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Lattice-ordered fields

Order, 1986
Es sei K ein archimedischer verbandsgeordneter Körper. Verf. zeigt zunächst, daß es einen größten Unterkörper L von K gibt, der total geordnet werden kann, so daß K ein geordneter Vektorraum über L ist. Ist K algebraisch über L, so kann die Verbandsordnung von K zu einer totalen Ordnung erweitert werden. Ist K endlich über L, so ist die additive Gruppe
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Lattice-ordered Fields

2009
In this chapter we will concentrate on lattice-ordered fields. Since more is known about totally ordered fields than about l-fields in general most of this chapter will be concerned with totally ordered fields. Examples of l-fields come from power series l-rings and from constructing lattice orders on the reals and other similar totally ordered fields.
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On Orderable Fields

Mathematische Nachrichten, 1969
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The role of ordered cooperative assembly in biomolecular condensates

Nature Reviews Molecular Cell Biology, 2021
Elgin Gulpinar   +2 more
exaly  

Protein Assembly: Versatile Approaches to Construct Highly Ordered Nanostructures

Chemical Reviews, 2016
Quan Luo, Chunxi Hou, Yushi Bai
exaly  

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