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Near Isomorphism for a Class of Infinite Rank Torsion-Free Abelian Groups
Communications in Algebra, 2007The notion of “near isomorphism” for torsion-free Abelian groups of finite rank is well known. In particular, this concept turned out to be of importance for classifying almost completely decomposable groups. We extend near isomorphism to classes of torsion-free Abelian groups of infinite rank which are unions of bcd–groups, this is to say unions of ...
Ekaterina Blagoveshchenskaya +1 more
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Journal of Group Theory, 2016
Abstract Near-isomorphism is known as the right concept for classification theorems in the theory of almost completely decomposable groups. As a natural generalization the authors extended in [6] the notion of near-isomorphism to Abelian groups of arbitrary rank.
Blagoveshchenskaya, Ekaterina +1 more
openaire +1 more source
Abstract Near-isomorphism is known as the right concept for classification theorems in the theory of almost completely decomposable groups. As a natural generalization the authors extended in [6] the notion of near-isomorphism to Abelian groups of arbitrary rank.
Blagoveshchenskaya, Ekaterina +1 more
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Torsion-Free Groups of Infinite Rank
2015This chapter continues the theme of torsion-free groups, this time for the infinite rank case. There is no shortage of relevant results.
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RANK links thymic regulatory T cells to fetal loss and gestational diabetes in pregnancy
Nature, 2020Magdalena Paolino +2 more
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Roles of the RANKL–RANK axis in antitumour immunity — implications for therapy
Nature Reviews Clinical Oncology, 2018Mark J Smyth +2 more
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Recent developments in drying and dewatering for low rank coals
Progress in Energy and Combustion Science, 2015Zhonghao Rao, Cong-Liang Huang
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Robust Recovery of Subspace Structures by Low-Rank Representation
IEEE Transactions on Pattern Analysis and Machine Intelligence, 2013Guangcan Liu, Zhou-Chen Lin, Ju Sun
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Low-Rank Modeling and Its Applications in Image Analysis
ACM Computing Surveys, 2015, Weichuan Yu
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