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этимология

extreme-value theorem - перевод на русский

BRANCH OF STATISTICS FOCUSING ON LARGE DEVIATIONS

Extreme-value theory; Extremal statistics; Extreme value analysis; Rare event; Extreme value statistics

Найдено результатов: 2083

extreme-value theorem

математика

теорема об экстремальном значении

extreme-value theorem

теорема об экстремальных значениях

extreme value theory

теория экстремальных значений

mean-value theorem

$The function <math>f</math> attains the slope of the secant between <math>a</math> and <math>b</math> as the derivative at the point <math>\xi\in(a,b)</math>.$

ON THE EXISTENCE OF A TANGENT TO AN ARC PARALLEL TO THE LINE THROUGH ITS ENDPOINTS

Mean Value Theorem; Mean-value theorem; Cauchy's mean value theorem; Mean-Value Theorem; Cauchy mean theorem; Cauchy's mean theorem; Extended mean value theorem; Mean value theorems for integration; Cauchy's Mean Value Theorem; Extended mean-value theorem; First mean value theorem for integration; Mean value thm; Second mean value theorem; Cauchy mean value theorem; Cauchy's mean-value theorem; Cauchys mean-value theorem; Cauchys mean value theorem; Law of the Mean; Lagrange's mean value theorem; Mean value theorem for integrals; Mean value theorems for definite integrals; Mean value theorem for definite integrals; Mean value theorems for integrals; Mean value theorem for integration; First mean value theorem for definite integrals; First mean value theorem for integrals; First mean value theorem; Second mean value theorem for definite integrals; Second mean value theorem for integrals; Second mean value theorem for integration; Mean value inequality

общая лексика

теорема о среднем

mean value theorem

$The function <math>f</math> attains the slope of the secant between <math>a</math> and <math>b</math> as the derivative at the point <math>\xi\in(a,b)</math>.$

ON THE EXISTENCE OF A TANGENT TO AN ARC PARALLEL TO THE LINE THROUGH ITS ENDPOINTS

Mean Value Theorem; Mean-value theorem; Cauchy's mean value theorem; Mean-Value Theorem; Cauchy mean theorem; Cauchy's mean theorem; Extended mean value theorem; Mean value theorems for integration; Cauchy's Mean Value Theorem; Extended mean-value theorem; First mean value theorem for integration; Mean value thm; Second mean value theorem; Cauchy mean value theorem; Cauchy's mean-value theorem; Cauchys mean-value theorem; Cauchys mean value theorem; Law of the Mean; Lagrange's mean value theorem; Mean value theorem for integrals; Mean value theorems for definite integrals; Mean value theorem for definite integrals; Mean value theorems for integrals; Mean value theorem for integration; First mean value theorem for definite integrals; First mean value theorem for integrals; First mean value theorem; Second mean value theorem for definite integrals; Second mean value theorem for integrals; Second mean value theorem for integration; Mean value inequality

теорема о среднем

extended mean value theorem

$The function <math>f</math> attains the slope of the secant between <math>a</math> and <math>b</math> as the derivative at the point <math>\xi\in(a,b)</math>.$

ON THE EXISTENCE OF A TANGENT TO AN ARC PARALLEL TO THE LINE THROUGH ITS ENDPOINTS

Mean Value Theorem; Mean-value theorem; Cauchy's mean value theorem; Mean-Value Theorem; Cauchy mean theorem; Cauchy's mean theorem; Extended mean value theorem; Mean value theorems for integration; Cauchy's Mean Value Theorem; Extended mean-value theorem; First mean value theorem for integration; Mean value thm; Second mean value theorem; Cauchy mean value theorem; Cauchy's mean-value theorem; Cauchys mean-value theorem; Cauchys mean value theorem; Law of the Mean; Lagrange's mean value theorem; Mean value theorem for integrals; Mean value theorems for definite integrals; Mean value theorem for definite integrals; Mean value theorems for integrals; Mean value theorem for integration; First mean value theorem for definite integrals; First mean value theorem for integrals; First mean value theorem; Second mean value theorem for definite integrals; Second mean value theorem for integrals; Second mean value theorem for integration; Mean value inequality

обобщённая теорема о среднем

second mean value theorem

$The function <math>f</math> attains the slope of the secant between <math>a</math> and <math>b</math> as the derivative at the point <math>\xi\in(a,b)</math>.$

ON THE EXISTENCE OF A TANGENT TO AN ARC PARALLEL TO THE LINE THROUGH ITS ENDPOINTS

Mean Value Theorem; Mean-value theorem; Cauchy's mean value theorem; Mean-Value Theorem; Cauchy mean theorem; Cauchy's mean theorem; Extended mean value theorem; Mean value theorems for integration; Cauchy's Mean Value Theorem; Extended mean-value theorem; First mean value theorem for integration; Mean value thm; Second mean value theorem; Cauchy mean value theorem; Cauchy's mean-value theorem; Cauchys mean-value theorem; Cauchys mean value theorem; Law of the Mean; Lagrange's mean value theorem; Mean value theorem for integrals; Mean value theorems for definite integrals; Mean value theorem for definite integrals; Mean value theorems for integrals; Mean value theorem for integration; First mean value theorem for definite integrals; First mean value theorem for integrals; First mean value theorem; Second mean value theorem for definite integrals; Second mean value theorem for integrals; Second mean value theorem for integration; Mean value inequality

вторая теорема о среднем, теорема Коши

mean value theorem

$The function <math>f</math> attains the slope of the secant between <math>a</math> and <math>b</math> as the derivative at the point <math>\xi\in(a,b)</math>.$

ON THE EXISTENCE OF A TANGENT TO AN ARC PARALLEL TO THE LINE THROUGH ITS ENDPOINTS

Mean Value Theorem; Mean-value theorem; Cauchy's mean value theorem; Mean-Value Theorem; Cauchy mean theorem; Cauchy's mean theorem; Extended mean value theorem; Mean value theorems for integration; Cauchy's Mean Value Theorem; Extended mean-value theorem; First mean value theorem for integration; Mean value thm; Second mean value theorem; Cauchy mean value theorem; Cauchy's mean-value theorem; Cauchys mean-value theorem; Cauchys mean value theorem; Law of the Mean; Lagrange's mean value theorem; Mean value theorem for integrals; Mean value theorems for definite integrals; Mean value theorem for definite integrals; Mean value theorems for integrals; Mean value theorem for integration; First mean value theorem for definite integrals; First mean value theorem for integrals; First mean value theorem; Second mean value theorem for definite integrals; Second mean value theorem for integrals; Second mean value theorem for integration; Mean value inequality

теорема о среднем

extreme programming

SOFTWARE DEVELOPMENT METHODOLOGY WHICH INTENDS TO IMPROVE SOFTWARE QUALITY AND RESPONSIVENESS TO CHANGING CUSTOMER REQUIREMENTS

Extreme Programming, when to use; Extreme programing; Xtreme Programming; XP programming; RDP technique; Extreme Programming; EXTREME PROGRAMMING; EXtreme Programming; Extreme Agile Programming

общая лексика

экстремальное программирование

одна из методологий разработки ПО

синоним

XP

Смотрите также

programming methodology

weather extremes

UNUSUAL, SEVERE OR UNSEASONAL WEATHER

Unusual weather; Extreme weather event; Extreme weather events; Extreme Weather; Extreme-weather; Weather extremes; Climate extremes; Extreme climatic conditions; Adverse weather; Extreme climate event; Economic impacts of extreme weather; Extreme precipitation; Extreme rainfall

экстремальные погодные факторы

Определение

аккордеон

м.
Разновидность гармони с клавиатурой фортепьянного типа для правой руки.

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Википедия

Extreme value theory

Extreme value theory or extreme value analysis (EVA) is a branch of statistics dealing with the extreme deviations from the median of probability distributions. It seeks to assess, from a given ordered sample of a given random variable, the probability of events that are more extreme than any previously observed. Extreme value analysis is widely used in many disciplines, such as structural engineering, finance, earth sciences, traffic prediction, and geological engineering. For example, EVA might be used in the field of hydrology to estimate the probability of an unusually large flooding event, such as the 100-year flood. Similarly, for the design of a breakwater, a coastal engineer would seek to estimate the 50-year wave and design the structure accordingly.

https://en.wikipedia.org/wiki/Extreme value theory

Как переводится extreme-value theorem на Русский язык