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Biblioteca Dr. Antonio Monteiro · Catálogo |
| LDR | ·····pam##22·····#a#4500 |
| 001 | 003892 |
| 005 | 20160318151918.0 |
| 008 | 890227s1989####ne#######b####001#0#eng## |
| 245 | 00 | $a Lattice-ordered groups : $b advances and techniques / $c edited by A. M. W. Glass and W. Charles Holland. |
| 260 | ## | $a Dordrecht : $b Kluwer Academic Publishers, $c c1989. |
| 300 | ## | $a xix, 380 p. ; $c 25 cm. |
| 490 | 1# | $a Mathematics and its applications |
| 504 | ## | $a Incluye referencias bibliográficas (p. 347-373). |
| 505 | 00 | $g 0. $t Elementary facts -- $g 1. $t Homomorphisms, prime subgroups, values and structure theorems -- $g 2. $t Lattice-ordered permutation groups / $r W. Charles Holland -- $g 3. $t Model theory of abelian $l$-groups / $r Volker Weispfenning -- $g 4. $t Groups of divisibility: a unifying concept for integral domains and partially ordered groups / $r Joe L. Mott -- $g 5. $t The lattice of convex $l$-subgroups of a lattice-ordered group / $r Marlow Anderson, Paul Conrad and Jorge Martinez -- $g 6. $t Torsion theory of $l$-groups / $r Jorge Martinez -- $g 7. $t Completions of $l$-groups / $r Richard N. Ball -- $g 8. $t Characterization of epimorphisms in Archimedean lattice-ordered groups and vector lattices / $r Richard N. Ball and Anthony W. Hager -- $g 9. $t Free lattice-ordered groups / $r Stephen H. McCleary -- $g 10. $t Varieties of lattice-ordered groups / $r Norman R. Reilly -- $g 11. $t Free products in varieties of lattice-ordered groups / $r Wayne B. Powell and Constantine Tsinakis -- $g 12. $t Amalgamations of lattice-ordered groups / $r Constantine Tsinakis and Wayne B. Powell -- $g 13. $t Generators and relations in lattice-ordered groups: decision problems and embedding theorems / $r A. M. W. Glass. |
| 510 | 4# | $a MR, $c 91i:06017 |
| 020 | ## | $a 0792301161 |
| 700 | 1# | $a Glass, A. M. W. $q (Andrew Martin William), $d 1944- $4 edt |
| 700 | 1# | $a Holland, W. Charles. $4 edt |
| 830 | #0 | $a Mathematics and its applications (Kluwer Academic Publishers) |
| 650 | #0 | $a Lattice ordered groups. |
| 084 | ## | $a 06F15 (06-06 20F60) $2 MR |
| 010 | ## | $a ###89002448# |
| 040 | ## | $a DLC $c DLC $d DLC |
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