Study of Nuclear Properties with Muonic Atoms
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The Lamb Shift Experiment in Muonic Hydrogen
The Lamb Shift Experiment in Muonic Hydrogen Dissertation submitted to the Physics Faculty of the Ludwig{Maximilians{University Munich by Aldo Sady Antognini from Bellinzona, Switzerland Munich, November 2005 1st Referee : Prof. Dr. Theodor W. H¨ansch 2nd Referee : Prof. Dr. Dietrich Habs Date of the Oral Examination : December 21, 2005 Even if I don't think, I am. Itsuo Tsuda Je suis ou` je ne pense pas, je pense ou` je ne suis pas. Jacques Lacan A mia mamma e mio papa` con tanto amore Abstract The subject of this thesis is the muonic hydrogen (µ−p) Lamb shift experiment being performed at the Paul Scherrer Institute, Switzerland. Its goal is to measure the 2S 2P − energy difference in µp atoms by laser spectroscopy and to deduce the proton root{mean{ −3 square (rms) charge radius rp with 10 precision, an order of magnitude better than presently known. This would make it possible to test bound{state quantum electrody- namics (QED) in hydrogen at the relative accuracy level of 10−7, and will lead to an improvement in the determination of the Rydberg constant by more than a factor of seven. Moreover it will represent a benchmark for QCD theories. The experiment is based on the measurement of the energy difference between the F=1 F=2 2S1=2 and 2P3=2 levels in µp atoms to a precision of 30 ppm, using a pulsed laser tunable at wavelengths around 6 µm. Negative muons from a unique low{energy muon beam are −1 stopped at a rate of 70 s in 0.6 hPa of H2 gas. -
Muonium-Antimuonium Conversion Abstract
SciPost Phys. Proc. 5, 009 (2021) Muonium-antimuonium conversion Lorenz Willmann? and Klaus Jungmann Van Swinderen Institute, University of Groningen, 9747 AA, Groningen, The Netherlands ? [email protected] Review of Particle Physics at PSI doi:10.21468/SciPostPhysProc.5 Abstract The MACS experiment performed at PSI in the 1990s provided an yet unchallenged upper bound on the probability for a spontaneous conversion of the muonium atom, + + M =(µ e−), into its antiatom, antimuonium M =(µ−e ). It comprises the culmination of a series of measurements at various accelerator laboratories worldwide. The experimen- tal limits on the process have provided input and steering for the further development of a variety of theoretical models beyond the standard theory, in particular for mod- els which address lepton number violating processes and matter-antimatter oscillations. Several models beyond the standard theory could be strongly disfavored. There is inter- est in a new measurement and improved sensitivity could be reached by exploiting the time evolution of the conversion process, e.g., at intense pulsed muonium sources. Copyright L. Willmann and K. Jungmann. Received 16-02-2021 This work is licensed under the Creative Commons Accepted 28-04-2021 Check for Attribution 4.0 International License. Published 06-09-2021 updates Published by the SciPost Foundation. doi:10.21468/SciPostPhysProc.5.009 9.1 Introduction + The bound state of a positive muon (µ ) and an electron (e−) is an exotic atom which has been named muonium (M) by V.Telegdi. This exotic atom was first produced and observed by V.W. Hughes and collaborators in 1960 [1]. -
Muon Decay 1
Muon Decay 1 LIFETIME OF THE MUON Introduction Muons are unstable particles; otherwise, they are rather like electrons but with much higher masses, approximately 105 MeV. Radioactive nuclear decays do not release enough energy to produce them; however, they are readily available in the laboratory as the dominant component of the cosmic ray flux at the earth’s surface. There are two types of muons, with opposite charge, and they decay into electrons or positrons and two neutrinos according to the rules + + µ → e νe ν¯µ − − µ → e ν¯e νµ . The muon decay is a radioactiveprocess which follows the usual exponential law for the probability of survival for a given time t. Be sure that you understand the basis for this law. The goal of the experiment is to measure the muon lifetime which is roughly 2 µs. With care you can make the measurement with an accuracy of a few percent or better. In order to achieve this goal in a conceptually simple way, we look only at those muons that happen to come to rest inside our detector. That is, we first capture a muon and then measure the elapsed time until it decays. Muons are rather penetrating particles, they can easily go through meters of concrete. Nevertheless, a small fraction of the muons will be slowed down and stopped in the detector. As shown in Figure 1, the apparatus consists of two types of detectors. There is a tank filled with liquid scintillator (a big metal box) viewed by two photomultiplier tubes (Left and Right) and two plastic scintillation counters (flat panels wrapped in black tape), each viewed by a photomul- tiplier tube (Top and Bottom). -
Hadronic Light-By-Light Contribution to $(G-2) \Mu $ from Lattice QCD: A
MITP/21-019 CERN-TH-2021-047 Hadronic light-by-light contribution to (g − 2)µ from lattice QCD: a complete calculation En-Hung Chao,1 Renwick J. Hudspith,1 Antoine G´erardin,2 Jeremy R. Green,3 Harvey B. Meyer,1, 4, 5 and Konstantin Ottnad1 1PRISMA+ Cluster of Excellence & Institut f¨urKernphysik, Johannes Gutenberg-Universit¨atMainz, D-55099 Mainz, Germany 2Aix Marseille Univ, Universit´ede Toulon, CNRS, CPT, Marseille, France 3Theoretical Physics Department, CERN, 1211 Geneva 23, Switzerland 4Helmholtz Institut Mainz, Staudingerweg 18, D-55128 Mainz, Germany 5GSI Helmholtzzentrum f¨urSchwerionenforschung, Darmstadt, Germany (Dated: April 7, 2021) We compute the hadronic light-by-light scattering contribution to the muon g 2 − from the up, down, and strange-quark sector directly using lattice QCD. Our calcu- lation features evaluations of all possible Wick-contractions of the relevant hadronic four-point function and incorporates several different pion masses, volumes, and lattice-spacings. We obtain a value of aHlbl = 106:8(14:7) 10−11 (adding statistical µ × and systematic errors in quadrature), which is consistent with current phenomenolog- ical estimates and a previous lattice determination. It now appears conclusive that the hadronic light-by-light contribution cannot explain the current tension between theory and experiment for the muon g 2. − I. INTRODUCTION The anomalous magnetic moment of the muon, aµ (g 2)µ=2, is one of the most precisely measured quantities of the Standard Model (SM)≡ of− particle physics. Its value is of considerable interest to the physics community as, currently, there exists a 3:7σ tension between the experimental determination of Ref. -
Charge Radius of the Short-Lived Ni68 and Correlation with The
PHYSICAL REVIEW LETTERS 124, 132502 (2020) Charge Radius of the Short-Lived 68Ni and Correlation with the Dipole Polarizability † S. Kaufmann,1 J. Simonis,2 S. Bacca,2,3 J. Billowes,4 M. L. Bissell,4 K. Blaum ,5 B. Cheal,6 R. F. Garcia Ruiz,4,7, W. Gins,8 C. Gorges,1 G. Hagen,9 H. Heylen,5,7 A. Kanellakopoulos ,8 S. Malbrunot-Ettenauer,7 M. Miorelli,10 R. Neugart,5,11 ‡ G. Neyens ,7,8 W. Nörtershäuser ,1,* R. Sánchez ,12 S. Sailer,13 A. Schwenk,1,5,14 T. Ratajczyk,1 L. V. Rodríguez,15, L. Wehner,16 C. Wraith,6 L. Xie,4 Z. Y. Xu,8 X. F. Yang,8,17 and D. T. Yordanov15 1Institut für Kernphysik, Technische Universität Darmstadt, D-64289 Darmstadt, Germany 2Institut für Kernphysik and PRISMA+ Cluster of Excellence, Johannes Gutenberg-Universität Mainz, D-55128 Mainz, Germany 3Helmholtz Institute Mainz, GSI Helmholtzzentrum für Schwerionenforschung GmbH, D-64291 Darmstadt, Germany 4School of Physics and Astronomy, The University of Manchester, Manchester, M13 9PL, United Kingdom 5Max-Planck-Institut für Kernphysik, D-69117 Heidelberg, Germany 6Oliver Lodge Laboratory, Oxford Street, University of Liverpool, Liverpool L69 7ZE, United Kingdom 7Experimental Physics Department, CERN, CH-1211 Geneva 23, Switzerland 8KU Leuven, Instituut voor Kern- en Stralingsfysica, B-3001 Leuven, Belgium 9Physics Division, Oak Ridge National Laboratory, Oak Ridge, Tennessee 37831, USA and Department of Physics and Astronomy, University of Tennessee, Knoxville, Tennessee 37996, USA 10TRIUMF, 4004 Wesbrook Mall, Vancouver, British Columbia, V6T 2A3, Canada 11Institut -
Muon Neutrino Mass Without Oscillations
The Distant Possibility of Using a High-Luminosity Muon Source to Measure the Mass of the Neutrino Independent of Flavor Oscillations By John Michael Williams [email protected] Markanix Co. P. O. Box 2697 Redwood City, CA 94064 2001 February 19 (v. 1.02) Abstract: Short-baseline calculations reveal that if the neutrino were massive, it would show a beautifully structured spectrum in the energy difference between storage ring and detector; however, this spectrum seems beyond current experimental reach. An interval-timing paradigm would not seem feasible in a short-baseline experiment; however, interval timing on an Earth-Moon long baseline experiment might be able to improve current upper limits on the neutrino mass. Introduction After the Kamiokande and IMB proton-decay detectors unexpectedly recorded neutrinos (probably electron antineutrinos) arriving from the 1987A supernova, a plethora of papers issued on how to use this happy event to estimate the mass of the neutrino. Many of the estimates based on these data put an upper limit on the mass of the electron neutrino of perhaps 10 eV c2 [1]. When Super-Kamiokande and other instruments confirmed the apparent deficit in electron neutrinos from the Sun, and when a deficit in atmospheric muon- neutrinos likewise was observed, this prompted the extension of the kaon-oscillation theory to neutrinos, culminating in a flavor-oscillation theory based by analogy on the CKM quark mixing matrix. The oscillation theory was sensitive enough to provide evidence of a neutrino mass, even given the low statistics available at the largest instruments. J. M. Williams Neutrino Mass Without Oscillations (2001-02-19) 2 However, there is reason to doubt that the CKM analysis validly can be applied physically over the long, nonvirtual propagation distances of neutrinos [2]. -
Muonic Atoms and Radii of the Lightest Nuclei
Muonic atoms and radii of the lightest nuclei Randolf Pohl Uni Mainz MPQ Garching Tihany 10 June 2019 Outline ● Muonic hydrogen, deuterium and the Proton Radius Puzzle New results from H spectroscopy, e-p scattering ● Muonic helium-3 and -4 Charge radii and the isotope shift ● Muonic present: HFS in μH, μ3He 10x better (magnetic) Zemach radii ● Muonic future: muonic Li, Be 10-100x better charge radii ● Ongoing: Triton charge radius from atomic T(1S-2S) 400fold improved triton charge radius Nuclear rms charge radii from measurements with electrons values in fm * elastic electron scattering * H/D: laser spectroscopy and QED (a lot!) * He, Li, …. isotope shift for charge radius differences * for medium-high Z (C and above): muonic x-ray spectroscopy sources: * p,d: CODATA-2014 * t: Amroun et al. (Saclay) , NPA 579, 596 (1994) * 3,4He: Sick, J.Phys.Chem.Ref Data 44, 031213 (2015) * Angeli, At. Data Nucl. Data Tab. 99, 69 (2013) The “Proton Radius Puzzle” Measuring Rp using electrons: 0.88 fm ( +- 0.7%) using muons: 0.84 fm ( +- 0.05%) 0.84 fm 0.88 fm 5 μd 2016 CODATA-2014 4 μp 2013 5.6 σ 3 e-p scatt. μp 2010 2 H spectroscopy 1 0.83 0.84 0.85 0.86 0.87 0.88 0.89 0.9 Proton charge radius R [fm] ch μd 2016: RP et al (CREMA Coll.) Science 353, 669 (2016) μp 2013: A. Antognini, RP et al (CREMA Coll.) Science 339, 417 (2013) The “Proton Radius Puzzle” Measuring Rp using electrons: 0.88 fm ( +- 0.7%) using muons: 0.84 fm ( +- 0.05%) 0.84 fm 0.88 fm 5 μd 2016 CODATA-2014 4 μp 2013 5.6 σ 3 e-p scatt. -
The MITP Proton Radius Puzzle Workshop
Report on The MITP Proton Radius Puzzle Workshop June 2–6, 2014 in Waldthausen Castle, Mainz, Germany 1 Description of the Workshop The organizers of the workshop were: • Carl Carlson, William & Mary, [email protected] • Richard Hill, University of Chicago, [email protected] • Savely Karshenboim, MPI fur¨ Quantenoptik & Pulkovo Observatory, [email protected] • Marc Vanderhaeghen, Universitat¨ Mainz, [email protected] The web page of the workshop, which contains all talks, can be found at https://indico.mitp.uni-mainz.de/conferenceDisplay.py?confId=14 . The size of the proton is one of the most fundamental observables in hadron physics. It is measured through an electromagnetic form factor. The latter is directly related to the distribution of charge and magnetization of the baryon and through such imaging provides the basis of nearly all studies of the hadron structure. In very recent years, a very precise knowledge of nucleon form factors has become more and more im- portant as input for precision experiments in several fields of physics. Well known examples are the hydrogen Lamb shift and the hydrogen hyperfine splitting. The atomic physics measurements of energy level splittings reach an impressive accuracy of up to 13 significant digits. Its theoretical understanding however is far less accurate, being at the part-per-million level (ppm). The main theoretical uncertainty lies in proton structure corrections, which limits the search for new physics in these kinds of experiment. In this context, the recent PSI measurement of the proton charge radius from the Lamb shift in muonic hydrogen has given a value that is a startling 4%, or 5 standard deviations, lower than the values ob- tained from energy level shifts in electronic hydrogen and from electron-proton scattering experiments, see figure below. -
Muons: Particles of the Moment
FEATURES Measurements of the anomalous magnetic moment of the muon provide strong hints that the Standard Model of particle physics might be incomplete Muons: particles of the moment David W Hertzog WHEN asked what the most important strange, bottom and top; and six leptons, issue in particle physics is today, my ABORATORY namely the electron, muon and tau- colleagues offer three burning ques- L lepton plus their associated neutrinos. ATIONAL tions: What is the origin of mass? Why N A different set of particles is respon- is the universe made of matter and not sible for the interactions between these equal parts of matter and antimatter? ROOKHAVEN matter particles in the model. The elec- And is there any physics beyond the B tromagnetic interaction that binds elec- Standard Model? trons to nuclei results from the exchange The first question is being addressed of photons, whereas the strong force by a feverish quest to find the Higgs that binds quarks together inside neut- boson, which is believed to be respon- rons, protons and other hadrons is car- sible for the mass of fundamental par- ried by particles called gluons. The ticles. The Tevatron at Fermilab, which third force in the Standard Model – the is currently running, or the Large Had- weak nuclear interaction, which is re- ron Collider at CERN, which is due sponsible for radioactive decay – is car- to start experiments in 2007, should OWMAN ried by the W and Z bosons. B IPP eventually provide the answer to this R Physicists love the Standard Model, question by detecting the Higgs and but they do not like it. -
Physics Has a Core Problem
Physics Has a Core Problem Physicists can solve many puzzles by taking more accurate and careful measurements. Randolf Pohl and his colleagues at the Max Planck Institute of Quantum Optics in Garching, however, actually created a new problem with their precise measurements of the proton radius, because the value they measured differs significantly from the value previously considered to be valid. The difference could point to gaps in physicists’ picture of matter. Measuring with a light ruler: Randolf Pohl and his team used laser spectroscopy to determine the proton radius – and got a surprising result. PHYSICS & ASTRONOMY_Proton Radius TEXT PETER HERGERSBERG he atmosphere at the scien- tific conferences that Ran- dolf Pohl has attended in the past three years has been very lively. And the T physicist from the Max Planck Institute of Quantum Optics is a good part of the reason for this liveliness: the commu- nity of experts that gathers there is working together to solve a puzzle that Pohl and his team created with its mea- surements of the proton radius. Time and time again, speakers present possible solutions and substantiate them with mathematically formulated arguments. In the process, they some- times also cast doubt on theories that for decades have been considered veri- fied. Other speakers try to find weak spots in their fellow scientists’ explana- tions, and present their own calcula- tions to refute others’ hypotheses. In the end, everyone goes back to their desks and their labs to come up with subtle new deliberations to fuel the de- bate at the next meeting. In 2010, the Garching-based physi- cists, in collaboration with an interna- tional team, published a new value for the charge radius of the proton – that is, the nucleus at the core of a hydro- gen atom. -
Angular Distribution Measurement of Beam-Foil Muonium Part II: Muon Injection Simulation for a New Muon G-2 Experiment
LAr-12380-T DE93 002178 Part I: Angular Distribution Measurement of Beam-Foil Muonium Part II: Muon Injection Simulation for a New Muon g-2 Experiment Hyo Eun Ahn* 'Guest Scientist at Los Alamos. Department of Physics, Yale University, New Haven, CT 06511-8167. DISTFUDUTiCN Of-' TH5S DOCUMENT 16 f7\\C^ /A\ fl^ir?Trr)/?^i(^ Los A|amos National Laboratoryy L ^© ZAiUaiLI LJ U\VJ& LoL s Alamos.NeAlN w MexicMi o 8754875455 Acknowledgement s I thank my advisor, Vernon Hughes, for his support and guidance throughout the last five years and for providing me an opportunity to work on both muonium experiments at LAMPF and the simulation study on muon g—2 experiment at BNL. I am grateful to Walter Lysenko for introducing me to the simulation study of muon injection and the availability of his help whenever I need. I also like to thank my collaborators for the angular distribution experiment. They are Frank Chmely, Ver- non Hughes, Steve Kittell, Yunan Kuang, Bjorn Matthias, Hans-Jurgen Mundinger, Benwen Ni, Gisbert zu Putlitz, Reiner Schaefer, and Kim Woodle. This experiment would not have been possible without the effort and commitment of these co-workers. Special thanks goes to Bjorn Matthias ior many helpful remarks and discussion from the first stage of data analysis to reading this manuscript. Technical support from LAMPF staff was marvelous. Thanks goes to Jov Ivie, Chandra Pillai, Richard Werbeck, and the LAMPF staff. I appreciate the help of the staff at the data analysis center (DAC) of LAMPF; they are Art Chavez, John Faucett, Elvira Martinez, and Mike Oothoudt. -
Arxiv:1512.01765V2 [Physics.Atom-Ph]
August12,2016 1:27 WSPCProceedings-9.75inx6.5in Antognini˙ICOLS˙3 page 1 1 Muonic atoms and the nuclear structure A. Antognini∗ for the CREMA collaboration Institute for Particle Physics, ETH, 8093 Zurich, Switzerland Laboratory for Particle Physics, Paul Scherrer Institute, 5232 Villigen-PSI, Switzerland ∗E-mail: [email protected] High-precision laser spectroscopy of atomic energy levels enables the measurement of nu- clear properties. Sensitivity to these properties is particularly enhanced in muonic atoms which are bound systems of a muon and a nucleus. Exemplary is the measurement of the proton charge radius from muonic hydrogen performed by the CREMA collaboration which resulted in an order of magnitude more precise charge radius as extracted from other methods but at a variance of 7 standard deviations. Here, we summarize the role of muonic atoms for the extraction of nuclear charge radii, we present the status of the so called “proton charge radius puzzle”, and we sketch how muonic atoms can be used to infer also the magnetic nuclear radii, demonstrating again an interesting interplay between atomic and particle/nuclear physics. Keywords: Proton radius; Muon; Laser spectroscopy, Muonic atoms; Charge and mag- netic radii; Hydrogen; Electron-proton scattering; Hyperfine splitting; Nuclear models. 1. What atomic physics can do for nuclear physics The theory of the energy levels for few electrons systems, which is based on bound- state QED, has an exceptional predictive power that can be systematically improved due to the perturbative nature of the theory itself [1, 2]. On the other side, laser spectroscopy yields spacing between energy levels in these atomic systems so pre- cisely, that even tiny effects related with the nuclear structure already influence several significant digits of these measurements.