Приклади вживання Linear operators Англійська мовою та їх переклад на Українською
{-}
-
Colloquial
-
Ecclesiastic
-
Computer
Linear Operators and Matrices.
The stability of linear operators.
Linear Operators on Normed Spaces.
Dunford and J. T. Schwartz, Linear Operators.
Bounded linear operators on norm spaces.
The transforms are linear operators and, with proper normalization, are unitary as well(a property known as Parseval's theorem or, more generally, as the Plancherel theorem, and most generally via Pontryagin duality).
In technical language, integral calculus studies two related linear operators.
A superposition of linear operators is a linear operator.
The prototypical example of a C*-algebra is the algebra B(H)of bounded(equivalently continuous) linear operators defined on a complex Hilbert space H;
By introducing linear operators on vector spaces(by considering equations of the type Ax= b, where A is a linear operator and x and b are vectors), it is easy to establish the relation between algebraic linear equations and linear equations in infinite-dimensional spaces(systems of linear equations with an infinite number of unknowns) and, in particular, linear equations in function spaces, such as linear differential equations and linear integral equations.
Because of this property, the continuous linear operators are also known as bounded operators. .
In December, the Court of Appeal of the Odessa region ordered USPA to return Legrant's client,a Ukrainian agent of one of the world's largest linear operators, more than$ 140,000 US.
They are modeled on a Markov chain built on linear operators perturbed by errors that may include Gaussian noise.
Formally, it is a norm defined on the space of bounded linear operators between two given normed vector spaces.
They are modelled on a Markov chain built on linear operators perturbed by Gaussian noise.
The most important class of operators is that of linear operators in normed linear spaces.
Behaves as a linear operator.
Is a linear operator.
Differentiation is a linear operator.
Because the Laplace transform is a linear operator:.
Is a bounded linear operator.
Then is a linear operator.
Then, another linear operator mixed with more noise generates the observed outputs from the true("hidden") state.
The bivector Fab yields a skew-symmetric linear operator Fab= Facηcb defined by lowering one index with the metric.
Sokolov's method was applied to obtain approximate solutions(16) of the linear operator equation(2) in a Banach space.
But it is easily seen that the associated skew-symmetric linear operator Fab has rank 2 in the former case and rank 4 in the latter case.[1].
At each discrete time increment, a linear operator is applied to the state to generate the new state, with some noise mixed in, and optionally some information from the controls on the system if they are known.