Loyola College M.Sc. Physics April 2010 Particle Physics Question Paper PDF Download

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Loyola College M.Sc. Physics Nov 2012 Particle Physics Question Paper PDF Download

LOYOLA COLLEGE (AUTONOMOUS), CHENNAI – 600 034

M.Sc. DEGREE EXAMINATION – PHYSICS

FOURTH SEMESTER – NOVEMBER 2012

PH 4959 – PARTICLE PHYSICS

 

 

Date : 06/11/2012            Dept. No.                                        Max. : 100 Marks

Time : 1:00 – 4:00

 

PART – A

Answer ALL questions:                                                                                                       (10×2=20)

  1. Why is the physics of light quark systems almost independent of the quark masses ?
  2. Why was the concept of colour introduced in the Standard Model ?
  3. What is meant by second quantization?
  4. Define the helicity operator . What is its use ?
  5. What is the need for renormalization in the formulation of the Standard Model ?
  6. How was the weak interaction discerned ? Why was it considered weak ?
  7. What is a neutral current ?
  8. What is the lower limit for the mass of the Higgs boson ?
  9. What are Noether currents ?
  10. What are colour singlets ?

PART – B

Answer any FOUR questions:                                                                                             (4×7.5 = 30)

  1. Explain the spectrum of baryon states on the basis of a simple shell model of three confined quarks.
  2. Obtain the time-time component of the energy-momentum tensor in the case of the Klein-Gordon Lagrangian density.
  3. Show that the law of conservation of particles arises as a consequence of global U(1) symmetry.
  4. Discuss the interaction of the muon neutrino with electrons.
  5. Explain what is meant by asymptotic freedom ?

PART – C

Answer any FOUR questions:                                                                                             (4×12.5 =50)

  1. (a) Obtain the Klein-Gordon equation using a suitable Lorentz invariant Lagrangian density.

(b) Obtain an expression for the field energy of a complex scalar field satisfying the K-G equation  and interpret it.

  1. (a) Show that the Dirac particle has intrinsic spin h/4π.

(b) Express the total energy and total momentum of the Dirac field in terms of the wave amplitudes.

  1. (a) Discuss the decay of the charged pi meson illustrating the left-handedness of the lepton fields and lepton universality.

(b) Discuss the important role played by the  analysis of muon decays in establishing the Standard Model.

  1. (a) Construct a gauge-invariant and Lorentz-invariant expression for the dynamical part of the Langragian density for the electron and the electron neutrino.

(b) Discuss the coupling of the lepton fields to the W gauge fields.

  1. Using a local SU(3) gauge theory, obtain the total strong interaction Lagrangian density.

 

 

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