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Development of a Multidomain Conceptual Framework for Frozen Shoulder: A Systematic Review Integrating Clinical, Biological, Psychological and Lifestyle-Related Contributors. [PDF]
Navarro-Ledesma S +4 more
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Cryo-EM structures of the SurA-BAM complex reveal conformational changes in outer membrane protein assembly. [PDF]
Miyazaki R +10 more
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QFS-domains and quasicontinuous domains
Acta Mathematica Sinica, English Series, 2015In domain theory difficulties with cartesian closedness are well-known, namely the category of continuous domains and Scott-continuous functions is not cartesian closed. Identifying maximal cartesian closed subcategories is a subtle matter which gave rise to the notions of RB-domains and FS-domains, and further to quasicontinuous domains, QRB-domains ...
Zhang, Wen Feng, Xu, Xiao Quan
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Nature Structural & Molecular Biology, 2008
The kinase regulatory-loop binding (KRLB) region of insulin receptor substrate 2 was originally thought to be a new type of domain with binding properties similar to phosphotyrosine binding (PTB) domains. A crystallographic study now shows that KRLB is actually a short peptide segment that binds to the insulin receptor using an extended series of ...
Sang Youn Park, Steven E Shoelson
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The kinase regulatory-loop binding (KRLB) region of insulin receptor substrate 2 was originally thought to be a new type of domain with binding properties similar to phosphotyrosine binding (PTB) domains. A crystallographic study now shows that KRLB is actually a short peptide segment that binds to the insulin receptor using an extended series of ...
Sang Youn Park, Steven E Shoelson
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Protein Domain Annotation with Predicted Domain-Domain Interaction Networks
Protein & Peptide Letters, 2008This paper presents a framework for annotating protein domains with predicted domain-domain interaction networks. Specially, domain annotation is formalized as a multi-class classification problem in this work. The numerical experiments on InterPro domains show promising results, which proves the efficiency of our proposed methods.
Xing-Ming, Zhao +3 more
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2018
Multi-domain proteins are increasingly high in cellular systems from lower to higher species organisms. Therefore, it is an important and a critical phenomenon in protein architectural evolution for multiple molecular functions in a single reaction center.
Pandjassarame Kangueane +1 more
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Multi-domain proteins are increasingly high in cellular systems from lower to higher species organisms. Therefore, it is an important and a critical phenomenon in protein architectural evolution for multiple molecular functions in a single reaction center.
Pandjassarame Kangueane +1 more
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Embedding GCD Domains in Bézout Domains
Journal of the London Mathematical Society, 1993A GCD-domain (also called HCF-domain) is a commutative integral domain in which any two elements have a highest common factor. If the highest common factor of \(a,b\) can be expressed as a linear combination of \(a\) and \(b\) (so that any 2-generator ideal is principal) the ring is called a Bezout domain. In Proc. Camb. Phil. Soc.
Shamash, Josephine, Smith, Stuart T.
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Domain size and domain-size distributions
2007Two approaches are available for the analysis of the size and size distribution of the domains in a crystalline powder: pattern decomposition (or fitting) and pattern modelling. In the first case, the information is obtained from some fitting parameter and no direct connection exists between the model and the data; in the second case, a microstructure ...
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Characterize scientific domain and domain context
Proceedings of the 12th ACM/IEEE-CS joint conference on Digital Libraries, 2012Domain knowledge map construction as an important method can describe the significant characters of a selected domain. In this research, we will address three problems for knowledge graph generation. Firstly, this paper will construct domain (core journals and conference proceedings) knowledge and domain context (domain citation) knowledge graphs, and ...
Jinsong Zhang +2 more
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A domain exhausted by complete Kähler domains
Kobe Journal of Mathematics, 1985The author studies increasing sequences of complete Kähler manifolds. He obtains the following results. (1) The \({\bar \partial}\)-problem is solvable on a domain in \({\mathbb{C}}^ n\) exhausted by a sequence of complete Kähler domains. (2) A domain in \({\mathbb{C}}^ n\) exhausted by complete Kähler domains is Stein.
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