Results 41 to 50 of about 714 (196)
Continuous Riesz bases in Hilbert C*-modules [PDF]
The paper is devoted to continuous frames and Riesz bases in Hilbert C*-modules. we define a continuous Riesz basis for Hilbert C*-modules and give some results about them.Comment: arXiv admin note: substantial text overlap with arXiv:2208 ...
Ghasemi, Hadi, Shateri, Tayebe Lal
core +1 more source
Characterizing Riesz bases via biorthogonal Bessel sequences [PDF]
Recently D.T. Stoeva proved that if two Bessel sequences in a separable Hilbert space $\mathcal H$ are biorthogonal and one of them is complete in $\mathcal H$, then both sequences are Riesz bases for $\mathcal H$. This improves a well known result where
E. Zikkos, Zikkos, E.
core +1 more source
Riesz bases of exponentials for finite unions of intervals [PDF]
I denne oppgaven studerer vi Riesz-basiser av eksponentialfunksjoner for rommet $L^2(\Omega)$, der $\Omega \subset \bb{R}^d$. Hovedfokuset i oppgaven er å presentere Kozma og Nitzan sitt bevis for at det finnes en Riesz-basis av eksponentialfunksjoner ...
Instanes, Sarah May
core
Characterizing the R-duality of g-frames
In this paper, we define the g-Riesz-dual of a given special operator-valued sequence with respect to g-orthonormal bases for a separable Hilbert space.
Liang Li, Pengtong Li
doaj +1 more source
Fractal Frames of Functions on the Rectangle
In this paper, we define fractal bases and fractal frames of L2(I×J), where I and J are real compact intervals, in order to approximate two-dimensional square-integrable maps whose domain is a rectangle, using the identification of L2(I×J) with the ...
María A. Navascués +2 more
doaj +1 more source
Binary Operations in Metric Spaces Satisfying Side Inequalities
The theory of metric spaces is a convenient and very powerful way of examining the behavior of numerous mathematical models. In a previous paper, a new operation between functions on a compact real interval called fractal convolution has been introduced.
María A. Navascués +2 more
doaj +1 more source
On Construction of Bounded Sets Not Admitting a General Type of Riesz Spectrum
We construct a bound set that does not admit a Riesz spectrum containing a nonempty periodic set for which the period is a rational multiple of a fixed constant.
Dae Gwan Lee
doaj +1 more source
Amenability Constants for Unconditional Sums of Banach Algebras
ABSTRACT We study Johnson amenability for unconditional direct sums of Banach algebras. Given a family (Ai)i∈I$(A_i)_{i\in I}$ of Banach algebras and a Banach sequence lattice E$E$ on I$I$, the E$E$‐sum ⨁i∈IAiE${\bigl (\bigoplus _{i\in I} A_i\bigr)}_{\!E}$ carries a natural Banach algebra structure via coordinatewise multiplication.
Tomasz Kania, Jerzy Ka̧kol
wiley +1 more source
Riesz bases of exponentials on unbounded multi-tiles [PDF]
We prove the existence of Riesz bases of exponentials of L 2 (
Cabrelli, Carlos +1 more
openaire +4 more sources
ABSTRACT We develop a unified mathematical framework extending classical moment theory from discrete integer orders to a continuous spectrum of real orders f>0$$ f>0 $$, providing a systematic statistical characterization of complex systems exhibiting power‐law behavior.
Farrukh A. Chishtie
wiley +1 more source

