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The Genomic Signature and Transcriptional Response of Metal Tolerance in Brown Trout Inhabiting Metal-Polluted Rivers. [PDF]
Mol EcolParis JR +18 more
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Proceedings of the ACM SIGPLAN 2014 Workshop on Programming Languages meets Program Verification, 2014
Finding simple, yet expressive, verification techniques to reason about both aliasing and mutable state has been a major challenge for static program verification. One such approach, of practical relevance, is centered around a lightweight typing discipline where types denote abstract object states, known as typestates.In this paper, we show how key ...
Filipe Militão +2 more
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Finding simple, yet expressive, verification techniques to reason about both aliasing and mutable state has been a major challenge for static program verification. One such approach, of practical relevance, is centered around a lightweight typing discipline where types denote abstract object states, known as typestates.In this paper, we show how key ...
Filipe Militão +2 more
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Experimental and Molecular Pathology, 1978
Abstract Samples of purified elastins from nuchal ligaments and aortas of bovines aged 6 days, 15 months, and 10 years have been used to study elastin ultrastructure. Oxalic acid-solubilized elastin samples (α-elastins) have been fractionated by gel chromatography and caused to undergo reversible phase separation (coacervation) by heating and by ...
E G, Cleary, W J, Cliff
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Abstract Samples of purified elastins from nuchal ligaments and aortas of bovines aged 6 days, 15 months, and 10 years have been used to study elastin ultrastructure. Oxalic acid-solubilized elastin samples (α-elastins) have been fractionated by gel chromatography and caused to undergo reversible phase separation (coacervation) by heating and by ...
E G, Cleary, W J, Cliff
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Substructures of neurofilaments
Acta Neuropathologica, 1984The results of this investigation indicate that neurofilaments of mammals (human and rabbit) are composed of four protofilaments each of which is formed of globular units connected by longitudinal bars. A cross-view of neurofilaments reveals the presence of four globular units, 20-25 A in diameter, connected by four transverse bars, 25-30 A in length ...
G Y, Wen, H M, Wisniewski
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Nature, 1969
RECENTLY1,2 we described “residual complexes” from calf thymus chromatin which consist of DNA and protein. We concluded from the strong binding forces that the complexes represent native substructures of the chromosomes. The proteins, although often designated as non-histones, proved to be chiefly histones which become insoluble in acids because of ...
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RECENTLY1,2 we described “residual complexes” from calf thymus chromatin which consist of DNA and protein. We concluded from the strong binding forces that the complexes represent native substructures of the chromosomes. The proteins, although often designated as non-histones, proved to be chiefly histones which become insoluble in acids because of ...
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Substructure Isomorphism Matrix
Journal of Chemical Information and Computer Sciences, 2000A substructure isomorphism matrix n x p contains binary elements describing which of the given p query structures (substructures) are part of the given n target structures (molecular structures). Such a matrix can be used to investigate the diversity of the target structures and allows the characterization and comparison of structural libraries.
Kurt Varmuza, Heinz Scsibrany
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Applied Categorical Structures, 2007
For two right \(R\)-modules \(A_R\) and \(M_R\) the following structures are considered: \(H=\Hom_R(A,M)\), \(S=\text{End}(M_R)\), \(T=\text{End}(A_R)\), where \(_SH_T\) is an \(S\)-\(T\)-bimodule. Some important subsets of \(_SH_T\) are studied (as \(S\)-\(T\)-submodules) and the relations of them with the substructures of \(A\) and \(M\) are ...
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For two right \(R\)-modules \(A_R\) and \(M_R\) the following structures are considered: \(H=\Hom_R(A,M)\), \(S=\text{End}(M_R)\), \(T=\text{End}(A_R)\), where \(_SH_T\) is an \(S\)-\(T\)-bimodule. Some important subsets of \(_SH_T\) are studied (as \(S\)-\(T\)-submodules) and the relations of them with the substructures of \(A\) and \(M\) are ...
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On Substructure Densities of Hypergraphs
Graphs and Combinatorics, 2009A real number \(\alpha \in [0, 1)\) is a jump for an integer \(r \geq 2\) if there exists \(c > 0\) such that for any \(\varepsilon > 0\) and any integer \(m \geq r\), there exists an integer \(n _{0}\) such that any \(r\)-uniform graph with \(n > n _{0}\) vertices and density at least \(\alpha + \varepsilon\) contains a subgraph with \(m\) vertices ...
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