Chebyshev polynomial
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Chebyshev polynomial
Summary
Chebyshev polynomial is a mathematical concept[1]. It ranks in the top 3% of mathematical_concept entities by monthly Wikipedia readership (717 views/month).[2]
Key Facts
- Chebyshev polynomial's instance of is recorded as mathematical concept[3].
- Pafnuty Chebyshev is named after Chebyshev polynomial[4].
- Chebyshev polynomial's GND ID is recorded as 4147437-5[5].
- Chebyshev polynomial's Library of Congress authority ID is recorded as sh85022808[6].
- Chebyshev polynomial's Bibliothèque nationale de France ID is recorded as 12390415z[7].
- Chebyshev polynomial's IdRef ID is recorded as 032990200[8].
- Chebyshev polynomial's subclass of is recorded as orthogonal polynomials[9].
- Chebyshev polynomial's subclass of is recorded as Lucas sequence[10].
- Chebyshev polynomial's subclass of is recorded as polynomial sequence[11].
- Chebyshev polynomial's subclass of is recorded as Gegenbauer polynomials[12].
- Chebyshev polynomial's subclass of is recorded as special function[13].
- Chebyshev polynomial's NDL Authority ID is recorded as 00561176[14].
- Chebyshev polynomial's Commons category is recorded as Chebyshev polynomials[15].
- Chebyshev polynomial's said to be the same as is recorded as Dickson polynomials[16].
- Chebyshev polynomial's time of discovery or invention is recorded as +1850-00-00T00:00:00Z[17].
- Chebyshev polynomial's Freebase ID is recorded as /m/0196lx[18].
- Chebyshev polynomial's National Library of Spain SpMaBN ID is recorded as XX5250030[19].
- Chebyshev polynomial's described at URL is recorded as http://datos.bne.es/tema/XX5250030.html[20].
- Chebyshev polynomial's facet of is recorded as approximation theory[21].
- Chebyshev polynomial's different from is recorded as discrete Chebyshev polynomials[22].
- Chebyshev polynomial's computes solution to is recorded as Chebyshev equation[23].
- Chebyshev polynomial's FAST ID is recorded as 852635[24].
- Chebyshev polynomial's Great Russian Encyclopedia Online ID is recorded as 4680982[25].
- Chebyshev polynomial's Microsoft Academic ID is recorded as 129785596[26].
- Chebyshev polynomial's Brilliant Wiki ID is recorded as chebyshev-polynomials-definition-and-properties[27].
Why It Matters
Chebyshev polynomial ranks in the top 3% of mathematical_concept entities by monthly Wikipedia readership (717 views/month).[2] It has Wikipedia articles in 19 language editions, a strong signal of global cultural recognition.[28] It is known by 50 alternative names across languages and contexts.[29]