Mid-term clinical outcomes of mobile-bearing UKA: a retrospective study on the influence of patellofemoral joint disease, lower limb alignment, and implant positioning. [PDF]
Chen M, Zhang C, Fan Z, Peng J, Xu W.
europepmc +1 more source
Effect of dolutegravir on 'Life's Simple 7' cardiovascular risk factors: A longitudinal analysis from Tanzania. [PDF]
Manyangu GJ +11 more
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IDEAL-Age: an interpretable deep learning framework for single-cell resolution profiling of immunological aging. [PDF]
Xu Y +8 more
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The P-ideal linking concept in critical point theory. Nonequivariant case
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Extending the ideal of nowhere dense subsets of rationals to a P-ideal [PDF]
Summary: We show that the ideal of nowhere dense subsets of rationals cannot be extended to an analytic P-ideal, \(F_\sigma \) ideal nor maximal P-ideal. We also consider a problem of extendability to a non-meager P-ideals (in particular, to maximal P-ideals).
Rafał Filipów +3 more
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P-ideal dichotomy and a strong form of the Suslin Hypothesis
Fundamenta Mathematicae, 2020Summary: We introduce a forcing notion which forces the P-ideal dichotomy, while every almost Suslin tree from the ground model remains non-special. Thus, while the P-ideal dichotomy implies the Suslin Hypothesis, or equivalently that every Aronszajn tree has an uncountable antichain, it does not imply that every Aronszajn tree has a stationary ...
Kuzeljević, Boriša +1 more
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L-spaces and the P-ideal dichotomy
Acta Mathematica Hungarica, 2009\textit{S. Todorčević} [Partition problems in topology. Contemporary Mathematics, 84. Providence, RI: American Mathematical Society (AMS) (1989; Zbl 0659.54001)] proved that his principle (\(\mathcal K\)) implies that there are no strong \(L\)-spaces of countable tightness; more precisely, \((*)\): a regular space with all finite powers Lindelöf ...
Mildenberger, Heike, Zdomskyy, Lyubomyr
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p-Ideals in p-Regular Semirings
Southeast Asian Bulletin of Mathematics, 2003Let \((S,+,\cdot)\) be an additively commutative semiring. If \((S,+)\) is an inverse semigroup, \(S\) is called inversive. The semiring \(S\) is \(p\)-regular if for each \(a\in S\) there is some \(b\in S\) such that \(na+aba=(n+1)a\) for some natural number \(n\). If \(S\) is inversive, this condition reduces to \(a+aba = 2a\). An ideal \(I\) of \(S\)
Mukhopadhyay, P. +2 more
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p-ideals of BCI-algebras based on neutrosophic N -structures
Journal of Intelligent & Fuzzy Systems, 2021In this paper, neutrosophic N -structures are applied to p-ideals of BCI-algebras. In fact, we introduce the notion of neutrosophic N -p-ideal in BCI-algebras, and investigate several properties. Further, we present characterizations of neutrosophic N -p-ideal.
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