Examples of using Dynamical systems in English and their translations into Russian
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Learning Dynamical Systems.
Dynamical systems and probability theory;
Ergodic Theory and Dynamical Systems.
Many real dynamical systems do not exactly fit this model.
Differential equations and Dynamical systems.
Discrete Dynamical Systems Defined Geometrical Images of Automata.
Differentiable dynamical systems.
Dynamical systems are called systems that evolve over time.
How Indecomposable Continua Arise in Dynamical Systems.
Linear dynamical systems can be solved exactly, in contrast to most nonlinear ones.
Partial differential equations and dynamical systems.
Line of research-- process control in complex dynamical systems, decision making in condition of indeterminancy, including.
In Roy, A. E. Predictability, Stability and Chaos in n-Body Dynamical Systems.
The Kalman filters are based on linear dynamical systems discretized in the time domain.
The state space realization problem for interval linear dynamical systems.
He currently works on symplectic geometry, dynamical systems, and partial differential equations.
Katok's works on topological properties of nonuniformly hyperbolic dynamical systems.
Research interests: dynamical systems, ordinary delay differential equations, bifurcation theory, mathematical modeling.
Modelling, analysis and synthesis of dynamical systems Prof. G.S.
The use of dynamical systems theory as a framework for the consideration of development began in the early 1990s and has continued into the present century.
Modeling, analysis and synthesis of the dynamical systems Professor G.S.
While dynamical systems in general do not have closed-form solutions, linear dynamical systems can be solved exactly, and they have a rich set of mathematical properties.
His main interests are differential geometry and dynamical systems theory.
Which basically meanscertain nonlinear dynamical systems, extremely sensitive to initial conditions-- exhibits a phenomenonknown as chaos.
Floquet theory is very important for the study of dynamical systems.
While it is used in many applications of dynamical systems theory, it has been particularly used in celestial mechanics where it is important for the stability of the Solar System question.
He is known for work in topology,both algebraic and geometric, and on dynamical systems.
Mathematical analysis(including the theory of differential equations, dynamical systems, functional analysis and other compartments, with applications).
Hybrid dynamical systems(HDS) are connected by means of the boundary conditions and the constraint's conditions systems of ordinary differential equations and partial differential equations with the corresponding initial conditions.
This particular case builds a bridge between time series, dynamical systems and graph theory.