Lattice theory /
Guardado en:
| Autores Corporativos: | , |
|---|---|
| Otros Autores: | , |
| Formato: | Libro |
| Idioma: | English |
| Publicado: |
Amsterdam :
North-Holland,
c1976.
|
| Series: | Colloquia mathematica Societatis János Bolyai ;
14 |
| Materias: | |
| Etiquetas: |
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Tabla de Contenidos:
- J. Adámek, The algebraic structure of products and sums in a category
- H.-J. Bandelt, On complete distributivity and maximal $d$-intervals in complete lattices
- J. Doyen and C. Herrmann, Projective lines and $n$-distributivity
- S. Fajtlowicz and J. Schmidt, Bézout families, join-congruences, and meet-irreducible ideals
- T. Hecht and T. Katri v nák, Free double Stone algebras
- C. Hermann and A. P. Huhn, Lattices of normal subgroups which are generated by frames
- A. P. Huhn, Two notes on $n$-distributive lattices
- K. Indermark and W. Reisig, On recursively definable relations
- J. Jakubík, Pairs of lattices with common congruence relations
- J. Je v zek and T. Kepka, Atoms in the lattice of varieties of distributive groupoids
- B. Jónsson, Identities in congruence varieties
- M. Kolibiar, Extremal extensions of ordered sets to semilattices
- S. Maeda, Independent complements in lattices
- S. Maeda, Remarks on the problems in the book: Theory of symmetric lattices [Springer, Berlin, 1970], by F. Maeda and S. Maeda
- P. Mederly, A characterization of modular pseudocomplemented semilattices
- R. A. Melter and S. Rudeanu, Geometry of 3-rings
- V. V. Pa v senkov, On a duality theorem
- P. Pudlák and J. T .uma, Yeast graphs and fermentation of algebraic lattices
- E. T. Schmidt, Lattices generated by partial lattices
- W. Seibert, On subdirectly irreducible modular lattices of breadth 2
- M. Sekanina, Orderings of the system of all sublattices of a distributive lattice
- L. A. Skornjakov, Complements in the congruence lattice of a polygon over a commutative monoid
- O. Steinfeld, Some remarks on algebraic groupoid-lattices
- M. Stern, On $AC$-lattices in which the ideal of the finite elements is neutral
- T. Traczyk and W. Zarebski, Post algebras are uniquely chain based lattices
- H. Werner, Which partition lattices are congruence lattices?
- R. Wille, A note on simple lattices.