منابع مشابه
The Novikov conjecture and groups with finite asymptotic dimension ∗
Recall that the asymptotic dimension is a coarse geometric analogue of the covering dimension in topology [14]. More precisely, the asymptotic dimension for a metric space is the smallest integer n such that for any r > 0, there exists a uniformly bounded cover C = {Ui}i∈I of the metric space for which the rmultiplicity of C is at most n + 1, i.e. no ball of radius r in the metric space interse...
متن کاملStatement on Research Alexander Borisov
My primary research interests are in Number Theory and Algebraic Geometry. They often lead me into some related subjects. The research I have done so far can be separated into the following four topics. I am currently pursuing further the rst three of them. Let me now describe in some more details my contributions and research plans in the above areas. I want to note speciically that the third ...
متن کاملGeometrization of the Strong Novikov Conjecture for residually finite groups
In this paper, we prove that the Strong Novikov Conjecture for a residually finite group is essentially equivalent to the Coarse Geometric Novikov Conjecture for a certain metric space associated to the group. As an application, we obtain the Coarse Geometric Novikov Conjecture for a large class of sequences of expanders.
متن کاملon translation of phatic communion and socio-cultural relationships between the characters of the novels
phatic communion is a cultural concept which differs across cultures. according to hofstede (2001), the u.s. tends to have individualistic culture; however, asian countries tend to have collectivistic cultures. these cultures view phatic communion differently. in individualistic cultures like u.s., phatic communion reflects speakers’ socio-cultural relationships in conversations. to see whether...
15 صفحه اولذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Illinois Journal of Mathematics
سال: 1986
ISSN: 0019-2082
DOI: 10.1215/ijm/1256044643