1 / 11

Basic Measurements: What do we want to measure?

Learn about measuring charge, mass, spin, magnetic moment, lifetime, and more in particle physics. Understand techniques, methods, and examples through experimental setups and theoretical approaches.

smyers
Download Presentation

Basic Measurements: What do we want to measure?

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Basic Measurements: What do we want to measure? Fundamental Measurements: From Quarks to Lifetimes Prof. Robin D. Erbacher University of California, Davis References: R. Fernow,Introduction to Experimental Particle Physics, Ch. 15 D. Green, The Physics of Particle Detectors, Ch. 13 http://pdg.lbl.gov/2004/reviews/pardetrpp.pdf

  2. Fundamental Particle Properties • Charge:Charge of a particle can be determined two ways • Sign of charge: Direction of deflection in a magnetic field • Magnitude of charge: • Infer from knowledge of momentum and B-field strength • Charge-dependent quantity, such as ionization energy loss, or Rutherford scattering cross section Direction:tracking detectors, B-field Momentum:tracking detectors, B-field Ionization energy loss:sampling w/ scintillation, TOF (for ) (Example: combine  from time of flight (TOF) with dE/dx and use Bethe Bloch equation to get charge)

  3. Fundamental Particle Properties Mass:Complicated: mainly specialized techniques One Example: Measure two independent mass-dependent quantities: Momentum often one; ionization, range, or velocity Momentum/range:tracking detectors, B-field Ionization/velocity: scintillation, TOF/ dE/dx, C, TOF Example:(Fernow) Use conservation of energy and momentum to measure mass of muon neutrino  Use knowledge of mass of pion and muon, and measure momentum and B-field strength accurately Scintillator stops s, magnets guide s, silicon gives momentum v

  4. CDF Run 1 Fundamental Particle Properties Mass:Complicated: mainly specialized techniques Second Example: Measure most quantities in an event, reconstruct mass: Jet energies, lepton momenta, missing ET for examples Jet energies: em and hadron calorimeters (fragmentation, etc) Momenta:tracking detectors, B-field Missing ET: all of the above, plus missing info & corrections Example:Measure top quark mass from tt pair production events Use best combination (2) of partons to reconstruct top mass to best resolution possible. -

  5. Fundamental Particle Properties Spin:Spins complicated for decaying particles Ground state particles, electrons and nucleons: Hyperfine structure in optical spectroscopy, atomic/molecular beam experiments, bulk matter measurements using NMR. Other low energy particles: Various techniques… eg: charged pions determined by relating the cross section for reaction to the cross section for the inverse reaction. High energy interactions: Spins can be found from the decay angular distributions, and from the production angular distributions for particle interactions. Example:Measure top quark pair spin correlations using angles of decay products.

  6. Fundamental Particle Properties Magnetic Moment:Closely related to spin Ground state particles, electrons and nucleons: Again use optical spectroscopy, atomic/molecular beam experiments, bulk matter measurements using NMR. Muons: Original measurement of g-factor done at CERN storage rings including a precise demonstration of relativistic time dilation. Details of these, and current g-2 experiments (BNL) leave for homework. Measuring the hyperon: Fermilab protons on beryllium target, s 8% polarized, sent through magnet and spin precession measured, giving , and hence . Keys to measurement:s produced inclusively w/ large cross section, large detector acceptance, high energy  long decay length

  7. Lifetime:Time dilation, lab distance: Distribution of decays at distance x is exponential: Slope depends on D, hence on c , measure slope/Dto get lifetime . Example: Lifetime fraction of the new particle X(3872) Not quite a lifetime measurement, since need to know branching ratios and production. Measure fraction of X that are long-lived (from B meson decays) versus prompt. Measuring muon lifetime: Senior lab course: measure the muon lifetime in the lab. Leave setup and procedures for homework exercise. Fundamental Particle Properties

  8. Fundamental Particle Properties Total Cross Section (prod rate):Two main methods 1) Measure every event (4 colliders & bubble chambers): Often called a “counting experiment” : Example: Top Pair Production Rate of production of tt pairs one of first things to measure upon discovery 2) Transmission Experiment: Measure particle intensity before and After target and extract cross section. Used at fixed target experiments, most often.

  9. Fundamental Measurements New Particle Searches:Many categories/methods -Counting excess events over Standard Model background -Fits kinematic distributions to expected shapes 1) Expected Particles: Searching for particles that are predicted by theory, or expected by data. May or may not know mass or other properties. (W, Z, J/psi, top, Higgs…) Example: Single Top Production Never yet observed, but expected by electroweak production, |Vtb|

  10. Fundamental Measurements New Particle Searches:Many categories/methods (Counting excess events, or fits to distributions) 2) Completely New Phenomena: Beyond Standard Model, unexpected. Some- times theories exist, sometimes not. Difficult: little information to optimize the search. Carefully control background… don’t want false positive! Example: Search for Z’: “bump hunts” Look for excess, usually in tails of distributions. Statistics of small numbers. Problem: optimize differently for discovery than for searches (setting limits).

  11. What Makes Particle Detection Possible? Next time-- Passage of particles through matter: How we “see” particles

More Related