We prove that any linear operator with kernel in a Pilipović or Gelfand–Shilov space can be factorized by two operators in the same class. We also give links on numerical approximations for such compositions. We apply these composition rules to deduce estimates of singular values and establish Schatten–von Neumann properties for such operators.publishedVersionnivå
Very often the operators that we study appear most naturally in highly non-diagonal representation. ...
AbstractWe survey various results concerning operator factorization problems. More precisely, we con...
We give a complete characterization of Schatten class Hankel operators $H_f$ acting on weighted Sega...
AbstractWe prove that any linear operator with a kernel in a Gelfand–Shilov space is a composition o...
The singular value decomposition (SVD) is a basic tool for analyzing matrices. Regarding a general m...
In this thesis we consider continuity and positivity properties of pseudo-differential operators in ...
We consider two-weight estimates for singular integral operators and their commutators with bounded...
On the Hilbert space (L) over tilde (2)(T) the singular integral operator with non-Carleman shift an...
AbstractThe theory of factorization with respect to chains of orthogonal projections is used to dedu...
AbstractThis paper investigates the asymptotic decay of the singular values of compact operators ari...
This article provides a deeper study of the Riesz transform commutators associated with the Neumann ...
We consider a functional calculus for compact operators, acting on the singular values rather than t...
AbstractThe composition of two Calderón-Zygmund singular integral operators is given explicitly in t...
AbstractThe paper states, for operators defined by a certain type of kernels on L2(Rd), a precise cr...
AbstractThis paper introduces a generalisation of the notion of singular value for Hilbert space ope...
Very often the operators that we study appear most naturally in highly non-diagonal representation. ...
AbstractWe survey various results concerning operator factorization problems. More precisely, we con...
We give a complete characterization of Schatten class Hankel operators $H_f$ acting on weighted Sega...
AbstractWe prove that any linear operator with a kernel in a Gelfand–Shilov space is a composition o...
The singular value decomposition (SVD) is a basic tool for analyzing matrices. Regarding a general m...
In this thesis we consider continuity and positivity properties of pseudo-differential operators in ...
We consider two-weight estimates for singular integral operators and their commutators with bounded...
On the Hilbert space (L) over tilde (2)(T) the singular integral operator with non-Carleman shift an...
AbstractThe theory of factorization with respect to chains of orthogonal projections is used to dedu...
AbstractThis paper investigates the asymptotic decay of the singular values of compact operators ari...
This article provides a deeper study of the Riesz transform commutators associated with the Neumann ...
We consider a functional calculus for compact operators, acting on the singular values rather than t...
AbstractThe composition of two Calderón-Zygmund singular integral operators is given explicitly in t...
AbstractThe paper states, for operators defined by a certain type of kernels on L2(Rd), a precise cr...
AbstractThis paper introduces a generalisation of the notion of singular value for Hilbert space ope...
Very often the operators that we study appear most naturally in highly non-diagonal representation. ...
AbstractWe survey various results concerning operator factorization problems. More precisely, we con...
We give a complete characterization of Schatten class Hankel operators $H_f$ acting on weighted Sega...