Results 171 to 180 of about 5,076 (216)

Lessons learned: enhancing rural risk communication for future health crises through the PHERCC framework. [PDF]

Front Public Health
Leslie A, Woods EK, van den Broek-Altenburg EM, Stein GS, Carney JK.   +4 more
europepmc   +1 more source

Heat vulnerability: health impacts of heat on older people in urban and rural areas in Europe. [PDF]

Wien Klin Wochenschr
Fastl C, Arnberger A, Gallistl V, Stein VK, Dorner TE.   +4 more
europepmc   +1 more source

Reduced CD40 expression in B cell subsets of individuals with radiologically isolated syndrome. [PDF]

Front Immunol
Keller CW, Stein K, Vilaseca A, Villar LM, Álvarez-Bravo G, Protopapa M, Shin J, Fissolo N, Martínez-Rodríguez JE, Quiroga-Varela A, García-Sarreón A, Gutiérrez L, Midaglia L, Montalban X, Lünemann JD, Comabella M.   +15 more
europepmc   +1 more source

Creative reflections on embodied filmmaking: in, through and between the senses and spaces of the medicalized body. [PDF]

Senses Soc
Turner O.
europepmc   +1 more source

Late Relapse of Previous Pulmonary Cryptococcosis With Symptoms Resembling Cerebral Infarction: A Case Report. [PDF]

Case Rep Infect Dis
Pinchuk A, Geginat G, Rickerts V, Neyazi B, Stein KP, Mawrin C, Sandalcioglu IE, Rashidi A.   +7 more
europepmc   +1 more source

Enlarged tumefactive perivascular, or Virchow-Robin, spaces and hydrocephalus: do we need to treat? Illustrative cases. [PDF]

J Neurosurg Case Lessons
Neyazi B, Swiatek VM, Stein KP, Hartmann K, Rashidi A, Zubel S, Amini A, Sandalcioglu IE.   +7 more
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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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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