1968
DOI: 10.1093/comjnl/11.1.102
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The evaluation of multidimensional integrals

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“…It is usually thought that the multidimensional quadrature can te made more accurate by breaking the integration range into parts and summing the results of the application of the formulas to each subdomain. However, one has to consider that the abscissas lying on the boundaries of each partial domain of integration will never be numerically [53], the application of a subdivision of the range of integration does not necessarily produce, in any case, uniform convergence. They conclude in the probable requirement of more than one subdivision.…”
Section: Resultsmentioning
confidence: 99%
“…It is usually thought that the multidimensional quadrature can te made more accurate by breaking the integration range into parts and summing the results of the application of the formulas to each subdomain. However, one has to consider that the abscissas lying on the boundaries of each partial domain of integration will never be numerically [53], the application of a subdivision of the range of integration does not necessarily produce, in any case, uniform convergence. They conclude in the probable requirement of more than one subdivision.…”
Section: Resultsmentioning
confidence: 99%