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Titlebook: Lattice-Ordered Groups; An Introduction Marlow Anderson,Todd Feil Book 1988 D. Reidel Publishing Company, Dordrecht, Holland 1988 Finite.Mo

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书目名称Lattice-Ordered Groups
副标题An Introduction
编辑Marlow Anderson,Todd Feil
视频video
丛书名称Reidel Texts in the Mathematical Sciences
图书封面Titlebook: Lattice-Ordered Groups; An Introduction Marlow Anderson,Todd Feil Book 1988 D. Reidel Publishing Company, Dordrecht, Holland 1988 Finite.Mo
描述The study of groups equipped with a compatible lattice order ("lattice-ordered groups" or "I!-groups") has arisen in a number of different contexts. Examples of this include the study of ideals and divisibility, dating back to the work of Dedekind and continued by Krull; the pioneering work of Hahn on totally ordered abelian groups; and the work of Kantorovich and other analysts on partially ordered function spaces. After the Second World War, the theory of lattice-ordered groups became a subject of study in its own right, following the publication of fundamental papers by Birkhoff, Nakano and Lorenzen. The theory blossomed under the leadership of Paul Conrad, whose important papers in the 1960s provided the tools for describing the structure for many classes of I!-groups in terms of their convex I!-subgroups. A particularly significant success of this approach was the generalization of Hahn‘s embedding theorem to the case of abelian lattice-ordered groups, work done with his students John Harvey and Charles Holland. The results of this period are summarized in Conrad‘s "blue notes" [C].
出版日期Book 1988
关键词Finite; Morphism; function; theorem
版次1
doihttps://doi.org/10.1007/978-94-009-2871-8
isbn_softcover978-94-010-7792-7
isbn_ebook978-94-009-2871-8Series ISSN 0921-9315
issn_series 0921-9315
copyrightD. Reidel Publishing Company, Dordrecht, Holland 1988
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Marlow Anderson,Todd Feilhemselves as they reflect on places and people significant during earlier phases of their lives. Thus, while a number of Woolf’s and Lessing’s characters embody the authors’ respective representations of nostalgia, each author has also written autobiographical accounts describing important figures,
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,Free ℓ-groups,rk of Birkhoff [B] , Baker [68] and Beynon [74] has led to a more intuitively satisfying description of the free abelian ℓ-group on a set of generators. Bernau [70] first constructed nonabelian free ℓ-groups, using an equivalence relation on the set of all non-empty finite subsets of the partially o
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The Conrad-Harvey-Holland Representation,states that any abelian ℓ-group can be represented as a group of real-valued functions on a partially ordered set (in fact, on a root system). In this chapter we shall present Wolfenstein’s proof [66] (or see [C]) of the Conrad-Harvey-Holland theorem.
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Groups of Divisibility,e ring-theoretic problems; examples of such an approach can be found in Ohm [66], [69], Heinzer [69], Sheldon [73], Hill [72], Lantz [75], Brewer, Conrad and Montgomery [74], and Anderson and Watkins [86]. Valuable books in the field are [M] and [Gi].
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