Pages that link to "Item:Q850227"
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The following pages link to Gauss quadrature rules for a generalized Hermite weight function (Q850227):
Displaying 12 items.
- The existence and construction of rational Gauss-type quadrature rules (Q449490) (← links)
- Weighted Hermite quadrature rules (Q501647) (← links)
- High-precision Gauss-Turán quadrature rules for Laguerre and Hermite weight functions (Q742847) (← links)
- On numerical computation of integrals with integrands of the form \(f(x)\sin(w/x^r)\) on [0,1] (Q953402) (← links)
- Suitable Gauss and Filon-type methods for oscillatory integrals with an algebraic singularity (Q960291) (← links)
- The Christoffel function for the Hermite weight is bell-shaped. (Q1418954) (← links)
- Gauss rules associated with nearly singular weights (Q2261931) (← links)
- Gauss-Hermite interval quadrature rule (Q2460611) (← links)
- Modified anti-Gauss and degree optimal average formulas for Gegenbauer measure (Q2469136) (← links)
- (Q4320778) (← links)
- A symbolic computation procedure for the generation of Gauss quadrature rules with a user-defined weight function (Q4869516) (← links)
- \(d\)-fold Hermite-Gauss quadrature (Q5948566) (← links)
