Results 141 to 150 of about 3,484,215 (187)
On fuzzy strongly g* - closed sets and g** - closed sets
Hamid Reza Morad, Anahid Kamali
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Expert evaluation of LLM world models: A high-T<sub><i>c</i></sub> superconductivity case study. [PDF]
Guo H +22 more
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Personalized Steering Feel Control Based on Driving Style Recognition and Closed-Loop Motion Regulation. [PDF]
Guan H +8 more
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Initiation of Hybrid Closed-Loop Artificial Pancreas System Improves Glycemic Control in a Hospitalized Type 1 Diabetes: A Case Report and Review. [PDF]
Li S +8 more
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Associated Factors of Primary Cam Morphology in 4477 Early Adolescents: A Multiethnic, Population-Based, Cross-sectional Study (Generation R). [PDF]
Chen D +6 more
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Between closed sets andg-closed sets
Rendiconti del Circolo Matematico di Palermo, 2006In generalized topological spaces \((X,\tau)\) (axioms for open sets are weakened), the authors define \(g\)-closed sets as usually: \(\overline{A}\subset \bigcap \{U;U\in\tau, A\subset U\}\). Using convenient systems for \(\tau\) depending on a given topology \(t\) on \(X\), various known generalized closed sets on \((X,t)\) are obtained.
Noiri, Takashi, Popa, Valeriu
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The Journal of Clinical Ethics, 2011
Published accounts of specific priority-setting projects in healthcare are relatively few. This article chronicles the collaborative efforts of a professional practice lead and a bioethicist to strengthen the priority-setting process for a specific home care service.
Barbara, Russell, Deb, deVlaming
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Published accounts of specific priority-setting projects in healthcare are relatively few. This article chronicles the collaborative efforts of a professional practice lead and a bioethicist to strengthen the priority-setting process for a specific home care service.
Barbara, Russell, Deb, deVlaming
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Computability, 2011
A set is called r-closed left-r.e. iff every set r-reducible to it is also a left-r.e. set. It is shown that some but not all left-r.e. cohesive sets are many–one closed left-r.e. sets. Ascending reductions are many–one reductions via an ascending function; left-r.e. cohesive sets are also ascending closed left-r.e. sets.
Jain S., Stephan F., Teutsch J.
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A set is called r-closed left-r.e. iff every set r-reducible to it is also a left-r.e. set. It is shown that some but not all left-r.e. cohesive sets are many–one closed left-r.e. sets. Ascending reductions are many–one reductions via an ascending function; left-r.e. cohesive sets are also ascending closed left-r.e. sets.
Jain S., Stephan F., Teutsch J.
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