beta function (Q3553)

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mathematical function

Euler beta function
Euler integral of the first kind

In more languages

Language	Label	Description	Also known as
English	beta function	mathematical function	Euler beta function Euler integral of the first kind

All entered languages

Statements

special function

function of several complex variables

Commons category

Euler beta function

described by source

ISO 80000-2:2019 Quantities and units — Part 2: Mathematics

section, verse, paragraph, or clause

2-20.4

subject named as

beta function

defining formula

\operatorname {B} (z,w)=\int \limits _{0}^{1}t^{z-1}(1-t)^{w-1}\mathrm {d} t

ISO 80000-2:2019 Quantities and units — Part 2: Mathematics

section, verse, paragraph, or clause

2-20.4

\operatorname {B} (z,w)={\frac {\operatorname {\Gamma } (z)\operatorname {\Gamma } (w)}{\operatorname {\Gamma } (z+w)}}

ISO 80000-2:2019 Quantities and units — Part 2: Mathematics

section, verse, paragraph, or clause

2-20.4

in defining formula

\operatorname {B} (z,w)

symbol represents

\int _{a}^{b}f(x)\,\mathrm {d} x

symbol represents

definite integral

\operatorname {\Gamma } (z)

symbol represents

Identifiers

NDL Authority ID

00560632

/m/01kk92

Freebase Data Dumps

publication date

28 October 2013

BetaFunction

imported from Wikimedia project

Spanish Wikipedia

7534

Microsoft Academic ID

110029354

4144960-5

Sitelinks

mathematics(0 entries)

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