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Higher Index Theory最新文献

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Categories of Topological Spaces and Homology Theories 拓扑空间的范畴与同调理论
Pub Date : 2020-07-02 DOI: 10.1017/9781108867351.016
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引用次数: 0
Topological Spaces, Group Actions and Coarse Geometry 拓扑空间、群作用与粗几何
Pub Date : 2020-07-02 DOI: 10.1017/9781108867351.015
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引用次数: 0
Assembly Maps and the Baum–Connes Conjecture 装配映射和Baum-Connes猜想
Pub Date : 2020-07-02 DOI: 10.1017/9781108867351.008
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引用次数: 0
Applications to Algebra, Geometry and Topology 代数、几何和拓扑学的应用
Pub Date : 2020-07-02 DOI: 10.1017/9781108867351.011
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引用次数: 0
Index of Symbols 符号索引
Pub Date : 2019-01-15 DOI: 10.2307/j.ctvc77jrc.19
P. Hájek, P. Pudlák
The threat of devastating forest (cid:28)res has increased signi(cid:28)cantly in recent years. Even in Central Europe, the use of air vehicles for (cid:28)re(cid:28)ghting is necessary. In this paper, a helicopter/support helicopter con(cid:28)guration was developed that is designed for this type of operation. In the following, the power requirements as well as the water absorption and release are discussed. In addition, this paper highlights points related to (cid:29)ight stability, such as the design of the tailplane, as well as the shift of the centre of gravity during (cid:29)ight. Furthermore, a (cid:29)eet concept and its e(cid:30)ciency is presented, as well as various deployment scenarios. In various calculations, attention is paid to either the helicopter or the gyroplane con(cid:28)guration.
近年来,毁灭性森林(cid:28)资源的威胁显著增加(cid:28)。即使在中欧,使用飞行器进行(cid:28)重(cid:28)照明也是必要的。在本文中,开发了一种直升机/支援直升机组合(cid:28),专为这种类型的操作而设计。下面讨论了功率要求以及吸水性和释放性。此外,本文还重点介绍了与(cid:29)光稳定性有关的要点,如尾翼的设计,以及(cid:29)光期间重心的转移。此外,还介绍了a (cid:29)eet概念及其e(cid:30)效率,以及各种部署场景。在各种计算中,要注意的是直升机或旋翼机的形状。
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引用次数: 0
Elliptic Operators and K-homology 椭圆算子与k -同调
Pub Date : 2018-12-01 DOI: 10.1216/rmj.2020.50.91
Anna Duwenig
If a differential operator $D$ on a smooth Hermitian vector bundle $S$ over a compact manifold $M$ is symmetric, it is essentially self-adjoint and so admits the use of functional calculus. If $D$ is also elliptic, then the Hilbert space of square integrable sections of $S$ with the canonical left $C(M)$-action and the operator $chi(D)$ for $chi$ a normalizing function is a Fredholm module, and its $K$-homology class is independent of $chi$. In this expository article, we provide a detailed proof of this fact following the outline in the book "Analytic K-homology" by Higson and Roe.
如果紧流形M$上光滑厄米向量束S$上的微分算子D$是对称的,则它本质上是自伴随的,因此允许使用泛函微积分。如果$D$也是椭圆型的,则$S$具有正则左$C(M)$-作用和算子$chi(D)$的平方可积部分的Hilbert空间是Fredholm模,并且它的$K$-同调类与$chi$无关。在这篇说明性的文章中,我们根据Higson和Roe在《解析k -同调》一书中的概述,提供了这一事实的详细证明。
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引用次数: 0
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Higher Index Theory
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