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étymologie

quadratically integrable function - traduction vers russe

ON WHEN A FUNCTION ON CONVEX BODY K DOES NOT DECREASE IF K IS TRANSLATED INWARDS

Globally integrable function

quadratically integrable function

FUNCTION WHOSE SQUARED ABSOLUTE VALUE HAS FINITE INTEGRAL

Square-integrable; Square integrable; Square integrable function; L2 space; L2 Space; L2-space; L2-function; L2-inner product; L^2; Quadratic integrability; Quadratically integrable; Square-summable function; Square integrability; Quadratically integrable function; L² space; Square-integrable functions; Square-integrability

функция с интегрируемым квадратом

square integrability

FUNCTION WHOSE SQUARED ABSOLUTE VALUE HAS FINITE INTEGRAL

Square-integrable; Square integrable; Square integrable function; L2 space; L2 Space; L2-space; L2-function; L2-inner product; L^2; Quadratic integrability; Quadratically integrable; Square-summable function; Square integrability; Quadratically integrable function; L² space; Square-integrable functions; Square-integrability

математика

интегрируемость с квадратом

square integrable

FUNCTION WHOSE SQUARED ABSOLUTE VALUE HAS FINITE INTEGRAL

Square-integrable; Square integrable; Square integrable function; L2 space; L2 Space; L2-space; L2-function; L2-inner product; L^2; Quadratic integrability; Quadratically integrable; Square-summable function; Square integrability; Quadratically integrable function; L² space; Square-integrable functions; Square-integrability

общая лексика

интегрируемый с квадратом

Définition

Integrable

·adj Capable of being integrated.

Afficher plus de définitions

Wikipédia

Anderson's theorem

In mathematics, Anderson's theorem is a result in real analysis and geometry which says that the integral of an integrable, symmetric, unimodal, non-negative function f over an n-dimensional convex body K does not decrease if K is translated inwards towards the origin. This is a natural statement, since the graph of f can be thought of as a hill with a single peak over the origin; however, for n ≥ 2, the proof is not entirely obvious, as there may be points x of the body K where the value f(x) is larger than at the corresponding translate of x.

Anderson's theorem, named after Theodore Wilbur Anderson, also has an interesting application to probability theory.

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

Traduction de &#39quadratically integrable function&#39 en Russe