Introduction to High Energy Physics
Fall 2007,  Tuesday 18:20-21:20


Lecturer
: We-Fu Chang, Room618, ext 31111

teaching assistant
±i®m»² ( Rom704, ext 33236 ) 2nd e-mail
Discuss with the TA if you have any question about your homework grading.
                
Homework due on Tuesday 20:00. This deadline is rigid, late submition will not be accepted.
Grading:  40% Homework,  30% Midterm,  30% Final
          10% extra bonus based on classroom interaction

The following homework solutions are provided by TA.

Textbook

David Griffiths, Introduction to Elementary Particles, John Wiley & Sons.

Recommedned References

Donald H. Perkins, Introduction to High Energy Physics, Cambridge.
Particle Data Group

Relevant material:

(1) Overview of elementary particle physics

    Basically follow Chapter 1 and 2 of Griffiths.
    Lecture note 1(Sep. 11), 2(Oct. 2)
    Homework #1,  Solution
                     ATLAS Short clips

(2) Special relativity
    Lecture note 3(Oct. 16), 4(Oct. 21)
    Homework #2 (Due  Oct. 23), Solution
                     Pierre Auger Observatory
     

(3) Cross section, Impact parameter, and 
working principle of particle accelerators:
    Lecture note 5(Oct. 23)
    Homework #3 (Due Oct. 30), Solution
    Interesting links:
                     DIY spark chamber
                     DIY Marx generator
                     DIY Van de Graaff generator
                     Exotic accelerator
        

  Mid-term (Oct 30, 2007), Solution

(4) Symmetry

    Lecture note 6(Oct. 30), 7(Nov. 6), 8(Nov. 13), 9(Nov. 20)
    Homework #4(4.1, 4.2, 4.5) (Due Nov. 13), Solution
             #5(4.11, 12,19, 20,21,23) (Due Nov. 20), Solution
             #6(4.26, 27, 29, 37) (Due Nov. 27), Solution
    References:
              R. Cahn's book:    Semi-Simple Lie Algebras and their Representations
              H. Gerogi's book:  Lie Algebra in particle physics
              PDG: Clebsch-Gordan Coefficients

(5) Bound States

     Lecture note 10(Nov. 27), 11(Dec.4), 12(Dec.11), 13(Dec.25)
     Homework #7(5.3, 5.6, 5.12, 5.13) (Due Dec. 11), Solution
              #8( Given the 8 Gell-Mann matrices and  f is the structure coefficients
                   (a) Show that f is totally antisymmetric (b) get all non-zero f )  (Due  Dec.18), Solution
              #9(5.28, 5.30, 5.31) (Due 5pm, Jan. 2, to TA's mail box ), Solution
     References:
              PDG: Young Diagram(tableau)

 

  Final(Dec 18, 2007): Open book, bring a calculator and C-G table with you

   Check your  Score Status (complete Home Work score as of Jan.3)
  before  Jan.7