Question

the highest degree of the polynomial, for which the above formula is exact?

score 371 · Answer 1 · 2026-05-04 23:00:46

371

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the highest degree of the polynomial, for which the above formula is exact?

Published on 04 May 2026 - 23:00

score 422 · Answer 2 · 2026-04-30 04:51:29

422

Views

Why not simply use sine weights with Clenshaw-Curtis nodes?

Published on 30 Apr 2026 - 4:51

score 906 · Answer 3 · 2026-05-01 09:05:13

906

Views

High accuracy root finder of Legendre polynomials' derivatives?

Published on 01 May 2026 - 9:05

score 621 · Answer 4 · 2026-05-10 09:13:04

621

Views

Ancient Greek proofs of Archimedes' three properties of the parabola?

Published on 10 May 2026 - 9:13

score 722 · Answer 5 · 2026-05-03 05:22:49

722

Views

how to implement adaptive gaussian (kronrod?) quadrature (technicalities)

Published on 03 May 2026 - 5:22

score 1.8k · Answer 6 · 2026-05-01 01:38:43

1.8k

Views

Gauss-Legendre vs Gauss-Chebyshev quadratures (and Clenshaw-Curtis)

Published on 01 May 2026 - 1:38

score 81 · Answer 7 · 2026-05-10 18:30:52

81

Views

Can a recursive, continuous integral be approximated with Gauss-Legendre or similar?

Published on 10 May 2026 - 18:30

score 3.1k · Answer 8 · 2026-05-07 19:53:46

3.1k

Views

Gaussian Quadrature Error Estimate

Published on 07 May 2026 - 19:53

score 170 · Answer 9 · 2026-04-29 12:44:05

170

Views

Composite Lagrangian Quadrature rule for sin(x)

Published on 29 Apr 2026 - 12:44

score 394 · Answer 10 · 2026-05-04 13:27:26

394

Views

Integration using Gauss-Laguerre quadrature

Published on 04 May 2026 - 13:27

score 492 · Answer 11 · 2026-04-17 23:51:11

492

Views

Quadrature exact for polynomials up to degree 3

Published on 17 Apr 2026 - 23:51

score 206 · Answer 12 · 2026-05-10 12:34:59

206

Views

Proof of Newton–Cotes quadrature rules, I guess?

Published on 10 May 2026 - 12:34

score 102 · Answer 13 · 2026-05-10 16:13:04

102

Views

Error of a quadrature applied to an approximation of a function with its own error

Published on 10 May 2026 - 16:13

score 247 · Answer 14 · 2026-05-10 12:32:52

247

Views

3D Gauss-Hermite Quadrature

Published on 10 May 2026 - 12:32

score 107 · Answer 15 · 2026-05-10 15:01:26

107

Views

Approximate Solution for $\int_{E_T}^\infty \frac{2 E b^\nu}{\Gamma (\nu)} \int_0^\infty x^{\nu -2}\exp(-b x)\exp(-(A^2 + E^2)/x) I_0(2EA/x) dx dE$

Published on 10 May 2026 - 15:01

List Question

the highest degree of the polynomial, for which the above formula is exact?

Why not simply use sine weights with Clenshaw-Curtis nodes?

High accuracy root finder of Legendre polynomials' derivatives?

Ancient Greek proofs of Archimedes' three properties of the parabola?

how to implement adaptive gaussian (kronrod?) quadrature (technicalities)

Gauss-Legendre vs Gauss-Chebyshev quadratures (and Clenshaw-Curtis)

Can a recursive, continuous integral be approximated with Gauss-Legendre or similar?

Gaussian Quadrature Error Estimate

Composite Lagrangian Quadrature rule for sin(x)

Integration using Gauss-Laguerre quadrature

Quadrature exact for polynomials up to degree 3

Proof of Newton–Cotes quadrature rules, I guess?

Error of a quadrature applied to an approximation of a function with its own error

3D Gauss-Hermite Quadrature

Approximate Solution for $\int_{E_T}^\infty \frac{2 E b^\nu}{\Gamma (\nu)} \int_0^\infty x^{\nu -2}\exp(-b x)\exp(-(A^2 + E^2)/x) I_0(2EA/x) dx dE$

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