Примеры использования Infinity functions на Английском языке и их переводы на Русский язык
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Wiener's theorem for periodic at infinity functions.
Almost Periodic at Infinity Functions Relative to the Subspace of Functions Integrally Decrease at Infinity. .
About harmonic analysis of periodic at infinity functions.
Harmonic Analysis of Periodic at Infinity Functions from Stepanov Spaces.
As a result Wiener's theorem analog devoted to absolutely convergent Fourier series for periodic at infinity functions was proved.
It is wider than the class of almost periodic at infinity functions introduced in the papers of A.G. Baskakov.
About Wiener theorem for periodic at infinity functions.
In the paper we introduce andstudy a new class of almost periodic at infinity functions, which is defined by means of a subspace of integrally decreasing at infinity functions.
In this article banach algebra of periodic at infinity functions is defined.
Spectra of algebras of slowly varying and periodic at infinity functions and Banach limits.
We introduce the notions of slowly varying and periodic at infinity functions from Stepanov space.
The main results of the article are concerned with harmonic analysis of periodic at infinity functions from Stepanov space.
We prove that every mild Cauchy problem is a slowly varying at infinity function.
We introduce the notion of Fourier series of periodic at infinity function, study the properties of Fourier series and their convergence.
About periodic functions at infinity.
We consider slowly varying and periodic at infinity multivariable functions in Banach space.
Harmonic analysis of periodic vectors and functions periodic at infinity.
For the functions of this class, the relation between their behaviour at infinity and distribution of zeros can be described by the asymptotic formulas.
Kronecker product: Johann Georg Zehfuss already in 1858 described the matrix operation we now know as the Kronecker product L'Hôpital's rule to calculate the limit of quotient of functions at a point were both functions converge to 0(or both converge to infinity) is named after Guillaume de l'Hôpital, but is generally believed to have been discovered by Johann Bernoulli.
At overflow, the function returns INF(infinity), and it returns 0 at underflow.
If the leading coefficient a is positive, then the function increases to positive infinity at both sides and thus the function has a global minimum.
When using lenses without in-lens motors(other than SSM andSAM lenses*), the product may start the initial operation for infinity when used with the AF/MF control function.
A barrier function is a continuous function whose value on a point increases to infinity as the point approaches the boundary of the feasible region of an optimization problem.
More precisely, they showed that,as n goes to infinity, the function fn determined using Thurston's method from hexagonal packings of radius-1/n circles converges uniformly on compact subsets of A to a conformal map from A to C. Despite the success of Thurston's conjecture, practical applications of this method have been hindered by the difficulty of computing circle packings and by its relatively slow convergence rate.
As a consequence of Liouville's theorem, any function that is entire on the whole Riemann sphere(complex plane and the point at infinity) is constant.
The Zarankiewicz problem asks for a formula for the Zarankiewicz function, or(failing that) for tight asymptotic bounds on the growth rate of z(n; t) assuming that t is a fixed constant, in the limit as n goes to infinity.
The aim of this work is to find conditions on functions a and, under which solution tends to infinity.
With this generalization, Little Picard Theorem follows from Great Picard Theorem because an entire function is either a polynomial or it has an essential singularity at infinity.
A Self-master functions within the Law of the Circle, the concept of the Infinity Loop(a horizontal figure 8).
Corner Infinity has a sleeping function and container for bedding.