Physics Results from the First Electron-Proton Collider HERA
Total Page:16
File Type:pdf, Size:1020Kb
Load more
Recommended publications
-
The Five Common Particles
The Five Common Particles The world around you consists of only three particles: protons, neutrons, and electrons. Protons and neutrons form the nuclei of atoms, and electrons glue everything together and create chemicals and materials. Along with the photon and the neutrino, these particles are essentially the only ones that exist in our solar system, because all the other subatomic particles have half-lives of typically 10-9 second or less, and vanish almost the instant they are created by nuclear reactions in the Sun, etc. Particles interact via the four fundamental forces of nature. Some basic properties of these forces are summarized below. (Other aspects of the fundamental forces are also discussed in the Summary of Particle Physics document on this web site.) Force Range Common Particles It Affects Conserved Quantity gravity infinite neutron, proton, electron, neutrino, photon mass-energy electromagnetic infinite proton, electron, photon charge -14 strong nuclear force ≈ 10 m neutron, proton baryon number -15 weak nuclear force ≈ 10 m neutron, proton, electron, neutrino lepton number Every particle in nature has specific values of all four of the conserved quantities associated with each force. The values for the five common particles are: Particle Rest Mass1 Charge2 Baryon # Lepton # proton 938.3 MeV/c2 +1 e +1 0 neutron 939.6 MeV/c2 0 +1 0 electron 0.511 MeV/c2 -1 e 0 +1 neutrino ≈ 1 eV/c2 0 0 +1 photon 0 eV/c2 0 0 0 1) MeV = mega-electron-volt = 106 eV. It is customary in particle physics to measure the mass of a particle in terms of how much energy it would represent if it were converted via E = mc2. -
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. -
A Discussion on Characteristics of the Quantum Vacuum
A Discussion on Characteristics of the Quantum Vacuum Harold \Sonny" White∗ NASA/Johnson Space Center, 2101 NASA Pkwy M/C EP411, Houston, TX (Dated: September 17, 2015) This paper will begin by considering the quantum vacuum at the cosmological scale to show that the gravitational coupling constant may be viewed as an emergent phenomenon, or rather a long wavelength consequence of the quantum vacuum. This cosmological viewpoint will be reconsidered on a microscopic scale in the presence of concentrations of \ordinary" matter to determine the impact on the energy state of the quantum vacuum. The derived relationship will be used to predict a radius of the hydrogen atom which will be compared to the Bohr radius for validation. The ramifications of this equation will be explored in the context of the predicted electron mass, the electrostatic force, and the energy density of the electric field around the hydrogen nucleus. It will finally be shown that this perturbed energy state of the quan- tum vacuum can be successfully modeled as a virtual electron-positron plasma, or the Dirac vacuum. PACS numbers: 95.30.Sf, 04.60.Bc, 95.30.Qd, 95.30.Cq, 95.36.+x I. BACKGROUND ON STANDARD MODEL OF COSMOLOGY Prior to developing the central theme of the paper, it will be useful to present the reader with an executive summary of the characteristics and mathematical relationships central to what is now commonly referred to as the standard model of Big Bang cosmology, the Friedmann-Lema^ıtre-Robertson-Walker metric. The Friedmann equations are analytic solutions of the Einstein field equations using the FLRW metric, and Equation(s) (1) show some commonly used forms that include the cosmological constant[1], Λ. -
Lesson 1: the Single Electron Atom: Hydrogen
Lesson 1: The Single Electron Atom: Hydrogen Irene K. Metz, Joseph W. Bennett, and Sara E. Mason (Dated: July 24, 2018) Learning Objectives: 1. Utilize quantum numbers and atomic radii information to create input files and run a single-electron calculation. 2. Learn how to read the log and report files to obtain atomic orbital information. 3. Plot the all-electron wavefunction to determine where the electron is likely to be posi- tioned relative to the nucleus. Before doing this exercise, be sure to read through the Ins and Outs of Operation document. So, what do we need to build an atom? Protons, neutrons, and electrons of course! But the mass of a proton is 1800 times greater than that of an electron. Therefore, based on de Broglie’s wave equation, the wavelength of an electron is larger when compared to that of a proton. In other words, the wave-like properties of an electron are important whereas we think of protons and neutrons as particle-like. The separation of the electron from the nucleus is called the Born-Oppenheimer approximation. So now we need the wave-like description of the Hydrogen electron. Hydrogen is the simplest atom on the periodic table and the most abundant element in the universe, and therefore the perfect starting point for atomic orbitals and energies. The compu- tational tool we are going to use is called OPIUM (silly name, right?). Before we get started, we should know what’s needed to create an input file, which OPIUM calls a parameter files. Each parameter file consist of a sequence of ”keyblocks”, containing sets of related parameters. -
1.1. Introduction the Phenomenon of Positron Annihilation Spectroscopy
PRINCIPLES OF POSITRON ANNIHILATION Chapter-1 __________________________________________________________________________________________ 1.1. Introduction The phenomenon of positron annihilation spectroscopy (PAS) has been utilized as nuclear method to probe a variety of material properties as well as to research problems in solid state physics. The field of solid state investigation with positrons started in the early fifties, when it was recognized that information could be obtained about the properties of solids by studying the annihilation of a positron and an electron as given by Dumond et al. [1] and Bendetti and Roichings [2]. In particular, the discovery of the interaction of positrons with defects in crystal solids by Mckenize et al. [3] has given a strong impetus to a further elaboration of the PAS. Currently, PAS is amongst the best nuclear methods, and its most recent developments are documented in the proceedings of the latest positron annihilation conferences [4-8]. PAS is successfully applied for the investigation of electron characteristics and defect structures present in materials, magnetic structures of solids, plastic deformation at low and high temperature, and phase transformations in alloys, semiconductors, polymers, porous material, etc. Its applications extend from advanced problems of solid state physics and materials science to industrial use. It is also widely used in chemistry, biology, and medicine (e.g. locating tumors). As the process of measurement does not mostly influence the properties of the investigated sample, PAS is a non-destructive testing approach that allows the subsequent study of a sample by other methods. As experimental equipment for many applications, PAS is commercially produced and is relatively cheap, thus, increasingly more research laboratories are using PAS for basic research, diagnostics of machine parts working in hard conditions, and for characterization of high-tech materials. -
A Young Physicist's Guide to the Higgs Boson
A Young Physicist’s Guide to the Higgs Boson Tel Aviv University Future Scientists – CERN Tour Presented by Stephen Sekula Associate Professor of Experimental Particle Physics SMU, Dallas, TX Programme ● You have a problem in your theory: (why do you need the Higgs Particle?) ● How to Make a Higgs Particle (One-at-a-Time) ● How to See a Higgs Particle (Without fooling yourself too much) ● A View from the Shadows: What are the New Questions? (An Epilogue) Stephen J. Sekula - SMU 2/44 You Have a Problem in Your Theory Credit for the ideas/example in this section goes to Prof. Daniel Stolarski (Carleton University) The Usual Explanation Usual Statement: “You need the Higgs Particle to explain mass.” 2 F=ma F=G m1 m2 /r Most of the mass of matter lies in the nucleus of the atom, and most of the mass of the nucleus arises from “binding energy” - the strength of the force that holds particles together to form nuclei imparts mass-energy to the nucleus (ala E = mc2). Corrected Statement: “You need the Higgs Particle to explain fundamental mass.” (e.g. the electron’s mass) E2=m2 c4+ p2 c2→( p=0)→ E=mc2 Stephen J. Sekula - SMU 4/44 Yes, the Higgs is important for mass, but let’s try this... ● No doubt, the Higgs particle plays a role in fundamental mass (I will come back to this point) ● But, as students who’ve been exposed to introductory physics (mechanics, electricity and magnetism) and some modern physics topics (quantum mechanics and special relativity) you are more familiar with.. -
1 Solving Schrödinger Equation for Three-Electron Quantum Systems
Solving Schrödinger Equation for Three-Electron Quantum Systems by the Use of The Hyperspherical Function Method Lia Leon Margolin 1 , Shalva Tsiklauri 2 1 Marymount Manhattan College, New York, NY 2 New York City College of Technology, CUNY, Brooklyn, NY, Abstract A new model-independent approach for the description of three electron quantum dots in two dimensional space is developed. The Schrödinger equation for three electrons interacting by the logarithmic potential is solved by the use of the Hyperspherical Function Method (HFM). Wave functions are expanded in a complete set of three body hyperspherical functions. The center of mass of the system and relative motion of electrons are separated. Good convergence for the ground state energy in the number of included harmonics is obtained. 1. Introduction One of the outstanding achievements of nanotechnology is construction of artificial atoms- a few-electron quantum dots in semiconductor materials. Quantum dots [1], artificial electron systems realizable in modern semiconductor structures, are ideal physical objects for studying effects of electron-electron correlations. Quantum dots may contain a few two-dimensional (2D) electrons moving in the plane z=0 in a lateral confinement potential V(x, y). Detailed theoretical study of physical properties of quantum-dot atoms, including the Fermi-liquid-Wigner molecule crossover in the ground state with growing strength of intra-dot Coulomb interaction attracted increasing interest [2-4]. Three and four electron dots have been studied by different variational methods [4-6] and some important results for the energy of states have been reported. In [7] quantum-dot Beryllium (N=4) as four Coulomb-interacting two dimensional electrons in a parabolic confinement was investigated. -
One-Electron Atom
One-electron Atom The atomic orbitals of hydrogen-like atoms are solutions to the Schrödinger equation in a spherically symmetric potential. In this case, the potential term is the potential given by Coulomb's law: where •ε0 is the permittivity of the vacuum, •Z is the atomic number (number of protons in the nucleus), •e is the elementary charge (charge of an electron), •r is the distance of the electron from the nucleus. After writing the wave function as a product of functions: (in spherical coordinates), where Ylm are spherical harmonics, we arrive at the following Schrödinger equation: 2010年10月11日星期一 where µ is, approximately, the mass of the electron. More accurately, it is the reduced mass of the system consisting of the electron and the nucleus. Different values of l give solutions with different angular momentum, where l (a non-negative integer) is the quantum number of the orbital angular momentum. The magnetic quantum number m (satisfying ) is the (quantized) projection of the orbital angular momentum on the z-axis. 2010年10月11日星期一 Wave function In addition to l and m, a third integer n > 0, emerges from the boundary conditions placed on R. The functions R and Y that solve the equations above depend on the values of these integers, called quantum numbers. It is customary to subscript the wave functions with the values of the quantum numbers they depend on. The final expression for the normalized wave function is: where: • are the generalized Laguerre polynomials in the definition given here. • Here, µ is the reduced mass of the nucleus-electron system, where mN is the mass of the nucleus. -
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 ......................... -
Proton Therapy ACKNOWLEDGEMENTS
AMERICAN BRAIN TUMOR ASSOCIATION Proton Therapy ACKNOWLEDGEMENTS ABOUT THE AMERICAN BRAIN TUMOR ASSOCIATION Founded in 1973, the American Brain Tumor Association (ABTA) was the first national nonprofit organization dedicated solely to brain tumor research. For over 40 years, the Chicago-based ABTA has been providing comprehensive resources that support the complex needs of brain tumor patients and caregivers, as well as the critical funding of research in the pursuit of breakthroughs in brain tumor diagnosis, treatment and care. To learn more about the ABTA, visit www.abta.org. We gratefully acknowledge Anita Mahajan, Director of International Development, MD Anderson Proton Therapy Center, director, Pediatric Radiation Oncology, co-section head of Pediatric and CNS Radiation Oncology, The University of Texas MD Anderson Cancer Center; Kevin S. Oh, MD, Department of Radiation Oncology, Massachusetts General Hospital; and Sridhar Nimmagadda, PhD, assistant professor of Radiology, Medicine and Oncology, Johns Hopkins University, for their review of this edition of this publication. This publication is not intended as a substitute for professional medical advice and does not provide advice on treatments or conditions for individual patients. All health and treatment decisions must be made in consultation with your physician(s), utilizing your specific medical information. Inclusion in this publication is not a recommendation of any product, treatment, physician or hospital. COPYRIGHT © 2015 ABTA REPRODUCTION WITHOUT PRIOR WRITTEN PERMISSION IS PROHIBITED AMERICAN BRAIN TUMOR ASSOCIATION Proton Therapy INTRODUCTION Brain tumors are highly variable in their treatment and prognosis. Many are benign and treated conservatively, while others are malignant and require aggressive combinations of surgery, radiation and chemotherapy.