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NLO vector-boson production matched with shower in POWHEG (0805.4802v1)

Published 30 May 2008 in hep-ph

Abstract: We present a next-to-leading-order calculation of W/Z production interfaced to shower Monte Carlo, implemented according to the POWHEG method. Finite width effects, Z/gamma interference and angular correlations of decay products are included. A detailed comparison with MC@NLO and PYTHIA is carried out.

Citations (243)

Summary

  • The paper presents a novel integration of NLO calculations with parton shower simulations in the POWHEG framework for accurate vector-boson production.
  • It employs the Catani-Seymour subtraction method to manage infrared singularities and resolves Born zero issues through a tailored real term decomposition.
  • Comparisons with HERWIG, PYTHIA, and MCatNLO reveal improved kinematic predictions, underscoring the need for higher-order corrections in collider studies.

Next-to-Leading-Order Vector-Boson Production Matched with Parton Shower in POWHEG

The paper by Alioli et al. presents a comprehensive paper of vector boson production processes, specifically focusing on the interaction between next-to-leading-order (NLO) calculations and parton shower simulations using the POWHEG (Positive Weight Hardest Emission Generator) framework. The research addresses specific issues in the modeling of processes involving WW and ZZ bosons and contributes significantly to the precision of simulations in collider physics.

Methodology and Implementation

The authors implement the NLO calculations for W/ZW/Z boson production in a hadronic collision environment, employing the Catani-Seymour (CS) subtraction method. This framework is known for its capability to systematically manage and subtract singularities from real-emission processes, thus ensuring accuracy in the presence of infrared singularities typical in QCD computations. The POWHEG method facilitates the interfacing of these accurate NLO calculations with parton showers, which simulate the softer and collinear emissions that cannot be reliably calculated at fixed orders.

The paper explores technical specifications and adaptations required for a robust integration of such complex interactions, highlighting strategies to overcome issues related to Born zeroes—configurations where the Born-level cross section is zero—by using an ad-hoc decomposition of the real terms into singular and regular parts.

Key Numerical Results and Analysis

Through comparison of the POWHEG outputs with other Monte Carlo programs like HERWIG, PYTHIA, and MCatNLO, the paper offers extensive insights into various kinematic distributions, including transverse momentum and rapidity of vector bosons and associated jets. One notable observation is the discrepancy in the rapidity distribution of jets, where POWHEG demonstrates a pronounced dip at central rapidities. This aspect of the paper underlines differences stemming potentially from the intrinsic treatment of the hardest emissions and their interfacing with subsequent softer showers.

The authors argue that such phenomena are indicative of the necessity to consider higher-order corrections beyond NLO for a comprehensive understanding, especially in observables sensitive to multi-jet environments.

Implications and Future Directions

This work contributes to the theoretical toolbox available for understanding vector boson production, which is crucial for standard model tests and beyond-standard-model searches at high-energy colliders like the LHC. The methodologies honed in this paper can potentially be extended to more complex final states involving multiple jets and flavors.

As the field progresses, further refinements in matching schemes will likely include a more accurate treatment of electroweak corrections and perturbative uncertainties. The ongoing development in NNLO calculations and their seamless integration with parton showers represents an area ripe for exploration, enhancing the precision for both theoretical predictions and their experimental counterparts.

Conclusion

This paper enriches the continuing effort to integrate analytically rigorous computations with versatile numerical simulations. The advancements in the POWHEG framework, demonstrated in this work, lay the groundwork for future research aiming at pushing the boundaries of precision in particle physics phenomenology.

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