Universal Algebra 2 - NMAG450

• Title: Universální algebra 2
• Guaranteed by: Department of Algebra (32-KA)
• Faculty: Faculty of Mathematics and Physics
• Actual: from 2013 to 2015
• Semester: summer
• E-Credits: 4
• Hours per week, examination: summer s.:2/1, C+Ex [HT]
• Capacity: unlimited
• Min. number of students: unlimited
• 4EU+: no
• Virtual mobility / capacity: no
• State of the course: taught
• Language: English, Czech
• Teaching methods: full-time
• Guarantor: prof. Mgr. Libor Barto, Ph.D.
• Teacher(s): prof. Mgr. Libor Barto, Ph.D.
• Class: M Mgr. MSTR; M Mgr. MSTR > Povinně volitelné
• Classification: Mathematics > Algebra
• Incompatibility : NALG104
• Interchangeability : NALG104
• Is interchangeable with: NALG104

Annotation

English

Basic course in universal algebra.

Last update: T_KA (14.05.2013)

Czech

Základní přednáška z univerzální algebry pro obor Matematické struktury.

Last update: T_KA (14.05.2013)

Literature

Clifford Bergman: Universal algebra: Fundamentals and selected topics. Chapman and Hall, 2011.

Stanley Burris, H. P. Sankappanavar: A course in universal algebra. Springer-Verlag, 1981.

Ralph McKenzie, George McNulty, Walter Taylor: Algebras, Lattices, Varieties, vol. 1. Wadsworth and Brooks/Cole, 1987.

David Hobby, Ralph McKenzie: The structure of finite algebras. American Mathematical Society, 1988.

Ralph McKenzie, Ralph Freese: Commutator theory for congruence modular varieties. Cambridge University Press, 1987.

Last update: Pinsker Michael, dipl. ing. (24.02.2016)

Syllabus

Tame congruence theory,

theory of commutators,

basis of equational theories,

structural and equational properties of finite algebras.

Last update: Pinsker Michael, dipl. ing. (24.02.2016)