Noun:

ফেজ স্থান,

phase space's Usage Examples:

phase space.

For mechanical systems, the phase space usually consists of all possible values of position and momentum variables.

theorem: Assume the phase space has a finite Liouville volume and let F be a phase space volume-preserving map and A a subset of the phase space.

The phase-space formulation of quantum mechanics places the position and momentum variables on equal footing, in phase space.

written as a probability distribution in phase space; the microstates are the result of partitioning phase space into equal-sized units, although the size.

of phase space covered by the trajectory of the dynamical system under a particular set of initial conditions, as the system evolves.

As phase space trajectory.

the quantum phase space formulation and Hilbert space operators in the Schrödinger picture.

Often the mapping from functions on phase space to operators.

attractor uses a metric on the phase space, but the resulting notion usually depends only on the topology of the phase space.

moment i in time, the times at which a phase space trajectory visits roughly the same area in the phase space as at time j.

that appears in Schrödinger's equation to a probability distribution in phase space.

than the dimensionality of its phase space; that is, its evolution is restricted to a submanifold within its phase space.

Quantitatively, two trajectories in phase space with initial separation vector δ Z 0 {\displaystyle \delta \mathbf {Z}.

space) with a real-valued function on classical phase space.

The position and momentum in this phase space are mapped to the generators of the Heisenberg.

in the phase space.

So the phase space can be.

system is known as the system's phase space, and the degrees of freedom of the system are the dimensions of the phase space.

system, where bounded classical trajectories are confined onto tori in phase space, tunneling can be understood as the quantum transport between semi-classical.

be a Hamiltonian; thus the cotangent bundle can be understood to be a phase space on which Hamiltonian mechanics plays out.

kinds of phase space: the unrestricted (also called kinematic) phase space on which constraint functions are defined and the reduced phase space on which.

energy and momentum were no longer considered as values of functions on phase space, but as eigenvalues; more precisely as spectral values of linear operators.

used in explaining dependence on parameters, or the dimensions of a phase space Degrees of freedom (statistics), the number of values in the final calculation.

Synonyms:

state of matter; state; form; dispersing medium; dispersed phase; dispersed particles; dispersing phase; dispersion medium;

Antonyms:

day; night; time off; uptime; point of periapsis;