In this paper we formulate Donoho and Logan's large sieve principle for the wavelet
transform on the Hardy space, adapting the concept of maximum Nyquist density to the …

We study the concentration problem on compact two-point homogeneous spaces for finite
expansions of eigenfunctions of the Laplace–Beltrami operator using large sieve methods …

We study the Slepian spatiospectral concentration problem for the space of multi-variate
polynomials on the unit ball in $\mathbb {R}^ d $. We will discuss the phenomenon of …

We study the asymptotic eigenvalue distribution of the Slepian spatiospectral concentration
problem within subdomains of the d-dimensional unit ball Bd. The clustering of the …

In this paper we formulate Donoho and Logan's large sieve principle for the wavelet
transform on the Hardy space, adapting the concept of maximum Nyquist density to the …

Discrete tori are Z _m^ NZ m N thought of as vertices of graphs C _m^ NC m N whose
adjacencies encode the Cartesian product structure. Space-limiting refers to truncation to a …

A transmitter sends a bandlimited signal to a receiver. The received signal is corrupted by
noise which is arbitrary but has finite L p-norm, where p= 1, 2. Logan's phenomenon tells us …

Abstract (EN) In the presented work, we study several basis systems satisfying certain
spatial/spectral localization conditions on the unit sphere and the ball embedded in …