Discovery of Gluon
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From God's Particle to Dark Matter
SAE./No.65/October 2016 Studies in Applied Economics FROM GOD'S PARTICLE TO DARK MATTER Joachim Mnich Johns Hopkins Institute for Applied Economics, Global Health, and Study of Business Enterprise From God’s Particle to Dark Matter Investigating the Universe: Getting the Big Picture by Colliding Small Particles1 by Joachim Mnich Copyright 2016 by the author. About the Series The Studies in Applied Economics series is under the general direction of Prof. Steve H. Hanke, Co-Director of The Johns Hopkins Institute for Applied Economics, Global Health, and the Study of Business Enterprise ([email protected]). About the Author Joachim Mnich is the Director for Particle and Astroparticle Physics at the Deutsches Elektronen-Synchrotron (DESY) and Professor of Physics at the University of Hamburg. He is currently Chair of the International Committee for Future Accelerators (ICFA), a panel working under the auspice of the International Union of Pure and Applied Physics (IUPAP) to promote international collaboration in all phases of the construction and exploitation of high energy accelerators. He is also a member of numerous national and international strategy and advisory boards. Prof. Joachim Mnich has a graduate degree in electrical engineering and obtained a PhD in particle physics, both from Aachen University. In the past, he has worked on large particle physics experiments at DESY and CERN. His interest is experimental particle physics, particularly precision tests of the electroweak interaction, and the design, development, and construction of modern tracking detectors. Since 2000, he has been a member of the CMS experiment at the Large Hadron Collider at CERN and contributed to the construction of the silicon-based central tracking detector as well as to studies to test the Standard Model of particle physics. -
Jet Quenching in Quark Gluon Plasma: flavor Tomography at RHIC and LHC by the CUJET Model
Jet quenching in Quark Gluon Plasma: flavor tomography at RHIC and LHC by the CUJET model Alessandro Buzzatti Submitted in partial fulfillment of the requirements for the degree of Doctor of Philosophy in the Graduate School of Arts and Sciences Columbia University 2013 c 2013 Alessandro Buzzatti All Rights Reserved Abstract Jet quenching in Quark Gluon Plasma: flavor tomography at RHIC and LHC by the CUJET model Alessandro Buzzatti A new jet tomographic model and numerical code, CUJET, is developed in this thesis and applied to the phenomenological study of the Quark Gluon Plasma produced in Heavy Ion Collisions. Contents List of Figures iv Acknowledgments xxvii Dedication xxviii Outline 1 1 Introduction 4 1.1 Quantum ChromoDynamics . .4 1.1.1 History . .4 1.1.2 Asymptotic freedom and confinement . .7 1.1.3 Screening mass . 10 1.1.4 Bag model . 12 1.1.5 Chiral symmetry breaking . 15 1.1.6 Lattice QCD . 19 1.1.7 Phase diagram . 28 1.2 Quark Gluon Plasma . 30 i 1.2.1 Initial conditions . 32 1.2.2 Thermalized plasma . 36 1.2.3 Finite temperature QFT . 38 1.2.4 Hydrodynamics and collective flow . 45 1.2.5 Hadronization and freeze-out . 50 1.3 Hard probes . 55 1.3.1 Nuclear effects . 57 2 Energy loss 62 2.1 Radiative energy loss models . 63 2.2 Gunion-Bertsch incoherent radiation . 67 2.3 Opacity order expansion . 69 2.3.1 Gyulassy-Wang model . 70 2.3.2 GLV . 74 2.3.3 Multiple gluon emission . 78 2.3.4 Multiple soft scattering . -
Higgs and Particle Production in Nucleus-Nucleus Collisions
Higgs and Particle Production in Nucleus-Nucleus Collisions Zhe Liu Submitted in partial fulfillment of the requirements for the degree of Doctor of Philosophy in the Graduate School of Arts and Sciences Columbia University 2016 c 2015 Zhe Liu All Rights Reserved Abstract Higgs and Particle Production in Nucleus-Nucleus Collisions Zhe Liu We apply a diagrammatic approach to study Higgs boson, a color-neutral heavy particle, pro- duction in nucleus-nucleus collisions in the saturation framework without quantum evolution. We assume the strong coupling constant much smaller than one. Due to the heavy mass and colorless nature of Higgs particle, final state interactions are absent in our calculation. In order to treat the two nuclei dynamically symmetric, we use the Coulomb gauge which gives the appropriate light cone gauge for each nucleus. To further eliminate initial state interactions we choose specific prescriptions in the light cone propagators. We start the calculation from only two nucleons in each nucleus and then demonstrate how to generalize the calculation to higher orders diagrammatically. We simplify the diagrams by the Slavnov-Taylor-Ward identities. The resulting cross section is factorized into a product of two Weizsäcker-Williams gluon distributions of the two nuclei when the transverse momentum of the produced scalar particle is around the saturation momentum. To our knowledge this is the first process where an exact analytic formula has been formed for a physical process, involving momenta on the order of the saturation momentum, in nucleus-nucleus collisions in the quasi-classical approximation. Since we have performed the calculation in an unconventional gauge choice, we further confirm our results in Feynman gauge where the Weizsäcker-Williams gluon distribution is interpreted as a transverse momentum broadening of a hard gluons traversing a nuclear medium. -
Baryon Number Fluctuation and the Quark-Gluon Plasma
Baryon Number Fluctuation and the Quark-Gluon Plasma Z. W. Lin and C. M. Ko Because of the fractional baryon number Using the generating function at of quarks, baryon and antibaryon number equilibrium, fluctuations in the quark-gluon plasma is less than those in the hadronic matter, making them plausible signatures for the quark-gluon plasma expected to be formed in relativistic heavy ion with g(l) = ∑ Pn = 1 due to normalization of collisions. To illustrate this possibility, we have the multiplicity probability distribution, it is introduced a kinetic model that takes into straightforward to obtain all moments of the account both production and annihilation of equilibrium multiplicity distribution. In terms of quark-antiquark or baryon-antibaryon pairs [1]. the fundamental unit of baryon number bo in the In the case of only baryon-antibaryon matter, the mean baryon number per event is production from and annihilation to two mesons, given by i.e., m1m2 ↔ BB , we have the following master equation for the multiplicity distribution of BB pairs: while the squared baryon number fluctuation per baryon at equilibrium is given by In obtaining the last expressions in Eqs. (5) and In the above, Pn(ϑ) denotes the probability of ϑ 〈σ 〉 (6), we have kept only the leading term in E finding n pairs of BB at time ; G ≡ G v 〈σ 〉 corresponding to the grand canonical limit, and L ≡ L v are the momentum-averaged cross sections for baryon production and E 1, as baryons and antibaryons are abundantly produced in heavy ion collisions at annihilation, respectively; Nk represents the total number of particle species k; and V is the proper RHIC. -
Differences Between Quark and Gluon Jets As Seen at LEP 1 Introduction
UA0501305 Differences between Quark and Gluon jets as seen at LEP Marek Tasevsky CERN, CH-1211 Geneva 28, Switzerland E-mail: [email protected] Abstract The differences between quark and gluon jets are stud- ied using LEP results on jet widths, scale dependent multi- plicities, ratios of multiplicities, slopes and curvatures and fragmentation functions. It is emphasized that the ob- served differences stem primarily from the different quark and gluon colour factors. 1 Introduction The physics of the differences between quark and gluonjets contin- uously attracts an interest of both, theorists and experimentalists. Hadron production can be described by parton showers (successive gluon emissions and splittings) followed by formation of hadrons which cannot be described perturbatively. The gluon emission, being dominant process in the parton showers, is proportional to the colour factor associated with the coupling of the emitted gluon to the emitter. These colour factors are CA = 3 when the emit- ter is a gluon and Cp = 4/3 when it is a quark. Consequently, U6 the multiplicity from a gluon source is (asymptotically) 9/4 higher than from a quark source. In QCD calculations, the jet properties are usually defined in- clusively, by the particles in hemispheres of quark-antiquark (qq) or gluon-gluon (gg) systems in an overall colour singlet rather than by a jet algorithm. In contrast to the experimental results which often depend on a jet finder employed (biased jets), the inclusive jets do not depend on any jet finder (unbiased jets). 2 Results 2.1 Jet Widths As a consequence of the greater radiation of soft gluons in a gluon jet compared to a quark jet, gluon jets are predicted to be broader. -
Fully Strange Tetraquark Sss¯S¯ Spectrum and Possible Experimental Evidence
PHYSICAL REVIEW D 103, 016016 (2021) Fully strange tetraquark sss¯s¯ spectrum and possible experimental evidence † Feng-Xiao Liu ,1,2 Ming-Sheng Liu,1,2 Xian-Hui Zhong,1,2,* and Qiang Zhao3,4,2, 1Department of Physics, Hunan Normal University, and Key Laboratory of Low-Dimensional Quantum Structures and Quantum Control of Ministry of Education, Changsha 410081, China 2Synergetic Innovation Center for Quantum Effects and Applications (SICQEA), Hunan Normal University, Changsha 410081, China 3Institute of High Energy Physics, Chinese Academy of Sciences, Beijing 100049, China 4University of Chinese Academy of Sciences, Beijing 100049, China (Received 21 August 2020; accepted 5 January 2021; published 26 January 2021) In this work, we construct 36 tetraquark configurations for the 1S-, 1P-, and 2S-wave states, and make a prediction of the mass spectrum for the tetraquark sss¯s¯ system in the framework of a nonrelativistic potential quark model without the diquark-antidiquark approximation. The model parameters are well determined by our previous study of the strangeonium spectrum. We find that the resonances f0ð2200Þ and 2340 2218 2378 f2ð Þ may favor the assignments of ground states Tðsss¯s¯Þ0þþ ð Þ and Tðsss¯s¯Þ2þþ ð Þ, respectively, and the newly observed Xð2500Þ at BESIII may be a candidate of the lowest mass 1P-wave 0−þ state − 2481 0þþ 2440 Tðsss¯s¯Þ0 þ ð Þ. Signals for the other ground state Tðsss¯s¯Þ0þþ ð Þ may also have been observed in PC −− the ϕϕ invariant mass spectrum in J=ψ → γϕϕ at BESIII. The masses of the J ¼ 1 Tsss¯s¯ states are predicted to be in the range of ∼2.44–2.99 GeV, which indicates that the ϕð2170Þ resonance may not be a good candidate of the Tsss¯s¯ state. -
Introduction to QCD and Jet I
Introduction to QCD and Jet I Bo-Wen Xiao Pennsylvania State University and Institute of Particle Physics, Central China Normal University Jet Summer School McGill June 2012 1 / 38 Overview of the Lectures Lecture 1 - Introduction to QCD and Jet QCD basics Sterman-Weinberg Jet in e+e− annihilation Collinear Factorization and DGLAP equation Basic ideas of kt factorization Lecture 2 - kt factorization and Dijet Processes in pA collisions kt Factorization and BFKL equation Non-linear small-x evolution equations. Dijet processes in pA collisions (RHIC and LHC related physics) Lecture 3 - kt factorization and Higher Order Calculations in pA collisions No much specific exercise. 1. filling gaps of derivation; 2. Reading materials. 2 / 38 Outline 1 Introduction to QCD and Jet QCD Basics Sterman-Weinberg Jets Collinear Factorization and DGLAP equation Transverse Momentum Dependent (TMD or kt) Factorization 3 / 38 References: R.D. Field, Applications of perturbative QCD A lot of detailed examples. R. K. Ellis, W. J. Stirling and B. R. Webber, QCD and Collider Physics CTEQ, Handbook of Perturbative QCD CTEQ website. John Collins, The Foundation of Perturbative QCD Includes a lot new development. Yu. L. Dokshitzer, V. A. Khoze, A. H. Mueller and S. I. Troyan, Basics of Perturbative QCD More advanced discussion on the small-x physics. S. Donnachie, G. Dosch, P. Landshoff and O. Nachtmann, Pomeron Physics and QCD V. Barone and E. Predazzi, High-Energy Particle Diffraction 4 / 38 Introduction to QCD and Jet QCD Basics QCD QCD Lagrangian a a a b c with F = @µA @ν A gfabcA A . µν ν − µ − µ ν Non-Abelian gauge field theory. -
Standard Model Festival
Standard Model festival The Hamburg Lepîon-Photon Symposium also marked the tenth anniversary of the discovery at Fermilab of the upsilon particle (beauty quark and antiquark bound together). At a Fermilab celebration of the discovery earlier this year were (left to right) Alvin Tollestrup, Sandy Anderson (with balloon), Hwa Yoh, Leon Lederman, Janine Tollestrup, Drummond Rennie, Martyl Langsdorf and Vivian Bull. The 'Standard Model' of modern particle physics, with the quantum chromodynamics (QCD) theory of inter-quark forces superimposed on the unified electroweak picture, is still unchallenged, but it is not the end of physics. This was the message at the big International Symposium on Lepton and Photon Interactions at High Energies, held in Hamburg from 27-31 July. The conference is a celebration of the Standard Model', admitted Graham Ross of Oxford, given the task of looking beyond. He pointed out a few interesting clouds on the horizon, and echoed the in creasing belief that experiments at higher collision energies (1000 GeV for constituent quarks inside nucléons or for electrons) would probe deep inside the Standard Model and reveal some thing new. Carlo Rubbia of CERN flew in at the end of the meeting with some suggestions for future machines to explore these far horizons. 'However our preoccupation with high energy should not exclude other interesting topics,' he warned, mentioning solar neutrino dronic events per day, and are plained single muons accompany studies, particle mixing, CP viola providing interesting new informa ing produced hadrons, reported tion, the search for proton decay tion to take over where the elec by some studies at the PETRA ring and supernova detection ('We tron-positron machines at Stanford at DESY (see September issue, should be better prepared next (US) and DESY (Hamburg) left off. -
Recent Changes to the E- / E+ Injector (Linac II) at DESY
Proceedings of LINAC08, Victoria, BC, Canada TUP008 RECENT CHANGES TO THE e+ /e- INJECTOR (LINAC II) AT DESY M. Hüning#, M. Schmitz, DESY, Hamburg, Germany Abstract required together with the high revolution frequency of The Linac II at DESY consists of a 6A/150kV DC PIA a reduction of beam pulse duration. electron gun, a 400 MeV primary electron linac, an Today DESY II with its injector Linac II provides 800 MW positron converter, and a 450 MeV secondary electrons and positrons for the synchrotron radiation electron/positron linac. facility DORIS, the synchrotron radiation facility under The Positron Intensity Accumulator (PIA) is also construction PETRA III, and for test beam targets inside considered part of the injector complex accumulating and DESY II. The injection into HERA via PETRA II is shut damping the 50 Hz beam pulses from the linac and off, but there is an option to inject directly into HERA if transferring them with a rate of 6.25 Hz or 3.125 Hz into there is the requirement by future projects. the Synchrotron DESY II. The typical positrons rates are 6⋅1010/s. LINAC OVERVIEW DESY II and Linac II will serve as injectors for the two synchrotron light facilities PETRA III and DORIS. Since Injection System PETRA III will operate in top-up mode, Linac availability The primary electron beam is produced by a 120 kV of 98-99% is required. DORIS requires positrons for pulsed DC diode gun. Beam pulses of up to 6 A and 4 μs operation. Therefore during top-up mode positrons are duration are produced. -
European XFEL Status of Technical Developments Massimo Altarelli
European XFEL Status of Technical Developments Massimo Altarelli On behalf also of Serguei Molodtsov, Andreas Schwarz, Thomas Tschentscher and Karl Witte European XFEL - Status of Technical Developments The European XFEL – “Start-up” Version 2 Some specifications Photon energy 0.8–12.4 keV beam transport & instruments ~1000 m Pulse duration <100 fs Pulse energy few mJ undulator ~200 m super-conducting accelerator 10 Hz/4.5 MHz (27 000 b/s) accelerator ~1700 m 3 beamlines/6 instruments ¾ extension to TDR version with 5 BLs and 10 instruments possible Various other extensions possible SASE 2 tunable, planar e- ¾ variable polarization ID’s ~0.15 – 0.4 nm ¾ electrons shorter wavelengths 17.5 GeV ¾ possibly CW operation SASE 1 - e planar SASE 3 Experiments First beam 2014 0.1 nm tunable, planar 0.4 – 1.6 nm Start of user operation 2015 1.2 – 4.9 nm (10 GeV) Fourth European XFEL Users' Meeting, Hamburg, 27-29.01.2010 Massimo Altarelli, European XFEL European XFEL - Status of Technical Developments Scientific instruments 3 Ultrafast Coherent Diffraction Imaging of Single Particles, Clusters, and Biomolecules (SPB) Structure determination of single particles: atomic clusters, bio-molecules, virus particles, cells. Materials Imaging & Dynamics (MID) Structure determination of nano- devices and dynamics at the nanoscale. Femtosecond Diffraction Experiments (FDE) Time-resolved investigations of the dynamics of Hard x-rays solids, liquids, gases High Energy Density Matter (HED) Investigation of matter under extreme conditions using hard -
Collider Physics at HERA
ANL-HEP-PR-08-23 Collider Physics at HERA M. Klein1, R. Yoshida2 1University of Liverpool, Physics Department, L69 7ZE, Liverpool, United Kingdom 2Argonne National Laboratory, HEP Division, 9700 South Cass Avenue, Argonne, Illinois, 60439, USA May 21, 2008 Abstract From 1992 to 2007, HERA, the first electron-proton collider, operated at cms energies of about 320 GeV and allowed the investigation of deep-inelastic and photoproduction processes at the highest energy scales accessed thus far. This review is an introduction to, and a summary of, the main results obtained at HERA during its operation. To be published in Progress in Particle and Nuclear Physics arXiv:0805.3334v1 [hep-ex] 21 May 2008 1 Contents 1 Introduction 4 2 Accelerator and Detectors 5 2.1 Introduction.................................... ...... 5 2.2 Accelerator ..................................... ..... 6 2.3 Deep Inelastic Scattering Kinematics . ............. 9 2.4 Detectors ....................................... .... 12 3 Proton Structure Functions 15 3.1 Introduction.................................... ...... 15 3.2 Structure Functions and Parton Distributions . ............... 16 3.3 Measurement Techniques . ........ 18 3.4 Low Q2 and x Results .................................... 19 2 3.4.1 The Discovery of the Rise of F2(x, Q )....................... 19 3.4.2 Remarks on Low x Physics.............................. 20 3.4.3 The Longitudinal Structure Function . .......... 22 3.5 High Q2 Results ....................................... 23 4 QCD Fits 25 4.1 Introduction.................................... ...... 25 4.2 Determinations ofParton Distributions . .............. 26 4.2.1 TheZEUSApproach ............................... .. 27 4.2.2 TheH1Approach................................. .. 28 4.3 Measurements of αs inInclusiveDIS ............................ 29 5 Jet Measurements 32 5.1 TheoreticalConsiderations . ........... 32 5.2 Jet Cross-Section Measurements . ........... 34 5.3 Tests of pQCD and Determination of αs ......................... -
Arxiv:0810.4453V1 [Hep-Ph] 24 Oct 2008
The Physics of Glueballs Vincent Mathieu Groupe de Physique Nucl´eaire Th´eorique, Universit´e de Mons-Hainaut, Acad´emie universitaire Wallonie-Bruxelles, Place du Parc 20, BE-7000 Mons, Belgium. [email protected] Nikolai Kochelev Bogoliubov Laboratory of Theoretical Physics, Joint Institute for Nuclear Research, Dubna, Moscow region, 141980 Russia. [email protected] Vicente Vento Departament de F´ısica Te`orica and Institut de F´ısica Corpuscular, Universitat de Val`encia-CSIC, E-46100 Burjassot (Valencia), Spain. [email protected] Glueballs are particles whose valence degrees of freedom are gluons and therefore in their descrip- tion the gauge field plays a dominant role. We review recent results in the physics of glueballs with the aim set on phenomenology and discuss the possibility of finding them in conventional hadronic experiments and in the Quark Gluon Plasma. In order to describe their properties we resort to a va- riety of theoretical treatments which include, lattice QCD, constituent models, AdS/QCD methods, and QCD sum rules. The review is supposed to be an informed guide to the literature. Therefore, we do not discuss in detail technical developments but refer the reader to the appropriate references. I. INTRODUCTION Quantum Chromodynamics (QCD) is the theory of the hadronic interactions. It is an elegant theory whose full non perturbative solution has escaped our knowledge since its formulation more than 30 years ago.[1] The theory is asymptotically free[2, 3] and confining.[4] A particularly good test of our understanding of the nonperturbative aspects of QCD is to study particles where the gauge field plays a more important dynamical role than in the standard hadrons.