Lectures in Universal Algebra
eBook - PDF

Lectures in Universal Algebra

  1. 655 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

Lectures in Universal Algebra

About this book

These 34 papers cover topics ranging from various problems on varieties and other classes of algebras including categorical aspects and duality theory to the structure of finite algebras and clones on finite (or infinite) sets.As well as survey articles by invited speakers, the papers contain full proofs of new results not published elsewhere. The volume ends with a list of problems.

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Yes, you can access Lectures in Universal Algebra by L. Szabó,A. Szendrei in PDF and/or ePUB format, as well as other popular books in Mathematics & Discrete Mathematics. We have over one million books available in our catalogue for you to explore.

Information

Publisher
North Holland
Year
2016
Print ISBN
9780444877598
eBook ISBN
9781483295404
Topic
Mathematics
Subtopic
Discrete Mathematics
Index
Mathematics

Table of contents

  1. Front Cover
  2. Lectures in Universal Algebra
  3. Copyright Page
  4. Table of Contents
  5. Preface
  6. Scientific Program
  7. List of Participants
  8. Chapter 1. On the number of clones containing all constants (A problem of R. McKenzie)
  9. Chapter 2. Transferable tolerances and weakly tolerance regular lattices
  10. Chapter 3. Epimorphisms in discriminator varieties
  11. Chapter 4. On conservative minimal operations
  12. Chapter 5. Piggyback-dualities
  13. Chapter 6. On the depth of infinitely generated subalgebras of Post's iterative algebra p3
  14. Chapter 7. Tolerance-free algebras having majority term functions and admitting no proper subalgebras
  15. Chapter 8. Polynomial pairs characterizing principality
  16. Chapter 9. On the connection of cylindrical homomorphisms and point functions for Crs α's
  17. Chapter 10. A universality condition of 0,1-lattices
  18. Chapter 11. On the join of some varieties of algebras
  19. Chapter 12. The Stone-Čech compactification of a pospace
  20. Chapter 13. Constructions of non–commutative algebras
  21. Chapter 14. Fully invariant algebraic closure systems of congruences and quasivarieties of algebras
  22. Chapter 15. On lattices with restrictions on their interval lattices
  23. Chapter 16. Infinite image homomorphisms of distributive bounded lattices
  24. Chapter 17. Description of partial algebras by segments
  25. Chapter 18. Tame congruences
  26. Chapter 19. Fifteen possible previews in equational logic
  27. Chapter 20. On strongly non-regular and trivializing varieties of algebras
  28. Chapter 21. On varieties of semigroups satisfying x3 = x
  29. Chapter 22. Cryptomorphisms of non-indexed algebras and relational systems
  30. Chapter 23. Minimal clones I: the five types
  31. Chapter 24. Quasi-boolean lattices and associations
  32. Chapter 25. Monoids and their local closures
  33. Chapter 26. The congruence lattice as an act over the endomorphism monoid
  34. Chapter 27. Interpolation in idempotent algebras
  35. Chapter 28. Demi-primal algebras with a single operation
  36. Chapter 29. Perfect chamber systems
  37. Chapter 30. More ideals in universal algebra
  38. Chapter 31. A duality for the lattice variety generated by M3
  39. Chapter 32. Generation of finite partition lattices
  40. Chapter 33. Unitary congruence adjunctions
  41. PROBLEMS