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About the Book
The multivector of geometric algebra extends vector algebra, providing a representation of points, directed line, plane, and volume segments.
Maxwell's equation in its multivector form is a compact and simple theoretical starting point for electromagnetic analysis.
This book details how geometric algebra may be applied to electromagnetic analysis and provides all of the prerequisite concepts and theory required to do so.
This book is suitable for students with an advanced undergraduate electrical engineering or physics background and aims to make the subject more accessible than the available research material.
About the Author
Peeter Joot is a math and physics enthusiast with a love of geometric algebra.
Peeter's education includes a B.A.Sc from UofT (1997 Engineering Science - computer engineering), 2019 UofT M.Eng (ECE electromagnetics), a lot of self-study, and non-degree study of most of the interesting 4th year UofT undergrad physics courses.
Peeter's day job is software development. He has over 20 years of experience with low level systems programing, operating system and hardware abstraction and exploitation, concurrency, and large scale refactoring. Peeter works for LzLabs and now has fun with PL/I, COBOL, JCL, VSAM, CICS and other legacy subsystems sure to scare away most developers of his generation.