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function of exponential type - traduction vers russe

THEOREM BOUNDING THE GROWTH RATE OF ANALYTIC FUNCTIONS

Psi-type; Generalized Borel transform; Function of exponential type; Nachbin theorem; Nachbin resummation

function of exponential type

функция экспоненциального (показательного) типа

exponential type

$The graph of the function in gray is <math>e^{-\pi z^{2}}</math>, the Gaussian restricted to the real axis. The Gaussian does not have exponential type, but the functions in red and blue are one sided approximations that have exponential type <math>2\pi</math>.$

HOLOMORPHIC FUNCTION WITH GROWTH BOUNDED BY AN EXPONENTIAL FUNCTION

Exponential Type; User:Mkelly86/Exponential Type

математика

экспоненциальный тип

complex exponential

MATHEMATICAL FUNCTION WITH A CONSTANT BASE AND A VARIABLE EXPONENT, DENOTED EXP_A(X) OR A^X

Complex exponential function; Complex exponential; Natural exponential function; E^x; Exp(x); Exp (programming); Complex exponentials; Real exponential function; E**x; E to the x; Cb^x; Exponential Function; Exponential equation; Exponential equations; ⅇ; Natural exponent; Exponential minus 1 function; Exponential minus 1; Expm1; Exp-1; Exp1m; Expm1(x); Exp1m(x); Natural exponential minus 1; Natural exponential; E^X-1; E^x-1; Exp(x)-1; Base e antilogarithm; Exponent of e; Base e anti-logarithm; Exponential minus one function; Exponential minus one; Natural exponential minus one; Natural exponential minus one function; Exponential near 0; Exponential near zero; Natural exponential near 0; Natural exponential near zero; Eˣ-1; Eˣ - 1; Eˣ; Eˣ−1; Eˣ − 1; E^x−1; Exp(x)−1; Exponential base

математика

сложная показательная (сложная экспоненциальная) функция

Définition

грип

ГРИП, ГРИПП, гриппа, ·муж. (·франц. grippe) (мед.). Инфекционная болезнь - катарральное воспаление дыхательных путей, сопровождаемое лихорадочным состоянием; то же, что инфлуэнца
.

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Wikipédia

Nachbin's theorem

In mathematics, in the area of complex analysis, Nachbin's theorem (named after Leopoldo Nachbin) is commonly used to establish a bound on the growth rates for an analytic function. This article provides a brief review of growth rates, including the idea of a function of exponential type. Classification of growth rates based on type help provide a finer tool than big O or Landau notation, since a number of theorems about the analytic structure of the bounded function and its integral transforms can be stated. In particular, Nachbin's theorem may be used to give the domain of convergence of the generalized Borel transform, given below.

https://en.wikipedia.org/wiki/Nachbin's theorem

Traduction de &#39function of exponential type&#39 en Russe