Concept
Degree of a field extension
Related courses (12)
EE-625(a): Research seminars in Electrical Engineering - FALL
This course introduces students with broad research directions in electrical and micro engineering, via a series of weekly wide-audience seminars given by distinguished speakers. The students practice
EE-625(b): Research seminars in Electrical Engineering - SPRING
This course introduces students with broad research directions in electrical and micro engineering, via a series of weekly wide-audience seminars given by distinguished speakers. The students practice
MATH-494: Topics in arithmetic geometry
P-adic numbers are a number theoretic analogue of the real numbers, which interpolate between arithmetics, analysis and geometry. In this course we study their basic properties and give various applic
MATH-317: Algebra V - Galois theory
Galois theory lies at the interface of Field Theory and Group Theory. It aims to describe the algebraic symmetries of fields. We will focus on Galois theory for finite field extensions and some applic
MATH-215: Algebra III - rings and fields
C'est un cours introductoire dans la théorie d'anneau et de corps.
MATH-492: Representation theory of semisimple lie algebras
We will establish the major results in the representation theory of semisimple Lie algebras over the field of complex numbers, and that of the related algebraic groups.
COM-102: Advanced information, computation, communication II
Text, sound, and images are examples of information sources stored in our computers and/or communicated over the Internet. How do we measure, compress, and protect the informatin they contain?
MATH-310: Algebra
This is an introduction to modern algebra: groups, rings and fields.
COM-401: Cryptography and security
This course introduces the basics of cryptography. We review several types of cryptographic primitives, when it is safe to use them and how to select the appropriate security parameters. We detail how
MATH-311: Algebra IV - rings and modules
Ring and module theory with a major emphasis on commutative algebra and a minor emphasis on homological algebra.