order systems
Shamolin M.V.
Some tensor invariants of geodesic, potential, and dissipative systems on the tangent bundles of three-dimensional manifolds
Shamolin M.V.
Systems with four degrees of freedom with dissipation: analysis and integrability
Shamolin M.V.
The problem of identifying the input signal of dynamic systems modeled by Volterra polynomials
Solodusha S.V., Kokonova Y.I.
Invariants of Homogeneous Dynamic Systems of Arbitrary Odd Order with Dissipation. II. Fifth-Order Systems
Shamolin M.V.
Integrable homogeneous dynamical systems with dissipation on the tangent bundles of four-dimensional manifolds. I. Equations of geodesic lines
Shamolin M.V.
Integrable homogeneous dynamical systemswith dissipation on the tangent bundle of a three-dimensional manifold
Shamolin M.V.
Tensor invariants of geodesic, potential and dissipative systems. IV. Systems on tangents bundles of n-dimensional manifolds
Shamolin M.V.
Features of the phase dynamics of fractional two-dimensional linear control systems for various differentiation operator
Postnov S.S.
General scheme for constructing the determining function in a control problem for a dynamical system with partial derivatives of different orders
Raetskaya E.V.
Integrable homogeneous dynamical systems with dissipation on the tangent bundles of smooth finite-dimensional manifolds. I. Equations of geodesics on the tangent bundle of a smooth п-dimensional manifold
Shamolin M.V.
Systems with dissipation with a finite number of degrees of freedom: analysis and integrability. Iii. Systems on the tangent bundles of smooth n - dimensional manifolds
Shamolin M.V.
Tensor invariants of geodesic, potential and dissipative systems. I. Systems on tangents bundles of two-dimensional manifolds
Shamolin M.V.
Invariants of homogeneous dynamic systems of arbitrary odd order with dissipation. V. General case
Shamolin M.V.
On the identification Volterra kernels in integral models of linear nonstationary dynamical systems
Solodusha S.V., Antipina E.D.
Integrable homogeneous dynamical systems with dissipation on the tangent bundles of smooth finite-dimensional manifolds. II. Equations of motion on the tangent bundle of an n-dimensional manifold in a potential force field
Shamolin M.V.
Systems with dissipation with a finite number of degrees of freedom: analysis and integrability. I. Primordial problem from dynamics of a multidimensional rigid body in a nonconservative field of forces
Shamolin M.V.
Tensor invariants of geodesic, potential and dissipative systems. III. Systems on tangents bundles of four-dimensional manifolds
Shamolin M.V.
Invariants of homogeneous dynamic systems of arbitrary odd order with dissipation. IV. Ninth-order systems
Shamolin M.V.
On the statement and solvability of the l-problem of moments for fractional systems
Postnov S.S.
Some tensor invariants of geodesic, potential, and dissipative systems on the tangent bundles of two-dimensional manifolds
Shamolin M.V.
Integrable homogeneous dynamical systems with dissipation on the tangent bundles of four-dimensional manifolds. II. Potential force fields
Shamolin M.V.
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