Isospin Considerations in Correlations of Pions and $ B $ Mesons
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Pion and Kaon Structure at 12 Gev Jlab and EIC
Pion and Kaon Structure at 12 GeV JLab and EIC Tanja Horn Collaboration with Ian Cloet, Rolf Ent, Roy Holt, Thia Keppel, Kijun Park, Paul Reimer, Craig Roberts, Richard Trotta, Andres Vargas Thanks to: Yulia Furletova, Elke Aschenauer and Steve Wood INT 17-3: Spatial and Momentum Tomography 28 August - 29 September 2017, of Hadrons and Nuclei INT - University of Washington Emergence of Mass in the Standard Model LHC has NOT found the “God Particle” Slide adapted from Craig Roberts (EICUGM 2017) because the Higgs boson is NOT the origin of mass – Higgs-boson only produces a little bit of mass – Higgs-generated mass-scales explain neither the proton’s mass nor the pion’s (near-)masslessness Proton is massive, i.e. the mass-scale for strong interactions is vastly different to that of electromagnetism Pion is unnaturally light (but not massless), despite being a strongly interacting composite object built from a valence-quark and valence antiquark Kaon is also light (but not massless), heavier than the pion constituted of a light valence quark and a heavier strange antiquark The strong interaction sector of the Standard Model, i.e. QCD, is the key to understanding the origin, existence and properties of (almost) all known matter Origin of Mass of QCD’s Pseudoscalar Goldstone Modes Exact statements from QCD in terms of current quark masses due to PCAC: [Phys. Rep. 87 (1982) 77; Phys. Rev. C 56 (1997) 3369; Phys. Lett. B420 (1998) 267] 2 Pseudoscalar masses are generated dynamically – If rp ≠ 0, mp ~ √mq The mass of bound states increases as √m with the mass of the constituents In contrast, in quantum mechanical models, e.g., constituent quark models, the mass of bound states rises linearly with the mass of the constituents E.g., in models with constituent quarks Q: in the nucleon mQ ~ ⅓mN ~ 310 MeV, in the pion mQ ~ ½mp ~ 70 MeV, in the kaon (with s quark) mQ ~ 200 MeV – This is not real. -
Three Lectures on Meson Mixing and CKM Phenomenology
Three Lectures on Meson Mixing and CKM phenomenology Ulrich Nierste Institut f¨ur Theoretische Teilchenphysik Universit¨at Karlsruhe Karlsruhe Institute of Technology, D-76128 Karlsruhe, Germany I give an introduction to the theory of meson-antimeson mixing, aiming at students who plan to work at a flavour physics experiment or intend to do associated theoretical studies. I derive the formulae for the time evolution of a neutral meson system and show how the mass and width differences among the neutral meson eigenstates and the CP phase in mixing are calculated in the Standard Model. Special emphasis is laid on CP violation, which is covered in detail for K−K mixing, Bd−Bd mixing and Bs−Bs mixing. I explain the constraints on the apex (ρ, η) of the unitarity triangle implied by ǫK ,∆MBd ,∆MBd /∆MBs and various mixing-induced CP asymmetries such as aCP(Bd → J/ψKshort)(t). The impact of a future measurement of CP violation in flavour-specific Bd decays is also shown. 1 First lecture: A big-brush picture 1.1 Mesons, quarks and box diagrams The neutral K, D, Bd and Bs mesons are the only hadrons which mix with their antiparticles. These meson states are flavour eigenstates and the corresponding antimesons K, D, Bd and Bs have opposite flavour quantum numbers: K sd, D cu, B bd, B bs, ∼ ∼ d ∼ s ∼ K sd, D cu, B bd, B bs, (1) ∼ ∼ d ∼ s ∼ Here for example “Bs bs” means that the Bs meson has the same flavour quantum numbers as the quark pair (b,s), i.e.∼ the beauty and strangeness quantum numbers are B = 1 and S = 1, respectively. -
Pion, Kaon, and (Anti-) Proton Production in Au+Au Collisions at NN
Pion, Kaon, and (Anti-) Proton Production in Au+Au Collisions at sNN = 62.4 GeV Ming Shao1,2 for the STAR Collaboration 1University of Science & Technology of China, Anhui 230027, China 2Brookhaven National Laboratory, Upton, New York 11973, USA PACS: 25.75.Dw, 12.38.Mh Abstract. We report on preliminary results of pion, kaon, and (anti-) proton trans- verse momentum spectra (−0.5 < y < 0) in Au+Au collisions at sNN = 62.4 GeV us- ing the STAR detector at RHIC. The particle identification (PID) is achieved by a combination of the STAR TPC and the new TOF detectors, which allow a PID cover- age in transverse momentum (pT) up to 7 GeV/c for pions, 3 GeV/c for kaons, and 5 GeV/c for (anti-) protons. 1. Introduction In 2004, a short run of Au+Au collisions at sNN = 62.4 GeV was accomplished, allowing to further study the many interesting topics in the field of relativistic heavy- ion physics. The measurements of the nuclear modification factors RAA and RCP [1][2] at 130 and 200 GeV Au+Au collisions at RHIC have shown strong hadron suppression at high pT for central collisions, suggesting strong final state interactions (in-medium) [3][4][5]. At 62.4 GeV, the initial system parameters, such as energy and parton den- sity, are quite different. The measurements of RAA and RCP up to intermediate pT and the azimuthal anisotropy dependence of identified particles at intermediate and high pT for different system sizes (or densities) may provide further understanding of the in-medium effects and further insight to the strongly interacting dense matter formed in such collisions [6][7][8][9]. -
Strong Coupling Constants of the Doubly Heavy $\Xi {QQ} $ Baryons
Strong Coupling Constants of the Doubly Heavy ΞQQ Baryons with π Meson A. R. Olamaei1,4, K. Azizi2,3,4, S. Rostami5 1 Department of Physics, Jahrom University, Jahrom, P. O. Box 74137-66171, Iran 2 Department of Physics, University of Tehran, North Karegar Ave. Tehran 14395-547, Iran 3 Department of Physics, Doˇgu¸sUniversity, Acibadem-Kadik¨oy, 34722 Istanbul, Turkey 4 School of Particles and Accelerators, Institute for Research in Fundamental Sciences (IPM), P. O. Box 19395-5531, Tehran, Iran 5 Department of Physics, Shahid Rajaee Teacher Training University, Lavizan, Tehran 16788, Iran Abstract ++ The doubly charmed Ξcc (ccu) state is the only listed baryon in PDG, which was discovered in the experiment. The LHCb collaboration gets closer to dis- + covering the second doubly charmed baryon Ξcc(ccd), hence the investigation of the doubly charmed/bottom baryons from many aspects is of great importance that may help us not only get valuable knowledge on the nature of the newly discovered states, but also in the search for other members of the doubly heavy baryons predicted by the quark model. In this context, we investigate the strong +(+) 0(±) coupling constants among the Ξcc baryons and π mesons by means of light cone QCD sum rule. Using the general forms of the interpolating currents of the +(+) Ξcc baryons and the distribution amplitudes (DAs) of the π meson, we extract the values of the coupling constants gΞccΞccπ. We extend our analyses to calculate the strong coupling constants among the partner baryons with π mesons, as well, and extract the values of the strong couplings gΞbbΞbbπ and gΞbcΞbcπ. -
Phenomenology Lecture 6: Higgs
Phenomenology Lecture 6: Higgs Daniel Maître IPPP, Durham Phenomenology - Daniel Maître The Higgs Mechanism ● Very schematic, you have seen/will see it in SM lectures ● The SM contains spin-1 gauge bosons and spin- 1/2 fermions. ● Massless fields ensure: – gauge invariance under SU(2)L × U(1)Y – renormalisability ● We could introduce mass terms “by hand” but this violates gauge invariance ● We add a complex doublet under SU(2) L Phenomenology - Daniel Maître Higgs Mechanism ● Couple it to the SM ● Add terms allowed by symmetry → potential ● We get a potential with infinitely many minima. ● If we expend around one of them we get – Vev which will give the mass to the fermions and massive gauge bosons – One radial and 3 circular modes – Circular modes become the longitudinal modes of the gauge bosons Phenomenology - Daniel Maître Higgs Mechanism ● From the new terms in the Lagrangian we get ● There are fixed relations between the mass and couplings to the Higgs scalar (the one component of it surviving) Phenomenology - Daniel Maître What if there is no Higgs boson? ● Consider W+W− → W+W− scattering. ● In the high energy limit ● So that we have Phenomenology - Daniel Maître Higgs mechanism ● This violate unitarity, so we need to do something ● If we add a scalar particle with coupling λ to the W ● We get a contribution ● Cancels the bad high energy behaviour if , i.e. the Higgs coupling. ● Repeat the argument for the Z boson and the fermions. Phenomenology - Daniel Maître Higgs mechanism ● Even if there was no Higgs boson we are forced to introduce a scalar interaction that couples to all particles proportional to their mass. -
Pion-Proton Correlation in Neutrino Interactions on Nuclei
PHYSICAL REVIEW D 100, 073010 (2019) Pion-proton correlation in neutrino interactions on nuclei Tejin Cai,1 Xianguo Lu ,2,* and Daniel Ruterbories1 1University of Rochester, Rochester, New York 14627, USA 2Department of Physics, University of Oxford, Oxford OX1 3PU, United Kingdom (Received 25 July 2019; published 22 October 2019) In neutrino-nucleus interactions, a proton produced with a correlated pion might exhibit a left-right asymmetry relative to the lepton scattering plane even when the pion is absorbed. Absent in other proton production mechanisms, such an asymmetry measured in charged-current pionless production could reveal the details of the absorbed-pion events that are otherwise inaccessible. In this study, we demonstrate the idea of using final-state proton left-right asymmetries to quantify the absorbed-pion event fraction and underlying kinematics. This technique might provide critical information that helps constrain all underlying channels in neutrino-nucleus interactions in the GeV regime. DOI: 10.1103/PhysRevD.100.073010 I. INTRODUCTION Had there been no 2p2h contributions, details of absorbed- pion events could have been better determined. The lack In the GeV regime, neutrinos interact with nuclei via of experimental signature to identify either process [14,15] is neutrino-nucleon quasielastic scattering (QE), resonant one of the biggest challenges in the study of neutrino production (RES), and deeply inelastic scattering (DIS). interactions in the GeV regime. In this paper, we examine These primary interactions are embedded in the nucleus, the phenomenon of pion-proton correlation and discuss where nuclear effects can modify the event topology. the method of using final-state (i.e., post-FSI) protons to For example, in interactions where no pion is produced study absorbed-pion events. -
Pion Decay – Solution Note Background Particle Physics Research Institutes Are Trying to Simulate and Research the Behavior of Sub-Atomic Particles
Simulate, Stimulate, Test… Pion Decay – Solution Note Background Particle physics research institutes are trying to simulate and research the behavior of sub-atomic particles. 0 A Pion is any of three sub-atomic particles : 휋 , 휋−, 푎푛푑 휋+. Each Pion consists of a Quark and an Anti- quark and is therefore a Meson. Pions are the lightest Mesons, because they are composed of the lightest Quarks. Because Pions consists of a particle and an antiparticle, they are very unstable, with the Pions − + −8 휋 , 푎푛푑 휋 decaying with a mean lifetime of 26 nanoseconds (2.6×10 seconds), and the neutral 0 Pion 휋 decaying with a much shorter lifetime of 8.4×10−17 seconds. Figure 1: Nuclear force interaction Requirement The primary decay mode of a Pion, with probability 0.999877, is a purely Leptonic decay into an anti- Muon and a Muon Neutrino. + + 휋 → 휇 + 푣휇 − − 휋 → 휇 + 푣휇̅ The second most common decay mode of a Pion, with probability 0.000123, is also a Leptonic decay into an Electron and the corresponding Electron anti-Neutrino. This "electronic mode" was discovered at CERN in 1958. + + 휋 → 푒 + 푣푒 − − 휋 → 푒 + 푣푒̅ Also observed, for charged Pions only, is the very rare "Pion beta decay" (with probability of about 10−8) into a neutral Pion plus an Electron and Electron anti-Neutrino. 0 The 휋 Pion decays in an electromagnetic force process. The main decay mode, with a branching ratio BR=0.98823, is into two photons: Pion Decay - Solution Note No. 1 Simulate, Stimulate, Test… 휋0 → 2훾 The second most common decay mode is the “Dalitz decay” (BR=0.01174), which is a two-photon decay with an internal photon conversion resulting a photon and an electron-positron pair in the final state: 휋0 → 훾+푒− + 푒+ Also observed for neutral Pions only, are the very rare “double Dalitz decay” and the “loop-induced decay”. -
Search for Non Standard Model Higgs Boson
Thirteenth Conference on the Intersections of Particle and Nuclear Physics May 29 – June 3, 2018 Palm Springs, CA Search for Non Standard Model Higgs Boson Ana Elena Dumitriu (IFIN-HH, CPPM), On behalf of the ATLAS Collaboration 5/18/18 1 Introduction and Motivation ● The discovery of the Higgs (125 GeV) by ATLAS and CMS collaborations → great success of particle physics and especially Standard Model (SM) ● However.... – MORE ROOM Hierarchy problem FOR HIGGS PHYSICS – Origin of dark matter, dark energy BEYOND SM – Baryon Asymmetry – Gravity – Higgs br to Beyond Standard Model (BSM) particles of BRBSM < 32% at 95% C.L. ● !!!!!!There is plenty of room for Higgs physics beyond the Standard Model. ● There are several theoretical models with an extended Higgs sector. – 2 Higgs Doublet Models (2HDM). Having two complex scalar SU(2) doublets, they are an effective extension of the SM. In total, 5 different Higgs bosons are predicted: two CP even and one CP odd electrically neutral Higgs bosons, denoted by h, H, and A, respectively, and two charged Higgs bosons, H±. The parameters used to describe a 2HDM are the Higgs boson masses and the ratios of their vacuum expectation values. ● type I, where one SU(2) doublet gives masses to all leptons and quarks and the other doublet essentially decouples from fermions ● type II, where one doublet gives mass to up-like quarks (and potentially neutrinos) and the down-type quarks and leptons receive mass from the other doublet. – Supersymmetry (SUSY), which brings along super-partners of the SM particles. The Minimal Supersymmetric Standard Model (MSSM), whose Higgs sector is equivalent to the one of a constrained 2HDM of type II and the next-to MSSM (NMSSM) are among the experimentally best tested models, because they provide good benchmarks for SUSY. -
Workshop on Pion-Kaon Interactions (PKI2018) Mini-Proceedings
Date: April 19, 2018 Workshop on Pion-Kaon Interactions (PKI2018) Mini-Proceedings 14th - 15th February, 2018 Thomas Jefferson National Accelerator Facility, Newport News, VA, U.S.A. M. Amaryan, M. Baalouch, G. Colangelo, J. R. de Elvira, D. Epifanov, A. Filippi, B. Grube, V. Ivanov, B. Kubis, P. M. Lo, M. Mai, V. Mathieu, S. Maurizio, C. Morningstar, B. Moussallam, F. Niecknig, B. Pal, A. Palano, J. R. Pelaez, A. Pilloni, A. Rodas, A. Rusetsky, A. Szczepaniak, and J. Stevens Editors: M. Amaryan, Ulf-G. Meißner, C. Meyer, J. Ritman, and I. Strakovsky Abstract This volume is a short summary of talks given at the PKI2018 Workshop organized to discuss current status and future prospects of π K interactions. The precise data on π interaction will − K have a strong impact on strange meson spectroscopy and form factors that are important ingredients in the Dalitz plot analysis of a decays of heavy mesons as well as precision measurement of Vus matrix element and therefore on a test of unitarity in the first raw of the CKM matrix. The workshop arXiv:1804.06528v1 [hep-ph] 18 Apr 2018 has combined the efforts of experimentalists, Lattice QCD, and phenomenology communities. Experimental data relevant to the topic of the workshop were presented from the broad range of different collaborations like CLAS, GlueX, COMPASS, BaBar, BELLE, BESIII, VEPP-2000, and LHCb. One of the main goals of this workshop was to outline a need for a new high intensity and high precision secondary KL beam facility at JLab produced with the 12 GeV electron beam of CEBAF accelerator. -
Physics with B-Mesons in ATLAS
Physics with B-mesons in ATLAS Lidia Smirnova1, Alexey Boldyrev, on behalf of the ATLAS Collaboration* *Moscow State University , E-mail: [email protected], [email protected] Abstract B-physics is an important part of studies with the LHC beams at low luminosities. Ef- fective B-meson reconstruction in ATLAS can produce a clean sample of events for detailed physics analysis with first data. The analysis includes measurements of B-meson masses and proper lifetimes to verify the performance of the Inner Detector, and to estimate back- grounds and trigger efficiencies for rare decays. ATL-PHYS-PROC-2009-135 23 November 2009 XXXIX International Symposium on Multiparticle Dynamics 4-9 September 2009 Gomel Region Belarus 1Speaker 1 Introduction B-physics is one of the important fields that can be studied with the first ATLAS data. Until now the in- formation about B-meson production come from B-factories, high-energy electron-positron and electron- proton colliders and proton-antiproton colliders. The proton-proton collisions at the LHC will be the next step in studies of B-meson production in hadron interactions with large b-quark production cross section and high luminosity. The ATLAS experiment will be able to reconstruct exclusive B-meson decays. After the introduction, section two describes briefly the ATLAS detector and triggers, relevant for B- physics, with stress on di-muon channels. Reconstruction of inclusive J=y! mm decays and separation of J=y from direct and indirect (B-hadrons) production mechanisms are discussed. The efficiency of B+-meson reconstruction with B+ ! J=yK+ decay mode is presented. -
1. Introduction
EXPERIMENTAL ASPECTS OF B PHYSICS * Persis S. Drell Laboratory of Nuclear Studies Cornell University Ithaca, NY 14853 1. Introduction The first experimental evidence for the existence of the b quark came in 1977 from an experiment at FNAL”’ in which high energy protons were scattered off of hadronic targets. A broad resonance, shown in Fig. 1, was observed in the plot of the invariant mass of muon pairs seen in a double armed spectrometer. The width of the resonance was greater than the energy resolution of the apparatus and the data were interpreted as the three lowest lying quark anti-quark bound states of a new quark flavor: b flavor, which stands for either beauty or bottom. These bb bound states were called the f, Y’, and Y”. When the & bound state, the J/qb, was discovered, it was found simulta- neously in proton-nucleus collisions at Brookhaven IN and at SPEAR’“’ in e+e- collisions. However, it took a year for the e+e- storage ring, DORIS, to confirm the f discovery:’ and it was still 2 years later that the then new e+e- storage ring at Cornell, CESR, also observed the Y(lS), T’(2S), T”(3.57 states and dis- covered a fourth state, T”‘(4S)!“] Both storage rings were easily able to resolve the states of the Upsilon system. Figure 2 shows the observed cross section at CESR versus energy in the Upsilon region, and although the apparent width of the 3 lower lying resonances is due to the machine energy spread, the true width and the leptonic width of the T could be inferred from the peak cross section and the leptonic branching ratio!’ The leptonic width is proportional to the square of the quark charges inside the Upsilon and the b quark was inferred to have charge l/3. -
Vector Mesons and an Interpretation of Seiberg Duality
Vector Mesons and an Interpretation of Seiberg Duality Zohar Komargodski School of Natural Sciences Institute for Advanced Study Einstein Drive, Princeton, NJ 08540 We interpret the dynamics of Supersymmetric QCD (SQCD) in terms of ideas familiar from the hadronic world. Some mysterious properties of the supersymmetric theory, such as the emergent magnetic gauge symmetry, are shown to have analogs in QCD. On the other hand, several phenomenological concepts, such as “hidden local symmetry” and “vector meson dominance,” are shown to be rigorously realized in SQCD. These considerations suggest a relation between the flavor symmetry group and the emergent gauge fields in theories with a weakly coupled dual description. arXiv:1010.4105v2 [hep-th] 2 Dec 2010 10/2010 1. Introduction and Summary The physics of hadrons has been a topic of intense study for decades. Various theoret- ical insights have been instrumental in explaining some of the conundrums of the hadronic world. Perhaps the most prominent tool is the chiral limit of QCD. If the masses of the up, down, and strange quarks are set to zero, the underlying theory has an SU(3)L SU(3)R × global symmetry which is spontaneously broken to SU(3)diag in the QCD vacuum. Since in the real world the masses of these quarks are small compared to the strong coupling 1 scale, the SU(3)L SU(3)R SU(3)diag symmetry breaking pattern dictates the ex- × → istence of 8 light pseudo-scalars in the adjoint of SU(3)diag. These are identified with the familiar pions, kaons, and eta.2 The spontaneously broken symmetries are realized nonlinearly, fixing the interactions of these pseudo-scalars uniquely at the two derivative level.