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Ordered analysis of heavy flavor production in deep-inelastic scattering

Ordered analysis of heavy flavor production in deep-inelastic scattering At low Q 2 , charm production in deep-inelastic scattering is adequately described by assuming generation in electroweak boson-light parton scattering (dominantly boson-gluon fusion), which naturally incorporates the correct threshold behavior. At high Q 2 this description is inadequate, since it does not sum logs in Q 2 / m c 2 , and is replaced by the treatment of the charm quark as a light parton. We show how the problem of going from one description to the other can be solved in a satisfactory manner to all orders. The key ingredient is the constraint of matching the evolution of the physical structure function F 2 order by order in α s ( Q 2 ) , in addition, to the matching of the value of F 2 itself. This leads to new expressions for the coefficient functions associated with the charm parton, which are unique in incorporating both the correct threshold and asymptotic behaviors at each order in perturbation theory. The use of these improved coefficients leads to an improvement in global fits and an excellent description of the observed F 2 , charm . http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Physical Review D American Physical Society (APS)

Ordered analysis of heavy flavor production in deep-inelastic scattering

Physical Review D , Volume 57 (11) – Jun 1, 1998
28 pages

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Publisher
American Physical Society (APS)
Copyright
Copyright © 1998 The American Physical Society
ISSN
1089-4918
DOI
10.1103/PhysRevD.57.6871
Publisher site
See Article on Publisher Site

Abstract

At low Q 2 , charm production in deep-inelastic scattering is adequately described by assuming generation in electroweak boson-light parton scattering (dominantly boson-gluon fusion), which naturally incorporates the correct threshold behavior. At high Q 2 this description is inadequate, since it does not sum logs in Q 2 / m c 2 , and is replaced by the treatment of the charm quark as a light parton. We show how the problem of going from one description to the other can be solved in a satisfactory manner to all orders. The key ingredient is the constraint of matching the evolution of the physical structure function F 2 order by order in α s ( Q 2 ) , in addition, to the matching of the value of F 2 itself. This leads to new expressions for the coefficient functions associated with the charm parton, which are unique in incorporating both the correct threshold and asymptotic behaviors at each order in perturbation theory. The use of these improved coefficients leads to an improvement in global fits and an excellent description of the observed F 2 , charm .

Journal

Physical Review DAmerican Physical Society (APS)

Published: Jun 1, 1998

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