Multiple spectra of self-similar measures with three digits on \(\mathbb{R}\)
From MaRDI portal
Publication:2043691
DOI10.1007/S10474-021-01144-8zbMath1488.42043OpenAlexW3159706362MaRDI QIDQ2043691
Publication date: 3 August 2021
Published in: Acta Mathematica Hungarica (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10474-021-01144-8
Fractals (28A80) Fourier series and coefficients in several variables (42B05) Hausdorff and packing measures (28A78) Completeness of sets of functions in one variable harmonic analysis (42A65)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Spectra of Cantor measures
- Spectral property of Cantor measures with consecutive digits
- Spectra of a class of self-affine measures
- Families of spectral sets for Bernoulli convolutions
- Number theory problems from the harmonic analysis of a fractal
- Complex Hadamard matrices and the spectral set conjecture
- Fourier frequencies in affine iterated function systems
- On the spectra of a Cantor measure
- Dense analytic subspaces in fractal \(L^2\)-spaces
- Mock Fourier series and transforms associated with certain Cantor measures
- Scaling of spectra of self-similar measures with consecutive digits
- Number theoretic considerations related to the scaling of spectra of Cantor-type measures
- Commuting self-adjoint partial differential operators and a group theoretic problem
- On spectral Cantor measures
- Fuglede's conjecture is false in 5 and higher dimensions
- Spectral structure and spectral eigenvalue problems of a class of self-similar spectral measures
- Spectrality of infinite Bernoulli convolutions
- Spectrality of infinite convolutions with three-element digit sets
- Multiple Spectra of Bernoulli Convolutions
- Iterated function systems, Ruelle operators, and invariant projective measures
- Scaling of spectra of a class of self‐similar measures on R
- Fuglede’s conjecture fails in dimension 4
- Tiles with no spectra
This page was built for publication: Multiple spectra of self-similar measures with three digits on \(\mathbb{R}\)
