(11C) Gaussian integration
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01-14-2014, 02:27 PM
Post: #4
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RE: Gaussian integration for the HP-11C
(01-14-2014 01:40 PM)Namir Wrote: Is it a Gaussian Quadrature???Sure. Quote:It delivers exact results, even using just 1 subinterval, for f(x) being a polynomial of degrees up to (and including) 5th, while evaluating f(x) just 3 times per subinterval.Thus I assume that 3 points are used: 0, \(\pm\sqrt{\frac{3}{5}}\). The weights are \(\frac{8}{9}\) and \(\frac{5}{9}\). Quote:If so, I don't see where the quadrature weights are stored! 10 .6 12 SQRT 13 * 22 5 23 * 34 8 35 * Quote:Do you have a link to the algorithm?Gaussian quadrature HTH Thomas |
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Messages In This Thread |
(11C) Gaussian integration - Thomas Klemm - 01-09-2014, 09:38 PM
RE: Gaussian integration for the HP-11C - Jeff_Kearns - 01-11-2014, 09:23 PM
RE: Gaussian integration for the HP-11C - Dieter - 06-19-2014, 03:13 PM
RE: Gaussian integration for the HP-11C - Paul Dale - 06-20-2014, 01:46 AM
RE: Gaussian integration for the HP-11C - Namir - 01-14-2014, 01:40 PM
RE: Gaussian integration for the HP-11C - Thomas Klemm - 01-14-2014 02:27 PM
RE: Gaussian integration for the HP-11C - Namir - 01-14-2014, 09:52 PM
RE: Gaussian integration for the HP-11C - Jeff_Kearns - 06-18-2014, 12:12 AM
RE: Gaussian integration for the HP-11C - walter b - 06-20-2014, 05:27 AM
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