Dickson polynomials
polynomial sequence introduced by Dickson
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Dickson polynomials
Summary
Key Facts
- Leonard Eugene Dickson is named after Dickson polynomials[1].
- Dickson polynomials's GND ID is recorded as 4366976-1[2].
- Dickson polynomials's Library of Congress authority ID is recorded as sh92005087[3].
- Dickson polynomials's Bibliothèque nationale de France ID is recorded as 123905304[4].
- Dickson polynomials's IdRef ID is recorded as 032991851[5].
- Dickson polynomials's subclass of is recorded as polynomial sequence[6].
- Dickson polynomials's subclass of is recorded as Lucas sequence[7].
- Dickson polynomials's said to be the same as is recorded as Chebyshev polynomial[8].
- Dickson polynomials's Freebase ID is recorded as /m/03nndcq[9].
- Dickson polynomials's FAST ID is recorded as 892850[10].
- Dickson polynomials's defining formula is recorded as D_n(x,\alpha)=\sum_{i=0}^{\left\lfloor \frac{n}{2} \right\rfloor}\frac{n}{n-i} \binom{n-i}{i} (-\alpha)^i x^{n-2i}[11].
- Dickson polynomials's defining formula is recorded as E_n(x,\alpha)=\sum_{i=0}^{\left\lfloor \frac{n}{2} \right\rfloor}\binom{n-i}{i} (-\alpha)^i x^{n-2i}[12].
- Dickson polynomials's maintained by WikiProject is recorded as WikiProject Mathematics[13].
- Dickson polynomials's Microsoft Academic ID is recorded as 2780915494[14].
- Dickson polynomials's National Library of Israel J9U ID is recorded as 987007534502805171[15].
- Dickson polynomials's solution to is recorded as functional equation[16].