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Caratteristica di Eulero-Poincaré, curvatura di Gauss etassellazione di superfici architettoniche.
DISCRETE SEQUENCES IN UNBOUNDED DOMAINS
Discrete sequences with respect to the Kobayashi distance
in a strongly pseudoconvex bounded domain D are related to Carleson
measures by a formula that uses the Euclidean distance from the boundary
of D.
Thus the speed of escape at the boundary of such sequence has been
studied in details for strongly pseudoconvex bounded domain D.
In this note we show that such estimations completely fail if the
domain is not bounded
Extension problems in complex and CR-geometry
[Excerpt from the introduction]: The aim of this thesis work is to present some of the many different extension
problems that were considered in complex and CR-geometry, starting
from well-known classical ones, up to the very recent still unpublished results
and to the still open problems. This is going to be a (partial, since the subject
is so broad) survey on the extension problems. There is neither presumption
of completeness, nor a judgement on the importance of the arguments chosen,
since the choice of the arguments treaten, a very personal one, simply
arose from my interests of research and my mathematical experience of the
last few years
Cohomology and extension problems for semi q-coronae
We prove some extension theorems for analytic objects, in particular sections of a coherent sheaf, defined in semi q-coronae of a complex space. Semi q-coronae are domains whose boundary is the union of a Levi flat part, a q-pseudoconvex part and a q-pseudoconcave part. Such results are obtained mainly using cohomological techniques
The weak Frenet frame of non-smooth curves with finite total curvature and absolute torsion
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