|Delivery Type||Delivery length / details|
|Lecture||18 X 1 HOUR LECTURES|
|Seminars / Tutorials||4 X 1 HOUR SEMINARS|
|Assessment Type||Assessment length / details||Proportion|
|Semester Exam||2 Hours Written Examination||70%|
|Semester Assessment||Example sheets||30%|
|Supplementary Exam||2 Hours written examination||100%|
On successful completion of this module students should be able to:
1. Illustrate the basic features of quantum mechanics.
2. Define basic notions from quantum theory and recognise their occurrence and relevance in applied problems.
3. Solve specific problems from quantum physics formulated in the appropriate theoretical terms.
4. Perform simple computations relevant to introductory quantum theory.
5. Understand the basic principles of special relativity.
6. Illustrate special relativity parameters in graphical format and express in mathematical notation.
7. Solve simple problems in special relativity.
Quantum theory is essential to describe the interaction between matter and radiation at the atomic scale. It is however a radical departure from classical physics. This module will introduce the key areas in which classical and quantum mechanics differ, examine the experimental evidence, and develop the core principles of quantum mechanics. Special relativity is another field which departs from the classical approach of Newtonian mechanics. The concepts and basic equations of special relativity are introduced through discussions of key experiments.
Quantum mechanics underpins a significant proportion of theory in physics. This first-year module provides an introduction to the field. The module also provides an introduction to the theory of special relativity. These introductions prepare student for use of both topics in the more advance modules of Part 2.
1. Introduction to Quantum Phenomena: Black body radiation, the Photoelectric effect, Wave-particle duality, the Heisenberg’s Uncertainty Principle.
2. Complex amplitudes and quantum probabilities, the two slit experiment, interference phenomena, Mach-Zenhder interferometers.
3. Indistinguishable particles, Bose and Fermi particles and an introduction to their statistics.
4. Introduction to light-matter interaction and Feynman diagrams.
SPECIAL THEORY OF RELATIVITY
1. Introduction of special relativity by key experiments.
2. Lorentz transformation.
3. Minkowski space-time diagrams.
4. Energy-momentum relationship.
|Skills Type||Skills details|
|Application of Number||Example sheets and exam have a strong algebraic and numerical contribution.|
|Improving own Learning and Performance||Students will have feedback through marked example sheets which will improve their learning|
|Information Technology||Students will use java applets from web to illustrate key ideas.|
|Problem solving||During example sheets which are a series of physics problems.|
Reading ListEssential Reading
French, A.P. (1979 (various) An introduction to quantum physics /A.P. French, Edwin F. Taylor. Nelson Primo search Supplementary Text
Phillips, A. C. (c2003.) Introduction to quantum mechanics /A.C. Phillips. Wiley Primo search
This module is at CQFW Level 4