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Arxiv:0902.0628V3 [Hep-Ph] 20 Aug 2009 Nhne If Unchanged Suethat Assume Xeso Ftes Ya Xr Clrsnltwsas Icse N[2], in Problem
IFT-09-01 UCRHEP-T463 Pragmatic approach to the little hierarchy problem - the case for Dark Matter and neutrino physics - Bohdan GRZADKOWSKI∗ Institute of Theoretical Physics, University of Warsaw, Ho˙za 69, PL-00-681 Warsaw, Poland Jos´e WUDKA† Department of Physics and Astronomy, University of California, Riverside CA 92521-0413, USA We show that the addition of real scalars (gauge singlets) to the Standard Model can both ame- liorate the little hierarchy problem and provide realistic Dark Matter candidates. To this end, the coupling of the new scalars to the standard Higgs boson must be relatively strong and their mass should be in the 1 − 3 TeV range, while the lowest cutoff of the (unspecified) UV completion must be >∼5 TeV, depending on the Higgs boson mass and the number of singlets present. The existence of the singlets also leads to realistic and surprisingly reach neutrino physics. The resulting light neutrino mass spectrum and mixing angles are consistent with the constraints from the neutrino oscillations. PACS numbers: 12.60.Fr, 13.15.+g, 95.30.Cq, 95.35.+d Keywords: little hierarchy problem, gauge singlet, dark matter, neutrinos Introduction The goal of this project is to provide the most economic extension of the Standard Model (SM) for which the little hierarchy problem is ameliorated while retaining all the successes of the SM. We focus here on leading corrections to the SM, so we will consider only those extensions that interact with the SM through renormalizable interactions (below we will comment on the effects of higher-dimensional interactions). Since we concentrate on taming the quadratic divergence of the Higgs boson mass, it is natural to consider extensions of the scalar sector: when adding a new field ϕ, the gauge-invariant coupling ϕ 2H†H (where H denotes the SM scalar doublet) will generate additional radiative corrections to the Higgs boson mass| | that can serve to soften the little hierarchy problem. -
Mass Hierarchy and Physics Beyond the Standard Theory
Mass hierarchy and physics beyond the Standard Theory I. Antoniadis HEP 2014 - Conference on Recent Developments in High Energy Physics and Cosmology Naxos, Greece, 8-10 May 2014 Low energy SUSY and 126 GeV Higgs Live with the hierarchy Low scale strings and extra dimensions I. Antoniadis (CERN) 1 / 35 Entrance of a Higgs Boson in the Particle Data Group 2013 particle listing I. Antoniadis (CERN) 2 / 35 Couplings of the new boson vs SM Higgs Agreement with Standard Model Higgs expectation at 1.5 σ Most compatible with scalar 0+ hypothesis Measurement of its properties and decay rates currently under way I. Antoniadis (CERN) 3 / 35 Fran¸cois Englert Peter Higgs Nobel Prize of Physics 2013 ↓ ↓ I. Antoniadis (CERN) 4 / 35 Remarks on the value of the Higgs mass ∼ 126 GeV consistent with expectation from precision tests of the SM 2 2 favors perturbative physics quartic coupling λ = mH /v ≃ 1/8 1st elementary scalar in nature signaling perhaps more to come triumph of QFT and renormalized perturbation theory! Standard Theory has been tested with radiative corrections Window to new physics ? very important to measure precisely its properties and couplings several new and old questions wait for answers Dark matter, neutrino masses, baryon asymmetry, flavor physics, axions, electroweak scale hierarchy, early cosmology, . I. Antoniadis (CERN) 5 / 35 6 incertitude théorique ∆α 5 ∆α(5) ± had = 0.02761 0.00036 4 2 3 ∆χ 2 95% CL 1 région exclue 0 20100 400 260 [ ] mH GeV I. Antoniadis (CERN) 6 / 35 Beyond the Standard Theory of Particle Physics: driven by the mass hierarchy problem Standard picture: low energy supersymmetry Natural framework: Heterotic string (or high-scale M/F) theory Advantages: natural elementary scalars gauge coupling unification LSP: natural dark matter candidate radiative EWSB Problems: too many parameters: soft breaking terms MSSM : already a % - %0 fine-tuning ‘little’ hierarchy problem I. -
Arxiv:Astro-Ph/0010112 V2 10 Apr 2001
View metadata, citation and similar papers at core.ac.uk brought to you by CORE provided by CERN Document Server NYU-TH-00/09/05 Preprint typeset using LATEX style emulateapj v. 14/09/00 NEUTRON STARS WITH A STABLE, LIGHT SUPERSYMMETRIC BARYON SHMUEL BALBERG1,GLENNYS R. FARRAR2 AND TSVI PIRAN3 NYU-TH-00/09/05 ABSTRACT ¼ If a light gluino exists, the lightest gluino-containing baryon, the Ë , is a possible candidate for self-interacting ¼ ª =ª 6 ½¼ Ñ dÑ b dark matter. In this scenario, the simplest explanation for the observed ratio is that Ë ¼ ¾ Ë 9¼¼ MeVc ; this is not at present excluded by particle physics. Such an could be present in neutron stars, with hyperon formation serving as an intermediate stage. We calculate equilibrium compositions and equation of ¼ state for high density matter with the Ë , and find that for a wide range of parameters the properties of neutron ¼ stars with the Ë are consistent with observations. In particular, the maximum mass of a nonrotating star is ¼ ½:7 ½:8 Å Ë ¬ , and the presence of the is helpful in reconciling observed cooling rates with hyperon formation. Subject headings: dark matter–dense matter–elementary particles–equation of state–stars: neutron 1. INTRODUCTION also Farrar & Gabadadze (2000) and references therein. The lightest supersymmetric “Ê-hadrons” are the spin-1/2 The interiors of neutron stars offer a unique meeting point ¼ gg Ê ~ bound state ( or glueballino) and the spin-0 baryon between astrophysics on one hand and nuclear and particle ¼ ¼ g~ Ë Ë Ùd× bound state, the .The is thus a boson with baryon physics on the other. -
Introduction to Supersymmetry
Introduction to Supersymmetry Pre-SUSY Summer School Corpus Christi, Texas May 15-18, 2019 Stephen P. Martin Northern Illinois University [email protected] 1 Topics: Why: Motivation for supersymmetry (SUSY) • What: SUSY Lagrangians, SUSY breaking and the Minimal • Supersymmetric Standard Model, superpartner decays Who: Sorry, not covered. • For some more details and a slightly better attempt at proper referencing: A supersymmetry primer, hep-ph/9709356, version 7, January 2016 • TASI 2011 lectures notes: two-component fermion notation and • supersymmetry, arXiv:1205.4076. If you find corrections, please do let me know! 2 Lecture 1: Motivation and Introduction to Supersymmetry Motivation: The Hierarchy Problem • Supermultiplets • Particle content of the Minimal Supersymmetric Standard Model • (MSSM) Need for “soft” breaking of supersymmetry • The Wess-Zumino Model • 3 People have cited many reasons why extensions of the Standard Model might involve supersymmetry (SUSY). Some of them are: A possible cold dark matter particle • A light Higgs boson, M = 125 GeV • h Unification of gauge couplings • Mathematical elegance, beauty • ⋆ “What does that even mean? No such thing!” – Some modern pundits ⋆ “We beg to differ.” – Einstein, Dirac, . However, for me, the single compelling reason is: The Hierarchy Problem • 4 An analogy: Coulomb self-energy correction to the electron’s mass A point-like electron would have an infinite classical electrostatic energy. Instead, suppose the electron is a solid sphere of uniform charge density and radius R. An undergraduate problem gives: 3e2 ∆ECoulomb = 20πǫ0R 2 Interpreting this as a correction ∆me = ∆ECoulomb/c to the electron mass: 15 0.86 10− meters m = m + (1 MeV/c2) × . -
Beyond the Standard Model
Beyond the Standard Model Mihoko M. Nojiri Theory Center, IPNS, KEK, Tsukuba, Japan, and Kavli IPMU, The University of Tokyo, Kashiwa, Japan Abstract A Brief review on the physics beyond the Standard Model. 1 Quest of BSM Although the standard model of elementary particles(SM) describes the high energy phenomena very well, particle physicists have been attracted by the physics beyond the Standard Model (BSM). There are very good reasons about this; 1. The SM Higgs sector is not natural. 2. There is no dark matter candidate in the SM. 3. Origin of three gauge interactions is not understood in the SM. 4. Cosmological observations suggest an inflation period in the early universe. The non-zero baryon number of our universe is not consistent with the inflation picture unless a new interaction is introduced. The Higgs boson candidate was discovered recently. The study of the Higgs boson nature is extremely important for the BSM study. The Higgs boson is a spin 0 particle, and the structure of the radiative correction is quite different from those of fermions and gauge bosons. The correction of the Higgs boson mass is proportional to the cut-off scale, called “quadratic divergence". If the cut-off scale is high, the correction becomes unacceptably large compared with the on-shell mass of the Higgs boson. This is often called a “fine turning problem". Note that such quadratic divergence does not appear in the radiative correction to the fermion and gauge boson masses. They are protected by the chiral and gauge symmetries, respectively. The problem can be solved if there are an intermediate scale where new particles appears, and the radiative correction from the new particles compensates the SM radiative correction. -
Supersymmetry: What? Why? When?
Contemporary Physics, 2000, volume41, number6, pages359± 367 Supersymmetry:what? why? when? GORDON L. KANE This article is acolloquium-level review of the idea of supersymmetry and why so many physicists expect it to soon be amajor discovery in particle physics. Supersymmetry is the hypothesis, for which there is indirect evidence, that the underlying laws of nature are symmetric between matter particles (fermions) such as electrons and quarks, and force particles (bosons) such as photons and gluons. 1. Introduction (B) In addition, there are anumber of questions we The Standard Model of particle physics [1] is aremarkably hope will be answered: successful description of the basic constituents of matter (i) Can the forces of nature be uni® ed and (quarks and leptons), and of the interactions (weak, simpli® ed so wedo not have four indepen- electromagnetic, and strong) that lead to the structure dent ones? and complexity of our world (when combined with gravity). (ii) Why is the symmetry group of the Standard It is afull relativistic quantum ®eld theory. It is now very Model SU(3) ´SU(2) ´U(1)? well tested and established. Many experiments con® rmits (iii) Why are there three families of quarks and predictions and none disagree with them. leptons? Nevertheless, weexpect the Standard Model to be (iv) Why do the quarks and leptons have the extendedÐ not wrong, but extended, much as Maxwell’s masses they do? equation are extended to be apart of the Standard Model. (v) Can wehave aquantum theory of gravity? There are two sorts of reasons why weexpect the Standard (vi) Why is the cosmological constant much Model to be extended. -
Supersymmetry Min Raj Lamsal Department of Physics, Prithvi Narayan Campus, Pokhara Min [email protected]
Supersymmetry Min Raj Lamsal Department of Physics, Prithvi Narayan Campus, Pokhara [email protected] Abstract : This article deals with the introduction of supersymmetry as the latest and most emerging burning issue for the explanation of nature including elementary particles as well as the universe. Supersymmetry is a conjectured symmetry of space and time. It has been a very popular idea among theoretical physicists. It is nearly an article of faith among elementary-particle physicists that the four fundamental physical forces in nature ultimately derive from a single force. For years scientists have tried to construct a Grand Unified Theory showing this basic unity. Physicists have already unified the electron-magnetic and weak forces in an 'electroweak' theory, and recent work has focused on trying to include the strong force. Gravity is much harder to handle, but work continues on that, as well. In the world of everyday experience, the strengths of the forces are very different, leading physicists to conclude that their convergence could occur only at very high energies, such as those existing in the earliest moments of the universe, just after the Big Bang. Keywords: standard model, grand unified theories, theory of everything, superpartner, higgs boson, neutrino oscillation. 1. INTRODUCTION unifies the weak and electromagnetic forces. The What is the world made of? What are the most basic idea is that the mass difference between photons fundamental constituents of matter? We still do not having zero mass and the weak bosons makes the have anything that could be a final answer, but we electromagnetic and weak interactions behave quite have come a long way. -
Pos(ICHEP 2010)536 [email protected] an Overview of Models Oflittle Electroweak Hierarchy Problem Symmetry and Breaking Show Isof How Presented
A (Critical) Review of Electroweak Symmetry Breaking PoS(ICHEP 2010)536 Csaba Csáki Institute of High Energy Phenomenology Laboratory of Elementary Particle Physics Cornell University Ithaca, NY 14853, USA E-mail: [email protected] An overview of models of electroweak symmetry breaking is presented. First we explain the little hierarchy problem and show how it is manifested in supersymmetric theories. Then ways of avoiding the little hierarchy in SUSY models is shown, which fall into two classes: hiding the higgs at LEP or increasing the quartic self coupling of the higgs, both of which call for extensions of the MSSM. In the second half strongly interacting theories of electroweak symmetry breaking are reviewed, including technicolor and monopole condensation models. Particular attention is paid to warped extra dimensional theories and its cousins (higgsless, little higgs and composite higgs models. 35th International Conference of High Energy Physics - ICHEP2010, July 22-28, 2010 Paris France c Copyright owned by the author(s) under the terms of the Creative Commons Attribution-NonCommercial-ShareAlike Licence. http://pos.sissa.it/ A (Critical) Review of Electroweak Symmetry Breaking 1. The SM, big vs. little hierarchy The standard Higgs mechanism is an eminently successful description of electroweak sym- metry breaking. The analysis of electroweak precision data suggest that there is a light weakly coupled higgs boson, below about 200 GeV. However, it is very hard to understand how such an el- ementary higgs would remain light. Examining quantum corrections one finds that the higgs mass is quadratically sensitive to any new physics: 2 2 g 2 Dm ∼ L (1.1) PoS(ICHEP 2010)536 H 16p2 where L is the scale of new physics. -
Super Symmetry
MILESTONES DOI: 10.1038/nphys868 M iles Tone 1 3 Super symmetry The way that spin is woven into the in 1015. However, a form of symmetry very fabric of the Universe is writ between fermions and bosons called large in the standard model of supersymmetry offers a much more particle physics. In this model, which elegant solution because the took shape in the 1970s and can quantum fluctuations caused by explain the results of all particle- bosons are naturally cancelled physics experiments to date, matter out by those caused by fermions and (and antimatter) is made of three vice versa. families of quarks and leptons, which Symmetry plays a central role in are all fermions, whereas the physics. The fact that the laws of electromagnetic, strong physics are, for instance, symmetric in and weak forces that act on these time (that is, they do not change with particles are carried by other time) leads to the conservation of particles, such as photons and gluons, energy. These laws are also symmetric The ATLAS experiment under construction at the which are all bosons. with respect to space, rotation and Large Hadron Collider. Image courtesy of CERN. Despite its success, the standard relative motion. Initially explored in model is unsatisfactory for a number the early 1970s, supersymmetry is a of reasons. First, although the less obvious kind of symmetry, which, graviton. Searching for electromagnetic and weak forces if it exists in nature, would mean that supersymmetric particles will be a have been unified into a single force, the laws of physics do not change priority when the Large Hadron a ‘grand unified theory’ that brings when bosons are replaced by Collider comes into operation at the strong interaction into the fold fermions, and fermions are replaced CERN, the European particle-physics remains elusive. -
Quantum Universe
QUANTUM UNIVERSE THE REVOLUTION IN 21ST CENTURY PARTICLE PHYSICS DOE / NSF HIGH ENERGY PHYSICS ADVISORY PANEL QUANTUM UNIVERSE COMMITTEE QUANTUM UNIVERSE THE REVOLUTION IN 21ST CENTURY PARTICLE PHYSICS What does “Quantum Universe” mean? To discover what the universe is made of and how it works is the challenge of particle physics. Quantum Universe presents the quest to explain the universe in terms of quantum physics, which governs the behavior of the microscopic, subatomic world. It describes a revolution in particle physics and a quantum leap in our understanding of the mystery and beauty of the universe. DOE / NSF HIGH ENERGY PHYSICS ADVISORY PANEL QUANTUM UNIVERSE COMMITTEE QUANTUM UNIVERSE CONTENTS COMMITTEE MEMBERS ANDREAS ALBRECHT EDWARD KOLB CONTENTS University of California at Davis Fermilab University of Chicago SAMUEL ARONSON Brookhaven National Laboratory JOSEPH LYKKEN Fermilab iii EXECUTIVE SUMMARY KEITH BAKER Hampton University HITOSHI MURAYAMA 1 I INTRODUCTION Thomas Jefferson National Accelerator Facility Institute for Advanced Study, Princeton University of California, Berkeley 2 II THE FUNDAMENTAL NATURE OF JONATHAN BAGGER MATTER, ENERGY, SPACE AND TIME Johns Hopkins University HAMISH ROBERTSON University of Washington 4 EINSTEIN’S DREAM OF UNIFIED FORCES NEIL CALDER Stanford Linear Accelerator Center JAMES SIEGRIST 10 THE PARTICLE WORLD Stanford University Lawrence Berkeley National Laboratory University of California, Berkeley 15 THE BIRTH OF THE UNIVERSE PERSIS DRELL, CHAIR Stanford Linear Accelerator Center SIMON -
Arxiv:1812.08975V1 [Physics.Hist-Ph] 21 Dec 2018 LHC, and Many Particle Physicists Expected BSM Physics to Be Detected
Two Notions of Naturalness Porter Williams ∗ Abstract My aim in this paper is twofold: (i) to distinguish two notions of natu- ralness employed in Beyond the Standard Model (BSM) physics and (ii) to argue that recognizing this distinction has methodological consequences. One notion of naturalness is an \autonomy of scales" requirement: it prohibits sensitive dependence of an effective field theory's low-energy ob- servables on precise specification of the theory's description of cutoff-scale physics. I will argue that considerations from the general structure of effective field theory provide justification for the role this notion of natu- ralness has played in BSM model construction. A second, distinct notion construes naturalness as a statistical principle requiring that the values of the parameters in an effective field theory be \likely" given some ap- propriately chosen measure on some appropriately circumscribed space of models. I argue that these two notions are historically and conceptually related but are motivated by distinct theoretical considerations and admit of distinct kinds of solution. 1 Introduction Since the late 1970s, attempting to satisfy a principle of \naturalness" has been an influential guide for particle physicists engaged in constructing speculative models of Beyond the Standard Model (BSM) physics. This principle has both been used as a constraint on the properties that models of BSM physics must possess and shaped expectations about the energy scales at which BSM physics will be detected by experiments. The most pressing problem of naturalness in the Standard Model is the Hierarchy Problem: the problem of maintaining a scale of electroweak symmetry breaking (EWSB) many orders of magnitude lower than the scale at which physics not included in the Standard Model be- comes important.1 Models that provided natural solutions to the Hierarchy Problem predicted BSM physics at energy scales that would be probed by the arXiv:1812.08975v1 [physics.hist-ph] 21 Dec 2018 LHC, and many particle physicists expected BSM physics to be detected. -
The Quantum Vacuum and the Cosmological Constant Problem
The Quantum Vacuum and the Cosmological Constant Problem S.E. Rugh∗and H. Zinkernagely To appear in Studies in History and Philosophy of Modern Physics Abstract - The cosmological constant problem arises at the intersection be- tween general relativity and quantum field theory, and is regarded as a fun- damental problem in modern physics. In this paper we describe the historical and conceptual origin of the cosmological constant problem which is intimately connected to the vacuum concept in quantum field theory. We critically dis- cuss how the problem rests on the notion of physically real vacuum energy, and which relations between general relativity and quantum field theory are assumed in order to make the problem well-defined. 1. Introduction Is empty space really empty? In the quantum field theories (QFT’s) which underlie modern particle physics, the notion of empty space has been replaced with that of a vacuum state, defined to be the ground (lowest energy density) state of a collection of quantum fields. A peculiar and truly quantum mechanical feature of the quantum fields is that they exhibit zero-point fluctuations everywhere in space, even in regions which are otherwise ‘empty’ (i.e. devoid of matter and radiation). These zero-point fluctuations of the quantum fields, as well as other ‘vacuum phenomena’ of quantum field theory, give rise to an enormous vacuum energy density ρvac. As we shall see, this vacuum energy density is believed to act as a contribution to the cosmological constant Λ appearing in Einstein’s field equations from 1917, 1 8πG R g R Λg = T (1) µν − 2 µν − µν c4 µν where Rµν and R refer to the curvature of spacetime, gµν is the metric, Tµν the energy-momentum tensor, G the gravitational constant, and c the speed of light.