Results 201 to 210 of about 159,308 (243)

Mathematically tractable models of random phylogenetic networks: an overview of some recent developments. [PDF]

Philos Trans R Soc Lond B Biol Sci
Bienvenu F.
europepmc   +1 more source

Efficient Electronic-Structure Methods Toward Catalyst Screening: Projection-Based Embedding Theory for CO₂ Reduction Reaction Intermediates. [PDF]

Angew Chem Int Ed Engl
Kolodzeiski E, Stein CJ.
europepmc   +1 more source

Unintended Consequences of COVID-19 Public Health and Social Measures in Camps and Camp-Like Settings: A Systematic Review and Conceptual Analysis. [PDF]

Public Health Rev
Hintermeier M, Bozorgmehr K, Gottlieb N, Mohsenpour A, Sarma N, Biallas R, Biddle L.   +6 more
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A De Novo PTEN Pathogenic Variant in a Young Girl with Sporadic Cowden Syndrome-A Case Report. [PDF]

Pediatr Rep
Gebhart P, Singer C, Muhr D, Stein C, Tan YY.   +4 more
europepmc   +1 more source

UCell and pyUCell: single-cell gene signature scoring for R and Python. [PDF]

Bioinformatics
Andreatta M, Carmona SJ.
europepmc   +1 more source

Some Characterizations of Stein Spaces

Some Characterizations of Stein Spaces
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Open Sets with Stein Hypersurface Sections in Stein Spaces

The Annals of Mathematics, 1997
Let \(D\subset \mathbb C^n, n\geq3,\) be an open set such that for any linear hyperplane \(H\subset \mathbb C^n\) the intersection \(H\cap D\) is Stein. It is natural to raise the following problem of hypersurface sections. Let \(X\) be a Stein space of dimension \(n\geq3\) and \(D\subset X\) an open subset such that \(H\cap D\) is Stein for every ...
Colţoiu, Mihnea, Diederich, Klas
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Locally Stein Open Subsets in Normal Stein Spaces

The Journal of Geometric Analysis, 2014
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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STEIN FILLINGS OF LENS SPACES

Communications in Contemporary Mathematics, 2003
We describe a foliation by finite energy holomorphic curves of some symplectic manifolds which are constructed from Stein manifolds with Lens space boundaries. One application is that all such Stein manifolds bounded by the same contact Lens space are equivalent up to Stein homotopy.
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