Results 1 to 10 of about 100,869 (193)
Stable membrane topologies of small dual-topology membrane proteins [PDF]
AbstractThe topologies of α-helical membrane proteins are generally thought to be determined during their cotranslational insertion into the membrane. It is typically assumed that membrane topologies remain static after this process has ended. Recent findings, however, question this static view by suggesting that some parts of, or even the whole ...
Fluman, Nir +2 more
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Reorganized brain functional network topology in stable and progressive mild cognitive impairment [PDF]
AIMMild cognitive impairment (MCI) includes two distinct subtypes, namely progressive MCI (pMCI) and stable MCI (sMCI). The objective of this study was to identify the topological reorganization of brain functional networks in patients with pMCI and sMCI.
Chen Xue +8 more
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On the topology of stable maps [PDF]
We investigate how Viro's integral calculus applies for the study of the topology of stable maps. We also discuss several applications to Morin maps and complex maps.
DUTERTRE, Nicolas, FUKUI, Toshizumi
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Pure Ideals in Residuated Lattices [PDF]
Ideals in MV algebras are, by definition, kernels of homomorphism. An ideal is the dual of a filter in some special logical algebras but not in non-regular residuated lattices.
Istrata Mihaela
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Topological pressures for𝜖-stable and stable sets [PDF]
Topological pressures of the preimages of $ $-stable sets and some certain closed subsets of stable sets in positive entropy systems are investigated. It is showed that the topological pressure of any topological system can be calculated in terms of the topological pressure of the preimages of $ $-stable sets. For the constructed closed subset of the
Ma, Xianfeng, Chen, Ercai
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The equivariant topology of stable Kneser graphs [PDF]
Schrijver introduced the stable Kneser graph $SG_{n,k}, n \geq 1, k \geq 0$. This graph is a vertex critical graph with chromatic number $k+2$, its vertices are certain subsets of a set of cardinality $m=2n+k$.
Carsten Schultz
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In this paper, by using the ideal theory in residuated lattices, we construct the prime and maximal spectra (Zariski topology), proving that the prime and maximal spectra are compact topological spaces, and in the case of De Morgan residuated lattices ...
Holdon Liviu-Constantin
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Dynamically Stable Topological Phase of Arsenene [PDF]
AbstractFirst-principles calculations based on density functional theory (DFT) are used to investigate the electronic structures and topological phase transition of arsenene under tensile and compressive strains. Buckling in arsenene strongly depends on compressive/tensile strain.
Gul Rahman +2 more
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Topologically stable equicontinuous non-autonomous systems
We obtain sufficient conditions for commutative non-autonomous systems on certain metric spaces (not necessarily compact) to be topologically stable. In particular, we prove that: (i) Every mean equicontinuous, mean expansive system with strong average shadowing property is topologically stable.
Khan, Abdul Gaffar +2 more
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Topological stable rank of nest algebras [PDF]
We establish a general result about extending a right invertible row over a Banach algebra to an invertible matrix. This is applied to the computation of right topological stable rank of a split exact sequence. We also introduce a quantitative measure of stable rank.
Davidson, Kenneth R., Ji, You Qing
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