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Showing 21-40 of 43 results

  1. Dominions in decomposable varieties

    Dominions, in the sense of Isbell, are investigated in the context of decomposable varieties of groups. An upper and lower bound for dominions in...

    Arturo Magidin in algebra universalis
    Article 01 August 2000

  2. Semilattice modes II: the amalgamation property

    Let V be a variety of semilattice modes with associated semiring R . We prove that if R is a bounded distributive lattice, then V has the amalgamation...

    K. A. Kearnes in algebra universalis
    Article 01 June 1995

  3. K

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995

  4. A

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995

  5. I

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995

  6. S

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995

  7. M

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995

  8. L

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995

  9. C

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995

  10. A

    M. Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1994

  11. K

    M. Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1994

  12. I

    M. Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1994

  13. S

    M. Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1994

  14. F

    M. Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1994

  15. M

    M. Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1994

  16. L

    M. Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1994

  17. C

    M. Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1994

  18. Co-rectangular bands and cosheaves in categories of algebras

    Conditions on a category C are studied which imply that every structure of rectangular band on an object S of C arises from a unique product...

    George M. Bergman in algebra universalis
    Article 01 June 1991

  19. Actions of Boolean rings on sets

    Let B be a Boolean ring (with 1), S a sheaf of sets on the Stone space Spec( B ), and S the set of global sections of S. For every a ε B and s, t ε S , let a (s,...

    George M. Bergman in algebra universalis
    Article 01 June 1991
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