AbstractThe classical solution to the L problem of moments due to N. I. Akhiezer and M. G. Krein is partially generalized to the two-dimensional case. A parallel between the apparently quite different one-dimensional and two-dimensional L problems of moments is established by means of the theories of the phase shift and of the principal function. This point of view brings into the field the geometry of Hilbert spaces and the analysis of the pairs of not necessarily commuting self-adjoint operators acting on them
Abstract: Moments of L-functions on the critical line (Re(s) = 1/2) have been extensively studied du...
Firstly, we recall the classical moment problem and some basic results related to it. By its formula...
We study the truncated multidimensional moment problem with a general type of truncations. The opera...
AbstractThe classical solution to the L problem of moments due to N. I. Akhiezer and M. G. Krein is ...
AbstractBy using the theory of the principal function of a hyponormal operator with rank-one self-co...
AbstractThe extremal solutions of the truncatedL-problem of moments in two real variables, with supp...
AbstractThe moments of a finite positive measure, compactly supported on the complex plane and absol...
AbstractIn view of its connection with a host of important questions, the classical moment problem d...
AbstractThe strong Hamburger moment problem is solved using spectral theory of (unbounded) self-adjo...
This is a comprehensive exposition of the classical moment problem using methods from the theory of ...
Abstract An approach to truncated moment problems is developed, via the Riesz functional and an assu...
AbstractThis is a comprehensive exposition of the classical moment problem using methods from the th...
The classical moment problem for continued fraction expansion of relaxation functions is surveyed. T...
In the present study it is discussed how the moment problem naturally arose within Stieltjes' creati...
AbstractThe set of solutions to an indeterminate Hamburger moment problem is given by the Nevanlinna...
Abstract: Moments of L-functions on the critical line (Re(s) = 1/2) have been extensively studied du...
Firstly, we recall the classical moment problem and some basic results related to it. By its formula...
We study the truncated multidimensional moment problem with a general type of truncations. The opera...
AbstractThe classical solution to the L problem of moments due to N. I. Akhiezer and M. G. Krein is ...
AbstractBy using the theory of the principal function of a hyponormal operator with rank-one self-co...
AbstractThe extremal solutions of the truncatedL-problem of moments in two real variables, with supp...
AbstractThe moments of a finite positive measure, compactly supported on the complex plane and absol...
AbstractIn view of its connection with a host of important questions, the classical moment problem d...
AbstractThe strong Hamburger moment problem is solved using spectral theory of (unbounded) self-adjo...
This is a comprehensive exposition of the classical moment problem using methods from the theory of ...
Abstract An approach to truncated moment problems is developed, via the Riesz functional and an assu...
AbstractThis is a comprehensive exposition of the classical moment problem using methods from the th...
The classical moment problem for continued fraction expansion of relaxation functions is surveyed. T...
In the present study it is discussed how the moment problem naturally arose within Stieltjes' creati...
AbstractThe set of solutions to an indeterminate Hamburger moment problem is given by the Nevanlinna...
Abstract: Moments of L-functions on the critical line (Re(s) = 1/2) have been extensively studied du...
Firstly, we recall the classical moment problem and some basic results related to it. By its formula...
We study the truncated multidimensional moment problem with a general type of truncations. The opera...