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19952001
most citedStable Calculations for Unstable Particles: Restoring Gauge Invariance

135 citations · 274 across the 14 of their papers we have counts for

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Showing 1996Show all

7 papers · 1 filter

physics.comp-ph1996★ 1 cited

Quasi-Monte Carlo, Discrepancies and Error Estimates

Fred James, Jiri Hoogland, Ronald Kleiss

We discuss the problem of defining an estimate for the error in quasi-Monte Carlo integration. The key issue is the definition of an ensemble of quasi-random point sets that, on th…

hep-ph1996★ 9 cited

Discrepancy-based error estimates for Quasi-Monte Carlo. III: Error distributions and central limits

Jiri Hoogland, Ronald Kleiss

In Quasi-Monte Carlo integration, the integration error is believed to be generally smaller than in classical Monte Carlo with the same number of integration points. Using an appro…

hep-ph1996★ 27 cited

Multidimensional sampling for simulation and integration: measures, discrepancies, and quasi-random numbers

Fred James, Jiri Hoogland, Ronald Kleiss

This is basically a review of the field of Quasi-Monte Carlo intended for computational physicists and other potential users of quasi-random numbers. As such, much of the material…

hep-ph1996★ 10 cited

Discrepancy-based error estimates for Quasi-Monte Carlo. II: Results in one dimension

Jiri Hoogland, Ronald Kleiss

The choice of a point set, to be used in numerical integration, determines, to a large extent, the error estimate of the integral. Point sets can be characterized by their discrepa…

hep-ph1996★ 55 cited

WW Cross-sections and Distributions

W. Beenakker, F. A. Berends, E. N. Argyres +20

We present the results obtained by the "WW Cross-sections and Distributions" working group during the CERN Workshop "Physics at LEP2" (1994/1995)

hep-ph1996★ 9 cited

Definitions and upper bounds for unstable boson masses

Wim Beenakker, Geert Jan van Oldenborgh, Jiri Hoogland +1

We consider the problem of a proper definition of the mass of a heavy unstable boson. It is shown how various definitions are related by the renormalization-scheme independence of…

hep-ph1996★ 11 cited

Discrepancy-based error estimates for Quasi-Monte Carlo. I: General formalism

Jiri Hoogland, Ronald Kleiss

We show how information on the uniformity properties of a point set employed in numerical multidimensional integration can be used to improve the error estimate over the usual Mont…