**Supersymmetry for Beginners**
James Cook's Homepage
__ Supersymmetry Seminar:(Spring 2005)__

I gave a number of lectures on supersymmetry (SUSY) for a undergraduate seminar that met
fridays from 3-4pm. The goal of these lectures is to introduce an upper-level undergraduate to the
ideas and terminologies of N=1 SUSY in flat spacetime. I assume some familiarity with special relativity and
the ideas of variational calculus ( Euler-Lagrange equations ) and symmetries of the Lagrangian. Even if you
don't have all that background there still should be something to learn, the calculations we'll do are
good excercises in index-manipulation and spinors, if you want to study modern theoretical particle physics you should try to hone these skills.
Posted below are the transparencies from last time I gave these talks at NCSU. The conventions used in these talks for the supercharges are slightly nonstandard, so beware. They are very close to those of Wess and Bagger.

Conventions and useful identities
Overview
Wess Zumino Model
N=1 Rigid Superspace
The superfield construction
SUSY actions and the MSSM

These talks were summary, You might try to fill in the gaps and explain the methods we use.
I suggest reading other materials to fill in background if you're missing something. For instance:

*Quantum Field Theory* by Lewis H. Ryder. Read chapters 2 and 3, that should make our first lecture
a bit less mysterious. The last chapter in the second edition is on susy, but it is very introductory it covers
only what we did in the first lecture as I recall. Chapter 3 is particularly beautiful, it has Weyl's derivation
of E&M from the gauge principle, very neat.
*Introduction to Elementary Particles* by Griffiths. Chapter 7 has nice formulas about Dirac matrices
and chapter 11 has a more physical discussion of gauge theories.
*Supersymmetry and Supergravity* by Wess and Bagger. We cover most of chapters I-VII in this book.Many
students use this as a starting point for studying susy, and there are reviews at xxx.lanl.gov which closely mirror
this text for at least the SUSY material. In particular you should see *Introduction to Supersymmetry* by
Joseph D. Lykken hep-th/9612114v1 (this is the first version there may be a later version). Much of what is done in
Wess and Bagger is expanded on in Lykken's review and it has more to say about recent developements in SUSY and SUSY
in dimensions other than 4.(and it's free)
* Calculus of Variations* by I.M. Gelfand and S.V. Fomin. Chapter 7 of this book developes the calculus
of variations for multiple integrals. Its a bit off-topic, but if you're curious how the Euler Lagrange equations arise
from a relativistic action this might help make things a bit more down to earth, well analytical anyway.
*Symmetry Methods for Differential Equations: A Beginner's Guide* by Peter E. Hydon. Again a bit off topic
but it helps make the connection between the infinitesimal group action and the finite group action more intuitive.
Dr. Kogan used this book for a course of a similar name. The symmetries are just those of the plane in this text.