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Träfflista för sökning "WFRF:(Hayes K.) srt2:(2000-2004)"

Sökning: WFRF:(Hayes K.) > (2000-2004)

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  • Hagiwara, K, et al. (författare)
  • Review of particle physics
  • 2002
  • Ingår i: Physical Review D (Particles and Fields). - 0556-2821. ; 66:1
  • Forskningsöversikt (refereegranskat)abstract
    • This biennial Review summarizes much of Particle Physics Using data from previous editions, plus 2205 new measurements from 667 papers, we list, evaluate, and average measured properties of gauge bosons, leptons, quarks, mesons, and baryons We also summarize searches for hypothetical particles such as Higgs bosons, heavy neutrinos, and supersymmetric particles All the particle properties and search limits are listed in Summary Tables We also give numerous tables, figures, formulae, and reviews of topics such as the Standard Model, particle detectors, probability, and statistics This edition features expanded coverage of CP violation in B mesons and of neutrino oscillations For the first time we cover searches for evidence of extra dimensions (both in the particle listings and in a new review) Another new review is on Grand Unified Theories A booklet is available containing the Summary Tables and abbreviated versions of some of the other sections of this full Review All tables, listings, and reviews (and errata) are also available on the Particle Data Group website http //pdg 1b1 gov.
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  • Färe, R., et al. (författare)
  • A note on decomposing the Malmquist productivity index by means of subvector homotheticity
  • 2001
  • Ingår i: Economic Theory. - : Springer-Verlag. - 0938-2259 .- 1432-0479. ; 17:1, s. 239-245
  • Tidskriftsartikel (refereegranskat)abstract
    • This paper introduces a decomposition of the Malmquist productivity index into component indexes. The motivation is to derive an analogue of the decomposition of the Törnqvist index into productivity and quality change provided by Fixler and Zieschang (1992) to the Malmquist index. Since we employ no second order approximations, this decomposition requires additional structure, namely a generalized version of Shephard’s (1970) inverse homotheticity, which we dub subvector homotheticity. We show that subvector homotheticity is necessary and sufficient for our decomposition.
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