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181.
Let X1, …, Xn be independent random variables and define for each finite subset I {1, …, n} the σ-algebra
= σ{Xi : i ε I}. In this paper
-measurable random variables WI are considered, subject to the centering condition E(WI
) = 0 a.s. unless I J. A central limit theorem is proven for d-homogeneous sums W(n) = ΣI = dWI, with var W(n) = 1, where the summation extends over all (nd) subsets I {1, …, n} of size I = d, under the condition that the normed fourth moment of W(n) tends to 3. Under some extra conditions the condition is also necessary. 相似文献
182.
We prove Anderson localization and strong dynamical localization for random surface models in
\mathbbRd \mathbb{R}^d . 相似文献
183.
We describe explicit presentations of all stable and the first nonstable
homotopy groups of the unitary groups. In particular, for each
n 2
we supply n homotopic maps that each represent the
(n - 1)!-th
power of a suitable generator of
2n
SU(n)
n!.
The product of these n commuting
maps is the constant map to the identity matrix. 相似文献
184.
Fix a smooth very ample curve C on a K3 or abelian surface X. Let $ \mathcal{M} $ denote the
moduli space of pairs of the form (F, s), where F is a stable sheaf over X whose Hilbert polynomial
coincides with that of the direct image, by the inclusion map of C in X, of a line bundle of degree d
over C, and s is a nonzero section of F. Assume d to be sufficiently large such that F has a nonzero
section. The pullback of the Mukai symplectic form on moduli spaces of stable sheaves over X is
a holomorphic 2-form on $ \mathcal{M} $. On the other hand, $ \mathcal{M} $ has a map to a Hilbert scheme parametrizing
0-dimensional subschemes of X that sends (F, s) to the divisor, defined by s, on the curve defined
by the support of F. We prove that the above 2-form on $ \mathcal{M} $ coincides with the pullback of the
symplectic form on the Hilbert scheme. 相似文献
185.
We introduce the new notion of additive “multibox” for linear logic proof-nets. Thanks to this notion, we define a cut-elimination procedure which associates with every proof-net of multiplicative and additive linear logic a unique cut-free one. 相似文献
186.
187.
Lina M. Mateus de Oliveira 《Rendiconti del Circolo Matematico di Palermo》2003,52(2):224-240
IfA is a nest algebra andA
s=A ∩ A* , whereA* is the set of the adjoints of the operators lying inA, then the pair (A, A
s) forms a partial Jordan *-triple. Important tools when investigating the structure of a partial Jordan *-triple are its tripotents.
In particular, given an orthogonal family of tripotents of the partial Jordan *-triple (A, A
s), the nest algebraA splits into a direct sum of subspaces known as the Peirce decomposition relative to that family. In this paper, the Peirce
decomposition relative to an orthogonal family of minimal tripotents is used to investigate the structure of the inner ideals
of (A, A
s), whereA is a nest algebra associated with an atomic nest. A property enjoyed by inner ideals of the partial Jordan *-triple (A, A
s) is presented as the main theorem. This result is then applied in the final part of the paper to provide examples of inner
ideals. A characterization of the minimal tripotents as a certain class of rank one operators is also obtained as a means
to deduce the principal theorem. 相似文献
188.
We axiomatize the inner core in a similar way as the one proposed by Aumann (1985) in order to characterize the NTU value.
Received: March 2002/Revised: March 2003 相似文献
189.
We prove that if $f:X \to Y$ is a surjective,
cohomologically (k - 1)-connected and
proper map between locally compact spaces, then for the cohomological descent
spectral sequence one has $E^{pq}_{2} = 0$ provided $q < pk$. 相似文献
190.
Wolfgang R.?BergmannEmail author Roberto?ContiEmail author 《Annali di Matematica Pura ed Applicata》2003,182(3):271-286
Let H be the extended Cuntz algebra over the Hilbert space H. Since its zero grade part H0 is the C*-inductive limit of B(Hr), we look for some family of representations on an inductive limit of Hr as r. When such construction is shaped according to the structure of H0, von Neumanns notion of a reference sequence of unit vectors for Hilbert infinite tensor products emerges; after a further Rieffel induction step, a class IPR[H] of representations of H arises. For any two such representations, we describe explicitly their associated intertwiners. Any two representations in IPR[H] are either disjoint or unitarily equivalent. Actions of the group by translation on sequences of unit vectors are involved, as well as the ideals of . 相似文献