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Special Relativity (Fall 2013)
General:
This is a B.Sc. course, which will be held in Physics Department of Sharif University of Technology.
Class Time: Sunday and Tuesday 9:00 - 10:30
Place: Physics department- Partovi Seminar Room 412
Registered students: 75
About the Course:
This is an introductionary course on Special Relativity.
You can find the main webpage of this course here.
Grading:
Final Exam: 30 points YOU CAN SEE THE RESULTS HERE. (The link is deactivated)
Mid-term 1 : 20 points YOU CAN SEE THE RESULTS HERE. (The link is deactivated)
Mid-term 2: 20 points YOU CAN SEE THE RESULTS HERE. (The link is deactivated)
Assignments: 20 points
Activity in Assignment classes: 10 ponts
Essay and Presentation: bonus points
Quiz: bonus points
Total grade: 100 + bonus points YOU CAN SEE THE TOTAL GRADING HERE (The link is deactivated)
Suggested Reading:
1) Basics and kinematics
نسبیت خاص- شهرام خسروی و رضا منصوری انتشارات دانشگاه صنعتی شریف 1389
Relativity: Special general and Cosmology: Wolfgang Rindler 2006
Introduction to Special Relativity: Wolfgang Rindler 1991
Introduction to Classical Mechanics: David Morin Cambridge University Press 2008
Basic Relativity, R.A. Mould, 1994, chapter 1,2,3
Special Relativity: An Introduction with 200 Problems and Solutions: Michael Tsamparlis, springer 2010
Special Relativity, David W. Hoggs, 1997, whole lecture
Special Relativity : A. P. French 1968
2)Dynamics
نسبیت خاص- شهرام خسروی و رضا منصوری انتشارات دانشگاه صنعتی شریف 1389
Relativity: Special general and Cosmology: Wolfgang Rindler 2006
Introduction to Special Relativity: Wolfgang Rindler 1991
Introduction to Classical Mechanics: David Morin Cambridge University Press 2008
Basic Relativity, R.A. Mould, 1994, chapter 5
Special Relativity: An Introduction with 200 Problems and Solutions: Michael Tsamparlis, springer 2010 Chapter 9,10, 11
Classical Mechanics: Goldstein, Poole and Safko, Addison Wesley 2002 Chapter 7
3)Space-Time structure, tensor calcules, mathematical foundations
Classical Electrodynamics, J.D. Jackson, 1999 third edition Chapter 11.6 and 11.7
Spacetime and Geometry: Introduction to General Relativity, Sean Carroll, Addison Wesley 2004 Chapter 1 -2
Introducing Einstein's Relativity, Ray d'Inverno, Oxford University Press- Chapter 5
Classical Mechanics: Goldstein, Poole and Safko, Addison Wesley 2002 Chapter 7
Gravitation: Foundation and Frontiers T.Padmanabhan, Cambridge University Press: 2010 Chapter 1
4)Lagrangian formalism of special Relativity
Basic Relativity, R.A. Mould, 1994, chapter 5
Classical Mechanics: Goldstein, Poole and Safko, Addison Wesley 2002 Chapter 7
Special Relativity: An Introduction with 200 Problems and Solutions: Michael Tsamparlis, springer 2010 Chapter 11
5) Electrodynamics
نسبیت خاص- شهرام خسروی و رضا منصوری انتشارات دانشگاه صنعتی شریف 1389
Relativity: Special general and Cosmology: Wolfgang Rindler 2006
Introduction to Classical Mechanics: David Morin Cambridge University Press 2008
Classical Electrodynamics, J.D. Jackson, 1999 third edition Chapter 11.9 , 11.10 and 11.11
Basic Relativity, R.A. Mould, 1994, chapter 6
6)Special Issues:
k-Calculus: Introducing Einstein's Relativity, Ray d'Inverno, Oxford University Press- Chapter 2
Lectrure Notes and Presentations:
will be updated...
Time Line of Lectures:
Lecture 1: (15/10/2013)
This Lecture was given by Dr. Mansouri
Lecture 2: (17/10/2013)
This Lecture was given by Dr. Mansouri
Lecture 3: (22/10/2013)
This Lecture was given by Dr. Mansouri
Lecture 4: (24/10/2013)
This Lecture was given by Dr. Mansouri
Lecture 5 : (29/9/2013)
Lecture 6 : (1/10/2013)
Lecture 7 : ( 6/10/2013)
Lecture 8 : ( 8/10/2013)
Lecture 9 : (13/10/2013)
In this lecture we talked about concept of 4-velocity and 4-momentum. We discuss how the relativity axioms lead us to use 4-vectors as physical quantities.
Lecture 10 : (15/10/2013)
In this lecture, We continue with the concept of four
momentum, then we derive the conservation of 4-momentum and then
we discuss how energy and mass can be
expressed in one uniform picture. We continue with the concept of acceleration
and four force definition. Finally we talk about the
Fizeau experiment and the
Lorentz transformation with a boost in x-y plane.
In this lecture we continue with the Hamiltonian and Lagrangian formalism in Special Relativity. Introducing the Lagrangian with a lorentz invariant potential.
In this lecture, we are going to finalize the sub-chapter of lagrangian formalism by writing the action for a relativistic particle with potential. Then we are going to start the Electrodynamic section by introducing the concept of charge 4 vector and potentail 4 vectro.
Assignments:
Go to the home page of the course
Essays:
In the case you choose your project, please email and announce it. We can discuss about your projects via emails. You can ask TAs help also.
A very good example of an Essay (click here) : Essay on QFT by Mehdi Saravani Waterloo University
1) Lorentz Symmetry Breaking (90111047, 90111058)
2) The visual appearance of rapidly moving objects : (90100799) / (90100709, 90100777, 90110953)
3) Special Relativity in decay of particles (arXiv:hep-ph/0510398)
4) Gauge Transformation and Fundamental Physics (90101065, 90100841) / (92011154) / 89107297
5) Special Relativity and Cosmic Microwave Background dipole (88109358)
6) Aberration and Astronomical Observations (90101032, 90101021)
7) Special Relativity and Astrophysical jets (90100971, 90110918) / (89108203, 89108752)
8) Special Relativity tests (88102315) / (90100709, 90100777, 90110953) / (90101098, 90100947)
9) Superluminal motion (90111082), (89103776), (90110986, 90110201, 90110278)
10) Synchrotron Radiation (Relativistic Approach) (90101076)
11) Sunyaev-Zeldovich effect (90100914, 90100806, 92011116) / (92011117)
12) K- correction (91100821)
13) Group theory foundation of Special Relativity (90110942) , (90100669), (90110007)
14) Relativistic quantum mechanics (90110007)/ (90100839, 90100982, 90110891)
15) Special Relativity paradoxes (90100885 , 90100775) / 92011185
Useful Links:
Introduction to Special Relativity: MIT course 2005 : click here
Special Relativity course
taught in Standford by Susskind (Spring 2012):
click here