Приклади вживання Phase space Англійська мовою та їх переклад на Українською
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Phase Space and Liouville's Theorem.
Position in a six-dimensional phase space.
The phase space can be determined from.
The approach is based on the processing of ECG in the phase space.
Modeling the phase space of enterprises socio-economic exclusion.
However, orthodox quantum mechanics is constructed in an abstract phase space.
Constructed in an abstract phase space. It operates with such abstract things.
Keywords information technology, coronary artery disease, ECG, phase space.
One may integrate over the phase space to obtain the total decay rate for the specified final state.
Suppose that(q1,…, qn, p1,…, pn)is a system of canonical coordinates on a phase space.
(but the farther apart the states are situated in phase space, the lower the probability is).
This scatter plot takes multiple scalar variables anduses them for different axes in phase space.
We establish the quantitative boundaries of this region in the phase space for the nuclei under consideration.
A classical particle has a definite position and momentum,and hence it is represented by a point in phase space.
The density distribution in the phase space is compared with those in the coordinate and momentum representations.
The distribution function is constant along any trajectory in phase space.
The part of the phase space from which the trajectories proceeds to the attractor is called the basin of attraction of this attractor.
We investigate properties of positive andmonotone dynamical systems with respect to given cones in the phase space.
The different variables are combined to form coordinates in the phase space and they are displayed using glyphs and colored using another scalar variable.
Liouville's theorem states that Thedistribution function is constant along any trajectory in phase space.
In the phase space near a strange attractor, two trajectories that started under almost identical conditions will diverge over the short term and become very different over the long term.
We prove that this problem generates a family of multivaluedsemiprocesses for which there exists a global attractor compact in the phase space.
In mathematics and physics, phase space is the space in which all possible states of a system are represented, with each possible state of the system corresponding to one unique point in the phase space. .
The Mayer's type variational problem for the discontinuous dynamical system is considered.It is supposed that the motion of the system takes place in different phase spaces.
It can be shown that if asystem is described by a probability density in phase space, then Liouville's theorem implies that the joint information(negative of the joint entropy) of the distribution remains constant in time.
The emergence of spacetime may be associated with changes in the organization of matter occurring at a scale of quarks andhadrons in the more primary, six-dimensional phase space.
Fractals tell us a lot about the"phase space" market behavior, but we can improve our trade, knowing how to change the behavior functions of the fractal when the market shifts from a maximum to a minimum and back.
This approach is based on passing to a dynamical system of shifts along solutions and uses the notion of ideal turbulence(a mathematical phenomenon in which an attractor of an infinite-dimensionaldynamical system is contained not in the phase space of the system but in a wider functional space and there are fractal or random functions among the attractor“points”).
In phase space, around some peculiar points the cyclic stable solutions occur named as the limit cycles of Poincaré, to which there correspond the potential wells of the type“a bottle bottom” called as self-consistent Landau-Haken potentials.
In order to develop the theoretical foundations of the approach to analysis and prediction of anthropogenic impact on atmosphere of industrial city and development of a new scheme of modelling properties of fields of the polluting substances concentrations by means of a chaos theory,we present an analysis of physical aspects for reconstruction of the phase space(air basin) and advanced conception of Lyapunov's dimensions.