AbstractWe prove estimates of the L2 norms on relatively dense subsets of the real line of functions with Fourier transforms supported on lacunary sets of intervals. This result is a real line analogue of Zygmund's theorem on lacunary trigonometric series. The results also hold in higher dimensions
Various uncertainty principles for univariate functions are studied, including classes of such princ...
Based on a result of Rösler and Voit for ultraspherical polynomials, we derive an uncertainty princi...
Various uncertainty principles for univariate functions are studied, including classes of such princ...
AbstractWe prove estimates of the L2 norms on relatively dense subsets of the real line of functions...
AbstractIn this paper we give new representations for the Fourier transform and we establish the rel...
We define lacunary Fourier series on a compact connected semisimple Lie group G. If f is an element ...
We define lacunary Fourier series on a compact connected semisimple Lie group G. If f is an element ...
The fractional Fourier transform (FrFT) can be thought of as a generalization of the Fourier transfo...
We prove new Pitt inequalities for the Fourier transforms with radial and non-radial weights using w...
International audienceWe prove various versions of uncertainty principles for a certain Fourier tran...
The aim of this paper is to prove an uncertainty principle for the representation of a vector in two...
This study devotes to uncertainty principles under the linear canonical transform (LCT) of a complex...
Based on a result of Rosier and Voit for ultraspherical polynomials, we derive an uncertainty princi...
ABSTRACT. The Uncertainty Principle (UP) as understood in this lecture is the fol-lowing informal as...
The subject of analytical uncertainty principles is an important field within harmonic analysis, qua...
Various uncertainty principles for univariate functions are studied, including classes of such princ...
Based on a result of Rösler and Voit for ultraspherical polynomials, we derive an uncertainty princi...
Various uncertainty principles for univariate functions are studied, including classes of such princ...
AbstractWe prove estimates of the L2 norms on relatively dense subsets of the real line of functions...
AbstractIn this paper we give new representations for the Fourier transform and we establish the rel...
We define lacunary Fourier series on a compact connected semisimple Lie group G. If f is an element ...
We define lacunary Fourier series on a compact connected semisimple Lie group G. If f is an element ...
The fractional Fourier transform (FrFT) can be thought of as a generalization of the Fourier transfo...
We prove new Pitt inequalities for the Fourier transforms with radial and non-radial weights using w...
International audienceWe prove various versions of uncertainty principles for a certain Fourier tran...
The aim of this paper is to prove an uncertainty principle for the representation of a vector in two...
This study devotes to uncertainty principles under the linear canonical transform (LCT) of a complex...
Based on a result of Rosier and Voit for ultraspherical polynomials, we derive an uncertainty princi...
ABSTRACT. The Uncertainty Principle (UP) as understood in this lecture is the fol-lowing informal as...
The subject of analytical uncertainty principles is an important field within harmonic analysis, qua...
Various uncertainty principles for univariate functions are studied, including classes of such princ...
Based on a result of Rösler and Voit for ultraspherical polynomials, we derive an uncertainty princi...
Various uncertainty principles for univariate functions are studied, including classes of such princ...
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