Примеры использования Dirichlet на Английском языке и их переводы на Русский язык
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These are all Dirichlet conditions.
Analog of Szeg o's theorem for a class of Dirichlet series.
Specify homogeneous Dirichlet boundary conditions.
The tables below help illustrate the nature of a Dirichlet character.
Gauss sum for Dirichlet characters on the modulo.
On the distribution of values of Dirichlet characters.
Solving Dirichlet and Newmann‟s problems using potentials.
The latter series is an example of a Dirichlet series.
There are φ(n) Dirichlet characters modulo n.
The resulting function will then be a Dirichlet character.
IDA: Latent Dirichlet Allocation is an improvement to PISA.
Solve an eigenvalue problem with Dirichlet conditions.
Relative to the Dirichlet conditions, a zero mode has been added.
Specify a heat equation with homogeneous Dirichlet boundary conditions.
Specify homogeneous Dirichlet boundary conditions for the eigenfunctions.
Below is given the statement of the direct problem for the boundary Dirichlet conditions.
Specify homogeneous Dirichlet boundary conditions.
Dirichlet characters are named in honour of Peter Gustav Lejeune Dirichlet. .
May 5- Peter Gustav Lejeune Dirichlet(born 1805), German mathematician.
Find the five smallest eigenvalues and eigenfunctions of a Laplace equation on a square torus with a Dirichlet constraint.
On the distribution of the values of Dirichlet characters and their applications.
Dirichlet distribution as a model of the state of adaptation regulatory human body systems in analyzing heart rate variability.
Specify a 2D Laplacian operator with homogeneous Dirichlet boundary conditions.
On behavior in critical strip of Dirichlet series with finite-valued coefficients and bounded summatory function.
Application of Parseval's identity in estimations of summatory functions of Dirichlet characters on numerical semigroups.
Wray Bantine explained what Dirichlet processes and Pitman-Jor processes are and described their important properties used in machine learning.
The most usually seen definition of the Riemann zeta function is a Dirichlet series, as are the Dirichlet L-functions.
Dirichlet characters are used to define Dirichlet L-functions, which are meromorphic functions with a variety of interesting analytic properties.
Properties 3 and4 show that every Dirichlet character χ is completely multiplicative.
The Dirichlet convolution of two multiplicative functions is again multiplicative, and every multiplicative function has a Dirichlet inverse which is also multiplicative.