Примеры использования Hilbert на Английском языке и их переводы на Русский язык
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Let H be a Hilbert space.
The Hilbert matrix is an example of a Hankel matrix.
Let H{\displaystyle H} be a Hilbert space.
The Hilbert symbol has been generalized to higher local fields.
Self Adjoint Operators in Hilbert Space.
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The Hilbert curve can be generalized for higher dimensionalities.
ILH spaces are inverse limits of Hilbert spaces.
Figure 2 also shows the Hilbert curves of order two and three.
Theory of linear operators in Hilbert space.
The Hilbert matrix is symmetric and positive definite.
Isomorphism and isometry of separable Hilbert spaces.
On 22 June 2010, Hilbert signed a three-year contract with Beşiktaş.
The general form of a linear functional in Hilbert space.
Graphics Gems II discusses Hilbert curve coherency, and provides implementation.
On the computation of singular integrals with Hilbert kernel.
The analytic form of the Hilbert curve, however, is more complicated than Peano's.
Definition and examples of compact operators in Hilbert space.
A Hilbert space is separable if and only if it has a countable basis.
A pure state is represented by a state vector in the Hilbert space.
Linear Transformations in Hilbert Space and Their Applications to Analysis.
Hilbert series and Hilbert polynomial are additive relatively to exact sequences.
That is the action on the Hilbert space- change basis to p at time t.
There is also an analogous spectral theorem for bounded normal operators on Hilbert spaces.
In the study of Hilbert spaces, the Mellin transform is often posed in a slightly different way.
It amounts to a mere representation change from Hilbert space to phase space.
Later, David Hilbert introduced the term ring to generalize the earlier term number ring.
Because of this locality property, the Hilbert curve is widely used in computer science.
Historically, Hilbert was the first mathematician to work with the properties of finitely generated submodules.
Moreover, there are several possible generalizations of Hilbert curves to higher dimensions.
There are two types of Hilbert R-trees: one for static databases, and one for dynamic databases.