Lattice Ordered Groups

36 books
Lattice-ordered groupsMarlow Anderson
⏱ 3h 10m

Lattice-ordered groups

Marlow Anderson

1988190 pp.
Theory of lattice-ordered groupsMichael R. Darnel
⏱ 8h 59m

Theory of lattice-ordered groups

Michael R. Darnel

1995539 pp.
The theory of lattice-ordered groupsV. M. Kopytov
⏱ 6h 40m

The theory of lattice-ordered groups

V. M. Kopytov

1994400 pp.
Lattice-ordered groupsA. M. W. Glass
⏱ 6h 32m

Lattice-ordered groups

A. M. W. Glass

1989392 pp.
Ordered Groups and Infinite Permutation GroupsW. C. Holland
⏱ 4h 8m

Ordered Groups and Infinite Permutation Groups

W. C. Holland

2011248 pp.
The Theory of Lattice-Ordered GroupsV.M. Kopytov
⏱ 7h 0m

The Theory of Lattice-Ordered Groups

V.M. Kopytov

2010420 pp.
Ordered algebraic structuresConference on Lattice-Ordered Groups and f-Rings (2001 University of Florida)
⏱ 5h 21m

Ordered algebraic structures

Conference on Lattice-Ordered Groups and f-Rings (2001 University of Florida)

2002321 pp.
Delno urejene grupe in delno urejeni kolobarjiBoris Lavrič
⏱ 2h 14m

Delno urejene grupe in delno urejeni kolobarji

Boris Lavrič

1993134 pp.
Ordered Algebraic StructuresJorge Martínez
⏱ 5h 4m

Ordered Algebraic Structures

Jorge Martínez

1989304 pp.
Groupes et anneaux réticulésAlain Bigard
⏱ 5h 34m

Groupes et anneaux réticulés

Alain Bigard

1977334 pp.
On a problem of Garrett Birkhoff and related topicsV. V. Rama Rao
⏱ 51m

On a problem of Garrett Birkhoff and related topics

V. V. Rama Rao

197851 pp.
Tree latticesHyman Bass
⏱ 3h 53m

Tree lattices

Hyman Bass

2000233 pp.
Reshetochno upori͡a︡dochennye gruppyV. M. Kopytov
⏱ 5h 20m

Reshetochno upori͡a︡dochennye gruppy

V. M. Kopytov

1984320 pp.
Einführung in die OrdnungstheorieMarcel Erné
⏱ 4h 56m

Einführung in die Ordnungstheorie

Marcel Erné

1982296 pp.
Exercises in abelian group theoryGrigore Călugăreanu
⏱ 5h 56m

Exercises in abelian group theory

Grigore Călugăreanu

2003356 pp.
Lattices, Semigroups, and Universal AlgebraJorge Almeida
⏱ 5h 41m

Lattices, Semigroups, and Universal Algebra

Jorge Almeida

1990341 pp.
Generalizations of ideal theoryDavid B. Kenoyer
⏱ 1h 16m

Generalizations of ideal theory

David B. Kenoyer

198276 pp.
Semigroups and their subsemigroup latticesL. N. Shevrin
⏱ 6h 19m

Semigroups and their subsemigroup lattices

L. N. Shevrin

1996379 pp.
Classes of finite groupsAdolfo Ballester-Bolinches
⏱ 6h 23m

Classes of finite groups

Adolfo Ballester-Bolinches

2006383 pp.
Current research in operational quantum logicBob Coecke
⏱ 5h 36m

Current research in operational quantum logic

Bob Coecke

2000336 pp.
Page 1 of 2Next →