List questions from orthogonal-polynomials

Published on 18 Apr 2013 - 20:12

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why must orthogonal polynomials each have distinct roots?

Published on 21 Apr 2013 - 15:57

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entire functions approximation by orthogonal polynomials $P_{2n}(z) $

Published on 01 May 2013 - 21:50

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Connection between Hermite & Legendre polynomials

Published on 03 May 2013 - 14:56

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"The orthogonal polynomial" in Gaussian quadrature

Published on 04 May 2013 - 16:40

131

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Using a known recursion relation to solve an Integral

Published on 05 May 2013 - 8:51

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Irreducibility of the Gegenbauer polynomials

Published on 05 May 2013 - 12:33

445

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Weight function and orthogonalization

Published on 08 May 2013 - 6:17

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Testing for Orthogonality

Published on 10 May 2013 - 20:44

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Prove a non-empty subset is closed in an inner product space

Published on 11 May 2013 - 6:39

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Integral identity with square of Jacobi polynomial

Published on 14 May 2013 - 18:26

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Find the 2nd-degree polynomial that approximates with the method of the least squares the:$f(x)=\frac{1}{10}x^2-2x+10$

Published on 21 May 2013 - 3:19

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$\sum_{m=-l, ....,l; l=0,1,2,..} e^{\frac{-i E_l (t_f-t_i)}{\hbar}} Y_{lm}(\phi_f,\theta_f)Y_{lm}(\phi_i, \theta_i)$

Published on 26 Mar 2026 - 9:41

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Meaning of $\alpha$ in Laguerre polynomials

Published on 08 Jun 2013 - 22:38

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Local maxima of Legendre polynomials

Published on 12 Jun 2013 - 0:41

List Question

Linear Algebra: Orthogonal Theorem presented in two different ways. Why and how is it possible?

why must orthogonal polynomials each have distinct roots?

entire functions approximation by orthogonal polynomials $P_{2n}(z) $

Connection between Hermite & Legendre polynomials

"The orthogonal polynomial" in Gaussian quadrature

Using a known recursion relation to solve an Integral

Irreducibility of the Gegenbauer polynomials

Weight function and orthogonalization

Testing for Orthogonality

Prove a non-empty subset is closed in an inner product space

Integral identity with square of Jacobi polynomial

Find the 2nd-degree polynomial that approximates with the method of the least squares the:$f(x)=\frac{1}{10}x^2-2x+10$

$\sum_{m=-l, ....,l; l=0,1,2,..} e^{\frac{-i E_l (t_f-t_i)}{\hbar}} Y_{lm}(\phi_f,\theta_f)Y_{lm}(\phi_i, \theta_i)$

Meaning of $\alpha$ in Laguerre polynomials

Local maxima of Legendre polynomials

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