论文标题
对于分形的光谱测量，准模量的公式
The Formula for the Quasicentral Modulus in the Case of Spectral Measures on Fractals
论文作者
论文摘要
我们证明，相对于（P，1）Lorentz Norm Indord的理想，对（p，1）lorentz n核的准模量产生了一般的扩增均匀性结果。我们用它来证明一种公式，该公式涉及husdorff措施，用于通勤赫里米亚运算符的N个tuplass的准模量，其频谱包含在某些类似Cantor的自相似分形中。
We prove a general ampliation homogeneity result for the quasicentral modulus of an n-tuple of operators with respect to the (p,1) Lorentz normed ideal. We use this to prove a formula involving Hausdorff measure for the quasicentral modulus of n-tuples of commuting Hermitian operators the spectrum of which is contained in certain Cantor-like self-similar fractals.
