Abstract. In this paper, we study a qualitative uncertainty principle for completely solvable Lie groups. 1
Uncertainty principles assert, roughly, that a function and its Fourier transform cannot simultaneou...
ABSTRACT. We survey various mathematical spects of the uncertainty principle, including Heisenberg&a...
In this paper, we prove an analogue of Beurling's theorem on the Heisenberg group. Then we deri...
We extend an uncertainty principle due to Cowling and Price to threadlike nilpotent Lie groups. This...
Abstract. We extend an uncertainty principle due to Cowling and Price to two step nilpotent Lie grou...
There are several ways of formulating the uncertainty principle for the Fourier transform on Rn. Rou...
The purpose of this article is to direct reader’s attention to some recent de-velopments concerning ...
We define lacunary Fourier series on a compact connected semisimple Lie group G. If f is an element ...
The classical uncertainty principles deal with functions on abelian groups. In this paper, we discus...
AbstractLet G be a locally compact group of type I and Gˆ its dual space. Roughly speaking, qualitat...
In this paper, we give analogues of the local uncertainty inequalities on R^n for strati\ufb01ed ni...
Recently M. Benedicks showed that if a function f∈L2 (Rd) and its Fourier transform both have suppor...
We survey various mathematical aspects of the uncertainty principle, including Heisenberg's inequali...
A theorem of Hardy states that, if f is a function on R such that |f(x) | ≤ C e−α|x|2 for all x in ...
Abstract. It is known that if the supports of a function f 2 L1(Rn) and its Fourier transform have n...
Uncertainty principles assert, roughly, that a function and its Fourier transform cannot simultaneou...
ABSTRACT. We survey various mathematical spects of the uncertainty principle, including Heisenberg&a...
In this paper, we prove an analogue of Beurling's theorem on the Heisenberg group. Then we deri...
We extend an uncertainty principle due to Cowling and Price to threadlike nilpotent Lie groups. This...
Abstract. We extend an uncertainty principle due to Cowling and Price to two step nilpotent Lie grou...
There are several ways of formulating the uncertainty principle for the Fourier transform on Rn. Rou...
The purpose of this article is to direct reader’s attention to some recent de-velopments concerning ...
We define lacunary Fourier series on a compact connected semisimple Lie group G. If f is an element ...
The classical uncertainty principles deal with functions on abelian groups. In this paper, we discus...
AbstractLet G be a locally compact group of type I and Gˆ its dual space. Roughly speaking, qualitat...
In this paper, we give analogues of the local uncertainty inequalities on R^n for strati\ufb01ed ni...
Recently M. Benedicks showed that if a function f∈L2 (Rd) and its Fourier transform both have suppor...
We survey various mathematical aspects of the uncertainty principle, including Heisenberg's inequali...
A theorem of Hardy states that, if f is a function on R such that |f(x) | ≤ C e−α|x|2 for all x in ...
Abstract. It is known that if the supports of a function f 2 L1(Rn) and its Fourier transform have n...
Uncertainty principles assert, roughly, that a function and its Fourier transform cannot simultaneou...
ABSTRACT. We survey various mathematical spects of the uncertainty principle, including Heisenberg&a...
In this paper, we prove an analogue of Beurling's theorem on the Heisenberg group. Then we deri...