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Medical residency occupies a singular space between education and employment.
"He occupies a very singular space," said Jake Shears, the lead singer of the band Scissor Sisters.
In many cases two functions were accommodated by one singular space such as: living and dining, or kitchen and dining, or guest reception and guest dining.
It is a singular space in which human beings who are otherwise forcibly kept apart can come together to exchange ideas and views, learn about each other and, above all, listen to each other in a world that would otherwise keep them silent.
The only female member of the New American Cinema collective, Clarke's work occupies a unique, singular space in the context of the 60s New York avant-garde film scene.
Even in his most bloated moments, Bolaño seemed to come from an understanding that people are portholes; that a creation can represent singular space that otherwise would go unknown; that what survives of someone is often beyond them, beyond control, though also a thing that can be aimed at and desired, built.
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A frequent backdrop for films (like "Wings of the Dove") and photo shoots, Leighton's Arab Hall, showcasing his collection of more than 1,000 Islamic tiles, is among the most singular spaces in all London.
The latter view is perhaps best summarized by a remark of Geroch, Can-bin and Wald (1982): "The purpose of a construction [of 'singular points'], after all, is merely to clarify the discussion of various physical issues involving singular space-times: general relativity as it stands is fully viable with no precise notion of 'singular points'".
The main step is the construction of compact solution operators for the ¯∂-equation on such spaces which is based on a general characterization of compactness in function spaces on singular spaces, and that leads also to a criterion for compactness of more general Green operators on singular spaces.
If the detected rank is smaller than r, some singular values and the corresponding singular spaces existing in the channel matrix may be detected as the noise effect only, and the subspaces will be lost in the estimated MIMO channel.
In this paper we develop a structure theory of Einstein manifolds or manifolds with lower Ricci curvature bounds for certain singular spaces that arise as geometric limits of sequences of Riemannian manifolds.
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