Results 111 to 120 of about 714 (196)
Riesz bases of eigenfunctions of 1D Dirac operator with strictly regular boundary condition [PDF]
One dimensional Dirac operators [equation] considered with L2-potentials [equation] ; and subject to regular boundary conditions bc have discrete spectrum.
Duman, Hatice
core
Riesz bases in quaternionic Hilbert spaces
10 Pages.
Sharma, S. K., Virender, Kaushik, S. K.
openaire +2 more sources
Let F n be the n × n Fourier matrix on the cyclic group Zn ${\mathbb{Z}}_{n}$ , a renowned theorem of Chebotarëv asserts that all minors in F n for prime n are non-zero.
Zhou Weiqi
doaj +1 more source
Hierarchical Riesz Bases for H s(\Omega), [PDF]
1 Introduction This paper deals with the construction of Riesz bases for the Sobolov spaces Hs(\Omega) for s 2 (1, 52) on arbitrary polygonal domains \Omega ae R2.
Oleg Davydov, Rob Stevenson
core
On various Riesz-dual sequences for Schauder frames. [PDF]
Neisi AR, Asgari MS.
europepmc +1 more source
Sampling, interpolation and Riesz bases in small Fock spaces [PDF]
International audienceWe give a complete description of Riesz bases of reproducing kernels in small Fock spaces. This characterization is in the spirit of the well known Kadets--Ingham 1/4 theorem for Paley--Wiener spaces.
Kellay, Karim +3 more
core
Construction of wavelet dictionaries for ECG modeling. [PDF]
Černá D, Rebollo-Neira L.
europepmc +1 more source
Riesz bases for p-subordinate perturbations of normal operators
For p-subordinate perturbations of unbounded normal operators, the change of the spectrum is studied and spectral criteria for the existence of a Riesz basis with parentheses of root vectors are established. A Riesz basis without parentheses is obtained under an additional a priori assumption on the spectrum of the perturbed operator.
openaire +3 more sources
Complete interpolation vs. Riesz bases of reproducing kernels [PDF]
In the study of Hilbert spaces of analytic functions, it is noticed that complete interpolating sequences and Riesz bases of reproducing kernels are dual notions. In this work we make this duality explicit by identifying sequences of complex numbers with
Cowell, Simon R., Poulin, Philippe
core

