Overview

An accessible and carefully structured introduction to Particle Physics, including important coverage of the Higgs Boson and recent progress in neutrino physics. Fourth edition of this successful title in the Manchester Physics series Includes information on recent key discoveries including: An account of the discovery of exotic hadrons, byond the simple quark model; Expanded treatments of neutrino physics and CP violation in B-decays; An updated account of 'physics beyond the standard model', including the interaction of particle physics with cosmology Additional problems in all chapters, with solutions to selected problems available on the book's website Advanced material appears in optional starred sections

Full Product Details

Author:   Brian R. Martin ,  Graham Shaw
Publisher:   John Wiley & Sons Inc
Imprint:   John Wiley & Sons Inc
Edition:   4th Edition
Dimensions:   Width: 19.00cm , Height: 2.30cm , Length: 24.50cm
Weight:   1.020kg
ISBN:  

9781118912164

ISBN 10:   1118912160
Pages:   478
Publication Date:   20 January 2017
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   To order  
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Table of Contents

Editors' preface to the Manchester Physics Series xiii Authors' preface xv Suggested Short Course xvii Notes xix Physical Constants, Conversion Factors and Natural Units xxi 1 Some basic concepts 1 1.1 Introduction 1 1.2 Antiparticles 3 1.2.1 Relativistic wave equations 3 1.2.2 Hole theory and the positron 6 1.3 Interactions and Feynman diagrams 9 1.3.1 Basic electromagnetic processes 10 1.3.2 Real processes 11 1.3.3 Electron-positron pair production and annihilation 13 1.3.4 Other processes 15 1.4 Particle exchange 15 1.4.1 Range of forces 15 1.4.2 The Yukawa potential 17 1.4.3 The zero-range approximation 18 1.5 Units and dimensions 19 Problems 1 22 2 Leptons and the weak interaction 24 2.1 Lepton multiplets and lepton numbers 24 2.1.1 Electron neutrinos 25 2.1.2 Further generations 28 2.2 Leptonic weak interactions 31 2.2.1 W+/- and Z0 exchange 31 2.2.2 Lepton decays and universality 33 2.3 Neutrino masses and neutrino mixing 35 2.3.1 Neutrino mixing 35 2.3.2 Neutrino oscillations 38 2.3.3 Neutrino masses 46 2.3.4 Lepton numbers revisited 48 Problems 2 50 3 Quarks and hadrons 52 3.1 Quarks 53 3.2 General properties of hadrons 55 3.3 Pions and nucleons 58 3.4 Strange particles, charm and bottom 61 3.5 Short-lived hadrons 66 3.6 Allowed and exotic quantum numbers 72 Problems 3 75 4 Experimental methods 77 4.1 Overview 77 4.2 Accelerators and beams 79 4.2.1 Linear accelerators 80 4.2.2 Cyclic accelerators 81 4.2.3 Fixed-target machines and colliders 83 4.2.4 Neutral and unstable particle beams 85 4.3 Particle interactions with matter 86 4.3.1 Short-range interactions with nuclei 86 4.3.2 Ionisation energy losses 89 4.3.3 Radiation energy losses 92 4.3.4 Interactions of photons in matter 93 4.3.5 Ranges and interaction lengths 94 4.4 Particle detectors 95 4.4.1 Introduction 96 4.4.2 Gaseous ionisation detectors 97 4.4.3 Semiconductor detectors 103 4.4.4 Scintillation counters 104 4.4.5 ?Cerenkov counters and transition radiation 105 4.4.6 Calorimeters 109 4.5 Detector systems and accelerator experiments 112 4.5.1 Discovery of the W+/- and Z0 bosons 113 4.5.2 Some modern detector systems 117 4.6 Non-accelerator experiments 121 Problems 4 123 5 Space-time symmetries 126 5.1 Translational invariance 127 5.2 Rotational invariance 129 5.2.1 Angular momentum conservation 129 5.2.2 Classification of particles 132 5.2.3 Angular momentum in the quark model 134 5.3 Parity 135 5.3.1 Leptons and antileptons 137 5.3.2 Quarks and hadrons 139 5.3.3 Parity of the charged pion 140 5.3.4 Parity of the photon 141 5.4 Charge conjugation 142 5.4.1 0 and decays 144 5.5 Positronium 145 5.5.1 Fine structure 147 5.5.2 C-parity and annihilations 148 5.6 Time reversal 149 5.6.1 Principle of detailed balance 151 5.6.2 Spin of the charged pion 152 Problems 5 153 6 The quark model 155 6.1 Isospin symmetry 156 6.1.1 Isospin quantum numbers 157 6.1.2 Allowed quantum numbers 158 6.1.3 An example: the sigma ( ) baryons 159 6.1.4 The u, d quark mass splitting 161 6.2 The lightest hadrons 162 6.2.1 The light mesons 162 6.2.2 The light baryons 164 6.2.3 Baryon magnetic moments 167 6.2.4 Hadron mass splittings 169 6.3 The L = 0 heavy quark states 174 6.4 Colour 177 6.4.1 Colour charges and confinement 178 6.4.2 Colour wavefunctions and the Pauli principle 182 6.5 Charmonium and bottomonium 184 6.5.1 Charmonium 185 6.5.2 Bottomonium 189 6.5.3 The quark-antiquark potential 189 Problems 6 191 7 QCD, jets and gluons 193 7.1 Quantum chromodynamics 193 7.1.1 The strong coupling constant 197 7.1.2 Screening, antiscreening and asymptotic freedom 199 7.1.3 Exotic hadrons 201 7.1.4 The quark-gluon plasma 208 7.2 Electron-positron annihilation 210 7.2.1 Two-jet events 211 7.2.2 Three-jet events 213 7.2.3 The total cross-section 214 Problems 7 215 8 Quarks and partons 217 8.1 Elastic electron scattering: the size of the proton 217 8.1.1 Static charge distributions 218 8.1.2 Proton form factors 219 8.1.3 The basic cross-section formulas 221 8.2 Inelastic electron and muon scattering 222 8.2.1 Bjorken scaling 224 8.2.2 The parton model 226 8.2.3 Parton distributions and scaling violations 228 8.3 Inelastic neutrino scattering 231 8.3.1 Quark identification and quark charges 234 8.4 Other processes 236 8.4.1 Lepton pair production 239 8.4.2 Jets in pp collisions 242 8.5 Current and constituent quarks 243 Problems 8 246 9 Weak interactions: quarks and leptons 248 9.1 Charged current reactions 250 9.1.1 W+/--lepton interactions 250 9.1.2 Lepton-quark symmetry and mixing 254 9.1.3 W boson decays 258 9.1.4 Selection rules in weak decays 259 9.2 The third generation 262 9.2.1 More quark mixing 263 9.2.2 Properties of the top quark 265 9.2.3 Discovery of the top quark 267 Problems 9 274 10 Weak interactions: electroweak unification 276 10.1 Neutral currents and the unified theory 277 10.1.1 The basic vertices 277 10.1.2 The unification condition and the W+/- and Z0 masses 279 10.1.3 Electroweak reactions 281 10.1.4 Z0 formation: how many generations are there? 284 10.2 Gauge invariance and the Higgs boson 287 10.2.1 Unification and the gauge principle 289 10.2.2 Particle masses and the Higgs field 290 10.2.3 Properties of the Higgs boson 294 10.2.4 The discovery of the Higgs boson 297 Problems 10 305 11 Discrete symmetries: C, P, CP and CPT 308 11.1 P violation, C violation and CP conservation 308 11.1.1 Muon decay symmetries 310 11.1.2 Left-handed neutrinos and right-handed antineutrinos 312 11.1.3 Pion and muon decays revisited 314 11.2 CP violation and particle-antiparticle mixing 316 11.2.1 CP eigenstates of neutral kaons 316 11.2.2 The discovery of CP violation 319 11.2.3 CP-violating K0L decays 321 11.2.4 Flavour oscillations and the CPT theorem 324 11.2.5 Direct CP violation in decay rates 328 11.2.6 B0 B0 mixing 329 11.2.7 CP violation in interference 335 11.2.8 Derivation of the mixing formulas 338 11.3 CP violation in the standard model 340 Problems 11 343 12 Beyond the standard model 346 12.1 Grand unification 347 12.1.1 Quark and lepton charges 349 12.1.2 The weak mixing angle 349 12.1.3 Proton decay 350 12.2 Supersymmetry 354 12.2.1 The search for supersymmetry 356 12.3 Strings and things 358 12.4 Particle physics and cosmology 360 12.4.1 Dark matter 360 12.4.2 Matter-antimatter asymmetry 367 12.4.3 CP violation and electric dipole moments 369 12.4.4 Axions and the strong CP problem 371 12.5 Dirac or Majorana neutrinos? 373 12.5.1 Double beta decay 375 Problems 12 381 A Relativistic kinematics 383 A.1 The Lorentz transformation for energy and momentum 383 A.2 The invariant mass 385 A.2.1 Beam energies and thresholds 385 A.2.2 Masses of unstable particles 387 A.3 Transformation of the scattering angle 388 Problems A 390 B Amplitudes and cross-sections 392 B.1 Rates and cross-sections 392 B.2 The total cross-section 394 B.3 Differential cross-sections 395 B.4 The scattering amplitude 397 B.5 The Breit-Wigner formula 400 B.5.1 Decay distributions 401 B.5.2 Resonant cross-sections 404 Problems B 406 C The isospin formalism 408 C.1 Isospin operators 409 C.2 Isospin states 411 C.3 Isospin multiplets 411 C.3.1 Hadron states 412 C.4 Branching ratios 414 C.5 Spin states 416 Problems C 416 D Gauge theories 418 D.1 Electromagnetic interactions 419 D.2 Gauge transformations 420 D.3 Gauge invariance and the photon mass 421 D.4 The gauge principle 423 D.5 The Higgs mechanism 425 D.5.1 Charge and current densities 425 D.5.2 Spin-0 bosons 427 D.5.3 Spontaneous symmetry breaking 428 D.6 Quantum chromodynamics 429 D.7 Electroweak interactions 434 D.7.1 Weak isospin 434 D.7.2 Gauge invariance and charged currents 436 D.7.3 The unification condition 437 D.7.4 Spin structure and parity violation 440 Problems D 441 E Answers to selected questions 443 References 448 Index 451

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Professor Brian R Martin, Emeritus, Department of Physics & Astronomy, University College London, UK Brian Martin was a full-time member of staff of the Department of Physics & Astronomy at UCL from 1968 to 1995, including a decade from 1994 to 2004 as Head of the Department. He retired in 2005 and now holds the title of Emeritus Professor of Physics. He has extensive experience of teaching undergraduate mathematics classes at all levels and experience of other universities via external examining for first degrees at Imperial College and Royal Holloway College London. He was also the external member of the General Board of the Department of Physics at Cambridge University that reviewed the whole academic programme of that department, including teaching. Dr Graham Shaw, School of Physics & Astronomy, The University of Manchester, UK Graham Shaw (http://www.hep.man.ac.uk/u/graham/) was a full-time member of staff of the School of Physics & Astronomy at Manchester University until September 2009. He continued to teach part-time until September 2012 and currently holds an honorary position in the department. He has extensive experience of teaching undergraduate physics and the associated mathematics and was a member of the school's Teaching Committee and Course Director of the Honours School of Mathematics and Physics for many years.

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