This course delves into the principles of electromagnetic theory, building upon foundational knowledge to provide a deeper understanding of electromagnetism. It revisits key concepts from an advanced perspective, strengthening comprehension of the principles underlying scientific and technological research. Topics include Maxwell's equations, electromagnetic waves, energy transport, momentum, and the Lorentz transformation. The course aims to correlate theoretical foundations with practical applications, enhancing understanding of electromagnetism's influence in everyday life.
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Everything you need to know about this course
Key areas covered in this course
Knowledge and skills recommended for success
Basic Electromagnetism
Calculus
Differential Equations
💡 Don't have all requirements? Don't worry! Many students successfully complete this course with basic preparation and dedication.
How your progress will be evaluated (2 methods)
Comprehensive evaluation of course material understanding
Comprehensive evaluation of course material understanding
Explore the career paths this course opens up for you
Apply your skills in this growing field
Apply your skills in this growing field
Apply your skills in this growing field
Apply your skills in this growing field
Apply your skills in this growing field
Real-world sectors where you can apply your knowledge
A structured 13-week journey through the course content
This study schedule is in beta and may not be accurate. Please use it as a guide and consult the course outline for the most accurate information.
Expert tips to help you succeed in this course
Thoroughly review all tutor-marked assignments (TMAs) and their solutions.
Focus on understanding the underlying principles and assumptions behind each of Maxwell's equations.
Practice deriving key equations, such as the wave equation and Poynting's theorem, from Maxwell's equations.
Work through a variety of problems involving different geometries and boundary conditions.
Create concept maps linking the different modules and units to see the connections between topics.
Pay close attention to the mathematical techniques used in the course, such as vector calculus and complex analysis.
Allocate sufficient time to review and consolidate your understanding of the material in the weeks leading up to the exam.
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