A GLOBAL DETERMINATION OF ALPHA(S)(M(Z)0) AT LEP

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作者
ACTON, PD
ALEXANDER, G
ALLISON, J
ALLPORT, PP
ANDERSON, KJ
ARCELLI, S
ASHTON, P
ASTBURY, A
AXEN, D
AZUELOS, G
BAHAN, GA
BAINES, JTM
BALL, AH
BANKS, J
BARKER, GJ
BARLOW, RJ
BATLEY, JR
BEAUDOIN, G
BECK, A
BECKER, J
BEHNKE, T
BELL, KW
BELLA, G
BERLICH, P
BETHKE, S
BIEBEL, O
BINDER, U
BLOODWORTH, IJ
BOCK, P
BODEN, B
BOSCH, HM
BOUGEROLLE, S
BRABSON, BB
BREUKER, H
BROWN, RM
BRUN, R
BUIJS, A
BURCKHART, HJ
CAPILUPPI, P
CARNEGIE, RK
CARTER, AA
CARTER, JR
CHANG, CY
CHARLTON, DG
CLARKE, PEL
COHEN, I
COLLINS, WJ
CONBOY, JE
COOPER, M
COUCH, M
机构
[1] UNIV TOKYO, INT CTR ELEMENTARY PARTICLE PHYS, TOKYO 113, JAPAN
[2] KOBE UNIV, KOBE 657, JAPAN
[3] WEIZMANN INST SCI, DEPT NUCL PHYS, IL-76100 REHOVOT, ISRAEL
[4] UNIV HAMBURG, DESY, INST EXPTL PHYS 2, W-2000 HAMBURG 20, GERMANY
[5] UNIV BRITISH COLUMBIA, DEPT PHYS, VANCOUVER V6T 1Z1, BC, CANADA
[6] UNIV TOKYO, DEPT PHYS, TOKYO 113, JAPAN
[7] TECHNION ISRAEL INST TECHNOL, DEPT PHYS, IL-32000 HAIFA, ISRAEL
[8] TEL AVIV UNIV, DEPT PHYS & ASTRON, IL-69978 TEL AVIV, ISRAEL
[9] UNIV VICTORIA, DEPT PHYS, VICTORIA V8W 3P6, BC, CANADA
[10] UNIV BIRMINGHAM, SCH PHYS & SPACE RES, BIRMINGHAM B15 2TT, W MIDLANDS, ENGLAND
[11] UNIV LONDON UNIV COLL, LONDON WC1E 6BT, ENGLAND
[12] RUTHERFORD APPLETON LAB, DIDCOT OX11 0QX, OXON, ENGLAND
[13] IST NAZL FIS NUCL, BOLOGNA, ITALY
[14] UNIV BOLOGNA, DIPARTIMENTO FIS, I-40126 BOLOGNA, ITALY
[15] UNIV CAMBRIDGE, CAVENDISH LAB, CAMBRIDGE CB3 0HE, ENGLAND
[16] UNIV CALIF RIVERSIDE, DEPT PHYS, RIVERSIDE, CA 92521 USA
[17] UNIV BONN, INST PHYS, W-5300 BONN 1, GERMANY
[18] BIRBECK COLL, LONDON WC1E 7HV, ENGLAND
[19] CERN, CH-1211 GENEVA 23, SWITZERLAND
[20] CENS, DEPT PHYS PARTICULES ELEMENTAIRES, F-91191 GIF SUR YVETTE, FRANCE
[21] CARLETON UNIV, DEPT PHYS, OTTAWA K1S 5B6, ONTARIO, CANADA
[22] NATL RES COUNCIL CANADA, HERZBERG INST ASTROPHYS, OTTAWA K1A 0R6, ONTARIO, CANADA
[23] UNIV LONDON, QUEEN MARY & WESTFIELD COLL, LONDON E1 4NS, ENGLAND
[24] INDIANA UNIV, DEPT PHYS, BLOOMINGTON, IN 47405 USA
[25] UNIV HEIDELBERG, INST PHYS, W-6900 HEIDELBERG, GERMANY
[26] CARLETON UNIV, CTR RES PARTICLE PHYS, OTTAWA K1S 5B6, ONTARIO, CANADA
[27] UNIV CHICAGO, ENRICO FERMI INST, CHICAGO, IL 60637 USA
[28] UNIV CHICAGO, DEPT PHYS, CHICAGO, IL 60637 USA
[29] UNIV FREIBURG, FAK PHYS, W-7800 FREIBURG, GERMANY
[30] UNIV MARYLAND, DEPT PHYS & ASTRON, COLL PK, MD 20742 USA
[31] UNIV MONTREAL, PHYS NUCL LAB, MONTREAL H3C 3J7, QUEBEC, CANADA
[32] UNIV MANCHESTER, SCHUSTER LAB, DEPT PHYS, MANCHESTER M13 9PL, LANCS, ENGLAND
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O412 [相对论、场论]; O572.2 [粒子物理学];
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摘要
The value of the strong coupling constant, alpha(s)(M(Z)0), is determined from a study of 15 different observables in hadronic Z0 and tau-decays. The study includes global event shape variables, jet production rates, energy correlations, the Z0 line shape and decay asymmetries and the hadronic branching fraction of tau-leptons. Differences between the alpha(s) values from the different observables can be consistently attributed to unknown higher order contributions to the O(alpha(s)2) calculations. These uncertainties may be parametrized by variations of the renormalization scale and of the parton virtuality to which the data are corrected, separately for each observable, resulting in a consistent description of the event shapes, jet rates and energy correlations with the value alpha(s)(M(Z)0)=0.122(-0.005)+0.006) in O(alpha(s)2). The error is dominated by the theoretical uncertainties. Application of recent calculations which include the resummation of leading and next-to-leading logarithms to all orders for some observables confirm this result with a reduced sensitivity to renormalization scale variations. The Z0 line shapes and tau-lepton branching ratios yield alpha(s)(M(Z)0)=0.148 +/-0.021 and alpha(s)(M(Z)0)=0.123(-0.007)+0.006, respectively, in O(alpha(s)3). These measurements and their uncertainties are entirely independent of each other and from event shape and jet observables; the good agreement of the resulting alpha(s) values thus constitutes an important consistency check of the reliability of perturbative QCD.
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页码:1 / 24
页数:24
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