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Green's function asymptotics of periodic elliptic operators on abelian coverings of compact manifolds

机译:绿色椭圆形算子的绿色功能渐近型在近型歧管覆盖物

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摘要

The main results of this article provide asymptotics at infinity of the Green's functions near and at the spectral gap edges for "generic" periodic second-order, self-adjoint, elliptic operators on noncompact Riemannian co-compact coverings with abelian deck groups. Previously, analogous results have been known for the case of R-n only. One of the interesting features discovered is that the rank of the deck group plays more important role than the dimension of the manifold. (c) 2017 Elsevier Inc. All rights reserved.
机译:本文的主要结果为绿色功能无限的渐近效果,靠近绿色的功能,用于“通用”周期性二阶,自伴,椭圆形换乘器的非媒体瑞马的椭圆形套件与阿比甲板组的偏心垫圈。 以前,仅为R-N的情况已知类似的结果。 发现的一个有趣的特征是甲板组的等级比歧管的尺寸发挥着更重要的作用。 (c)2017年Elsevier Inc.保留所有权利。

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