Fundamental Particles and Forces

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Fundamental Particles and Forces A Look at the Standard Model and Interesting Theories André Gras PHYS 3305 SMU 1

Overview Introduction to Fundamental Particles and Forces Brief History of Discovery The Standard Model Problems with the Standard Model Other Interesting Theories Future Discoveries André Gras - PHYS 3305 2

Introduction to Fundamental Particles and Forces What are the fundamental forces? Weak force Strong force E-M force Gravity What is a fundamental particle? Fermions Leptons Quarks Bosons André Gras - PHYS 3305 3

Brief History of Discovery Particle physics began as high-energy nuclear physics 1897 - J.J. Thompson discovered the electron, first elementary particle 1911 - Ernest Rutherford and co. found data suggesting an atomic nucleus 1919-1932: proton, neutron, and positron discovered Almost all new particle discoveries up to 1955 were made using cosmic radiation Muon, pion, kaon, etc. After 1955, particle accelerators began taking over André Gras - PHYS 3305 4

Brief History of Discovery 1962 - electron and muon found to be associated with distinct neutrinos 1964 - Gell-Mann and Zweig independently proposed hadrons could be made up of three elementary fermions Quarks (or aces ) 1964 - Yang-Mills theory (no massless gauge bosons found) Evaded this problem with the Higgs mechanism Introduced a spin-0 boson called the Higgs boson 1965 - Yoichiro Nambu proposed color charge in quarks Grew interest in color theory, or quantum chromodynamics (QCD) 1967 - electroweak theory proposed using the Higgs mechanism 1974 - discovery of the charm quark 1977 - discovery of bottom quark at Fermilab (followed by top quark evidence as well) 1979 - Birth of the Standard Model through Yang-Mills gauge theories and electroweak theory André Gras - PHYS 3305 5

The Standard Model Fermions Composed of leptons and quarks, separated into three families by mass Constrained by the Pauli Exclusion Principle Half-integer spin Held together with gluons to form hadrons, such as nucleons Hadrons with three bound quarks are baryons All baryons are fermions (due to spin) Up and down quarks make up ordinary matter Proton is uud, neutron is udd The other quarks are only created in high-energy interactions All leptons are partnered with a neutral lepton, the neutrino Neutrinos only interact with the weak force André Gras - PHYS 3305 6

The Standard Model Bosons Integer spin Convey force Do not follow Pauli Exclusion Principle Hadrons composed of two bound quarks (mesons) All mesons are bosons (due to spin) Composite mesons exist as well as the gauge bosons shown in the table Muons, pions, kaons 12 gauge bosons in the Standard Model: Photon, 3 weak bosons, and 8 gluons André Gras - PHYS 3305 7

The Standard Model Quantum Electrodynamics (QED) Quantitative description of the electromagnetic interactions Sinitiro Tomonaga, Julian Schwinger, and Richard Feynman shared the Nobel Prize for Physics for this discovery in 1965 the force between two charged particles is characterized by the exchange of a field quantum, the photon Electric charge is conserved in all interactions Feynman Diagrams Aid in calculating cross-sections and decay rates Precisely calculated the electron s magnetic moment André Gras - PHYS 3305 8

The Standard Model Unified Electroweak Theory (Yang-Mills Theory) Yang-Mills - Generalized principle of gauge invariance Requires three massless gauge bosons: one with positive electric charge, one with negative electric charge, and one electrically neutral. Groundwork laid by Yang-Mills led to theoretical breakthroughs 1961 - Sheldon Glashow linked weak interaction with QED by formulating a gauge field theory with three massless vector bosons in addition to the photon Problem solved of no massless vector bosons with the Higgs mechanism, giving the bosons mass Ultimately became Self-consistent unified electroweak theory that predicted one massless particle (the photon) and three new massive particles: the W -, W +, and Z bosons. W bosons possess the unique ability to change the flavor of the fermions with which André Gras - PHYS 3305 it interacts 9

The Standard Model Quantum Chromodynamics (QCD) Quantum gauge theory that describes the strongest of the four fundamental interactions Massless gluons mediate the strong interaction, carrying a color charge Difference from QED: gluons themselves carry the color charge and interact among themselves. In QED, photons couple only to electrically charged particles, Quarks experience color confinement, meaning they must always bind with other quarks and antiquarks to create colorless bound states Color charge also solves the problem of the Δ ++ baryon, which is composed of uuu This quark binding should not be possible due to Pauli Exclusion Principle Only possible through different color quantum states of each quark André Gras - PHYS 3305 10

Problems with the Standard Model Standard Model doesn t include: Gravity Dark Matter and dark energy Neutrino Mass Hierarchy problem Masses introduced to Standard Model through Higgs Field mechanism Higgs gets quantum corrections due to heavy virtual particles In turn, the Higgs bare mass gets some number tweaking to balance out the corrections André Gras - PHYS 3305 11

Other Interesting Theories Grand Unification Theory - theory that attempts to describe all interactions as one unified model Supersymmetry Automatic cancellation of large corrections in hierarchy problem Relates virtual fermions and bosons, ensuring this cancellation Predicts existence of supersymmetric particles (sparticles) May also allow for gravity unification Regular symmetry relates particles of the same spin Includes the graviton and Einstein s theory of gravity All particles assigned to a single irreducible gauge group Restrictive theory so only eight viable models exist André Gras - PHYS 3305 12

Other Interesting Theories String Theory - models all particles as tiny, vibrating, supersymmetric strings To make this math consistent, need to have 10 dimensions How a string vibrates in certain dimensions determines its properties or how we view it M-theory - unified theory of the five top superstring theories into one Theory of Everything Added 1 dimension to the existing superstring theories, bringing total to 11 The five theories are related by mapping (dualities), implying they are reflections of the same underlying theory No experimental evidence and not even a completed theory Mathematically elegant and relatively simplistic Supported by notables Stephen Hawking and Michio Kaku André Gras - PHYS 3305 13

Conclusion Future Discoveries Three main ways we hope to test for grand unification Predictions for the particle structure and the fundamental couplings Look for rare effects such as proton decay, neutrino mass, etc. which do not occur in the Standard Model Trace the cosmological constraints and interplay between cosmology and particle physics Match evolution and decay of all the particles in the GUT from the Big Bang with current observations The Search for Supersymmetry Attempt to find the graviton André Gras - PHYS 3305 14

Conclusion Fermions and Bosons and the Standard Model Problems with the Standard Model Grand Unified Theories and looking forward to understanding our reality André Gras - PHYS 3305 15

References Harris, Randy. Modern Physics. 2nd ed. San Francisco: Addison-Wesley, 2008. Print. Hawking, Stephen. "Godel And The End Of Physics". Lecture. Hoddeson, Lillian et al. The Rise Of The Standard Model: Particle Physics In The 1960S And 1970S. New York: Cambridge University Press, 1997. Print. Robinson, Matthew B. Symmetry And The Standard Model. New York: Springer, 2011. Print. Ross, Graham G. Grand Unified Theories. Menlo Park, Calif.: Benjamin/Cummings Pub. Co., 1984. Print. André Gras - PHYS 3305 16

Appendix Standard Model has three gauge symmetries corresponding to the fundamental interactions [symmetry group U(1) SU(2) SU(3)]: color SU(3) (strong interaction) weak isospin SU(2) (electroweak interaction) Hypercharge U(1) (strong interaction) Gauge fields examples: E-M field, gravitational field Quantizing the gauge fields gives us the gauge bosons Transformation between gauges form a Lie group (symmetry group) The transformations of the field do not change the quantized gauge, thus gauge invariance Non-Abelian = non-commutative symmetry group André Gras - PHYS 3305 17