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Что (кто) такое uniformly correlated - определение

SEQUENCE FUNCTION

Uniformly cauchy; Uniformly Cauchy

Найдено результатов: 49

Uniformly convex space

REFLEXIVE BANACH SPACE SUCH THAT THE CENTER OF A LINE SEGMENT INSIDE THE UNIT BALL MUST LIE DEEP INSIDE THE UNIT BALL UNLESS THE SEGMENT IS SHORT

Uniformly convex Banach space; Uniformly convex banach space; Uniform Convexity; Uniform convexity; Uniformly convex

In mathematics, uniformly convex spaces (or uniformly rotund spaces) are common examples of reflexive Banach spaces. The concept of uniform convexity was first introduced by James A.

https://en.wikipedia.org/wiki/Uniformly_convex_space

Uniformly Cauchy sequence

In mathematics, a sequence of functions \{f_{n}\} from a set S to a metric space M is said to be uniformly Cauchy if:

https://en.wikipedia.org/wiki/Uniformly_Cauchy_sequence

Programmable magnet

MAGNETIC STRUCTURES INCORPORATING CORRELATED PATTERNS OF MAGNETS WITH ALTERNATING POLARITY, TO ACHIEVE A DESIRED BEHAVIOR AND DELIVER STRONGER LOCAL FORCE; BY VARYING THE MAGNETIC FIELDS AND STRENGTHS, DIFFERENT MECHANICAL BEHAVIORS CAN BE CONTROLLED

Programmable Magnets; Programmed magnets; Correlated magnet; Polymagnet

Programmed magnets, or polymagnets are magnetic structures that incorporate correlated patterns of magnets with alternating polarity, designed to achieve a desired behavior and deliver stronger local force. By varying the magnetic fields and strengths, different mechanical behaviors can be controlled.

https://en.wikipedia.org/wiki/Programmable_magnet

Uniformly connected space

TYPE OF UNIFORM SPACE

Uniform connectedness; Cantor connectendess; Uniformly connected; Uniformly disconnected

In topology and related areas of mathematics a uniformly connected space or Cantor connected space is a uniform space U such that every uniformly continuous function from U to a discrete uniform space is constant.

https://en.wikipedia.org/wiki/Uniformly_connected_space

Uniformly most powerful test

HYPOTHESIS TEST

Uniformly most powerful; UMP test; Uniformly more powerful test; Karlin–Rubin theorem; Karlin-Rubin theorem; Karlin Rubin theorem; Uniformly more powerful

In statistical hypothesis testing, a uniformly most powerful (UMP) test is a hypothesis test which has the greatest power 1 - \beta among all possible tests of a given size α. For example, according to the Neyman–Pearson lemma, the likelihood-ratio test is UMP for testing simple (point) hypotheses.

https://en.wikipedia.org/wiki/Uniformly_most_powerful_test

Strictly-Correlated-Electrons density functional theory

User:Fmtgir/sandbox; Draft:Strictly-Correlated-Electrons density functional theory

The Strictly-Correlated-Electrons (SCE) density functional theory (SCE DFT) approach, originally proposed by Michael Seidl, is a formulation

https://en.wikipedia.org/wiki/Strictly-Correlated-Electrons_density_functional_theory

Uniform boundedness

Uniformly Bounded; Uniformly bounded

In mathematics, a uniformly bounded family of functions is a family of bounded functions that can all be bounded by the same constant. This constant is larger than or equal to the absolute value of any value of any of the functions in the family.

https://en.wikipedia.org/wiki/Uniform_boundedness

Uniform continuity

$For <math>f(x)=\tfrac1x</math> with a blue window, its graph penetrates the top and/or bottom of the window with height <math>2 \varepsilon\in\mathbb R_{>0}</math> and width <math>2\delta\in\mathbb R_{>0}</math> at some points of the domain. If there existed a window whereof top and/or bottom is not penetrated by this graph as the window moves along the graph, then the window width would be infinitesimally small, i.e., <math>f(x)</math> is '''not''' uniformly continuous. The function <math>g(x)=\sqrt x</math> with a red window, on the other hand, '''is''' uniformly continuous.$

PROPERTY LIMITING THE "GROWTH" OF DISTANCES OF OUTPUTS OF A FUNCTION UNIFORMLY ACROSS ITS DOMAIN

Uniformly continuous; Uniformly continuous function; Uniformly continuous functions; Uniform continuous function; Uniform cts; Uniformly cts; Uniformly continuity; Uniform Continuity

In mathematics, a function f is uniformly continuous if, roughly speaking, it is possible to guarantee that f(x) and f(y) be as close to each other as we please by requiring only that x and y be sufficiently close to each other; unlike ordinary continuity, where the maximum distance between f(x) and f(y) may depend on x and y themselves.

https://en.wikipedia.org/wiki/Uniform_continuity

Uniform isomorphism

UNIFORMLY CONTINUOUS HOMEOMORPHISM

Uniformly homeomorphic; Uniformly isomorphic; Uniform homeomorphism; Uniform embedding

In the mathematical field of topology a uniform isomorphism or is a special isomorphism between uniform spaces that respects uniform properties. Uniform spaces with uniform maps form a category.

https://en.wikipedia.org/wiki/Uniform_isomorphism

Recurrent word

Uniformly recurrent word; Minimal word

In mathematics, a recurrent word or sequence is an infinite word over a finite alphabet in which every factor occurs infinitely many times.Lothaire (2011) p.

https://en.wikipedia.org/wiki/Recurrent_word

Википедия

Uniformly Cauchy sequence

In mathematics, a sequence of functions $\{f_{n}\}$ from a set S to a metric space M is said to be uniformly Cauchy if:

For all $\varepsilon >0$ , there exists $N>0$ such that for all $x\in S$ : $d(f_{n}(x),f_{m}(x))<\varepsilon$ whenever $m,n>N$ .

Another way of saying this is that $d_{u}(f_{n},f_{m})\to 0$ as $m,n\to \infty$ , where the uniform distance $d_{u}$ between two functions is defined by

d_{u}(f,g):=\sup _{x\in S}d(f(x),g(x)).

https://en.wikipedia.org/wiki/Uniformly Cauchy sequence