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Spectrality of a class of self-affine measures with decomposable digit sets
  • ISSN号：1674-7283
  • 期刊名称：Science China Mathematics
  • 时间：2012.6
  • 页码：1229-1242
  • 相关项目：Sierpinski族上自仿测度的谱与非谱性质及其谱结构的研究
作者： 李建林|
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Sierpinski族上自仿测度的谱与非谱性质及其谱结构的研究
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Spectrality of self-affine measures on the three-dimensional Sierpinski gasket
谱与Tilings关系中的测度估计和平移对
关于Strichartz的一个谱对准则
On a criterion of universal spectra
Spectral self-affine measures on the planar Sierpinski family
Spectral self-affine measures with prime determinant
Analysis of mu(M,D)-orthogonal exponentials for the planar four-element digit sets
四分Cantor测度的谱性质
Sufficient conditions for the spectrality of self-affine measures with prime determinant
Non-spectrality of self-affine measures on the spatial Sierpinski gasket
A class of spectral self-affine measures with four-element digit sets
On a criterion of Strichartz for spectral pairs
A necessary andsufficient condition for the finite mu-M,D-orthogonality
Extensions of Laba-Wang’s condition for spectral pairs
Spectral self-affine measures on the spatial Sierpinski gasket
R^3中一类共线数字集自仿测度的谱性质
三角矩阵与共线数字集产生自仿测度的谱性质
空间自仿测度下无限正交指数系存在的条件