1963
DOI: 10.1090/s0025-5718-1963-0161473-0
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Approximate integration formulas for certain spherically symmetric regions

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Cited by 46 publications
(15 citation statements)
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“…In the case of integration over an infinitely extended region with weight function exp [-"52 x¿2] (see Stroud and Secrest [5] or Lyness [4]), we find fc = i 4. A Lower Bound on F(S((ii).…”
Section: Sets and Classes Of Basicmentioning
confidence: 86%
“…In the case of integration over an infinitely extended region with weight function exp [-"52 x¿2] (see Stroud and Secrest [5] or Lyness [4]), we find fc = i 4. A Lower Bound on F(S((ii).…”
Section: Sets and Classes Of Basicmentioning
confidence: 86%
“…The fact that the expectations are taken with respect to a member of an exponential family can be exploited for efficient numerical computation. For example, if is a Gaussian distribution, efficient quadrature rules are known, where for state vectors of dimension , only or point-wise evaluations are needed to obtain cubature formulae of degree 3 or 5, respectively [27], [44].…”
Section: Remarkmentioning
confidence: 99%
“…In such applications one can again resort to non-product monomial rules. Stroud and Secrest (1963) derive the following two rules (covered also in chapter 7 of Judd, 1998):…”
Section: Rules For the N-dimensional Space With Weight Function E −Xmentioning
confidence: 99%