P780.02 Spring 2003 L12Richard Kass Weak Interactions & Neutral Currents Until the the mid-1970 ’ s all known weak interaction processes could be described.

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P Spring 2003 L12Richard Kass Weak Interactions & Neutral Currents Until the the mid-1970 ’ s all known weak interaction processes could be described by the exchange of a charged, spin 1 boson, the W boson. The initial and final state quarks or leptons differed by one unit of electric charge. Weak interactions mediated by a W-boson are called “charged current” interactions. A key prediction of the Glashow-Weinberg-Salam model was the existence of weak interactions mediated by the Z 0, a neutral vector boson. In the GWS model the Z 0 did not change the flavor of the lepton or quark. Recall: the GIM mechanism was invented to eliminate (first order) neutral current reactions where the flavor of the quark or lepton changed. The measured branching fractions of K 0  +  - and K +  + e provided evidence for the absence of strangeness changing neutral currents. ++ u W+W+ s  ++ d ?? 0 s -- Charged current strangeness changing neutral current M&S CH 9.1

P Spring 2003 L12Richard Kass Weak Interactions & Neutral Currents The GIM mechanism eliminated strangeness changing neutral currents by adding a fourth quark (charm): s ?? 0 s d d If we add the two amplitudes together we get: The strangeness changing terms are gone but there are still neutral current terms! In 1973 the first experimental evidence for neutral currents was found using the reaction: This reaction cannot occur by W exchange!

P Spring 2003 L12Richard Kass How do we produce a neutrino beam? Where do the neutrinos come from ? Proton-nucleon collisions produce lots of  's and K's which decay into neutrinos. Neutrino BeamAnti-Neutrino Beam Branching Ratio              e  e    e  e  K     K     0.63 K   e  e K   e  e  K       K        0.03 K    e  e K    e  e  0.05 Also get neutrinos from muon decay: Rough calculation of  / e ratio: a) neglect neutrinos from muon decay. b) assume we produce 10X as many pions as kaons in a proton-nucleus collision. have branching ratios of 100%. Relatively easy to make a beam of high energy  's, but hard to make a "pure" beam of high energy e 's. To make a pure beam of e 's use nuclear beta decay which is below the energy threshold to produce muons.

P Spring 2003 L12Richard Kass Neutrino Induced Neutral Current Interactions Many other examples of neutral current interactions were discovered in the 1970 ’ s W exchange (charged current):  +N   - +X Z exchange (neutral current):  +N   +X Neutrino cross section for neutral currents predicted to be 1/3 of charged current cross section. Typical layout for a neutrino beam line. “Observation of Neutrino-Like Interactions Without Muon Or Electrons in the Gargamelle Neutrino Experiment” PL, V45, “CC”= charged current event (e or  in final state) “NC”= neutral current event (no e or  in final state) Gargamelle was the name of the bubble chamber (BC). Expect neutrino interactions to be uniformly distributed in BC. Background from neutrons and K 0 ’s expected mostly in front of BC. Data in good agreement with expectation of Standard Model. Distributions along beam axis

P Spring 2003 L12Richard Kass Weak Interactions & Neutral Currents By 1983 CERN was able to produce “real” Z’s and W’s and measure their properties: mass, branching fractions, and decay distributions. By 1989 accelerators that could produce Z 0 ’s via e + e -  Z were online: SLAC and CERN By 1999 CERN could produce W’s via e + e -  W + W -. The model of Glashow, Weinberg and Salam becomes the Standard Model. In the standard model the coupling of the Z to quarks and leptons is different than the coupling of the W to quarks and leptons. The W has a “V-A” coupling to quarks and leptons:      The Z coupling to quarks and leptons is much more complicated than the W ’ s:    c v f  c a f      I 3 f  I 3 f    Q f sin 2  W  I 3 is the third component of “weak” isospin f=fermion type  W is the “Weinberg angle” The Weinberg angle is a fundamental parameter of the standard model. It relates the “strength” of the W and Z boson couplings to the EM coupling: g EM =g W sin  W g EM =g Z sin  W cos  W  W  28 degrees M&S 9.2.1, C.6.3 M&S use g EM =g Z cos  W, eq However, this is NOT the factor that would be used to describe coupling of the Z boson to fermions described on the next slide. The correct factor is g EM =g Z sin  W cos  W.

P Spring 2003 L12Richard Kass Weak Interactions & Neutral Currents The standard model gives us the following for the Z boson coupling to a fermion anti-fermion pair:    c v f  c a f      I 3 f  I 3 f    Q f sin 2  W  fermion (f)c v c a I 3 Q e, ,  1/2 1/2 1/2 0 e, ,  -1/2+2sin 2  W -1/2 -1/2 -1 u, c, t 1/2-4/3sin 2  W 1/2 1/2 2/3 d, s, b -1/2-2/3sin 2  W -1/2 -1/2-1/3 In the standard model the masses of the W and Z are related by: M W =M Z cos  W First order calculation Interesting new development (2001) with measurement of sin 2  W. World average for sin 2  W =  (mainly from CERN) NuTeV result for sin 2  W =  (stat)  (syst) NuTeV is a Fermilab neutrino experiment. Their result for sin 2  W disagrees with previous measurements, may point to physics beyond standard model. f Z0Z0 f gZcvfcafgZcvfcaf