1 citations · 1 across the 2 of their papers we have counts for
2 papers
math.FA2021
Representations of closed quadratic forms associated with Stieltjes and inverse Stieltjes holomorphic families of linear relations
Yury Arlinski\uı, Seppo Hassi
In this paper holomorphic families of linear relations which belong to the Stieltjes or inverse Stieltjes class are studied. It is shown that in their domain of holomorphy ${\mathb…
math.FA2009★ 1 cited
Componentwise and Cartesian decompositions of linear relations
S. Hassi, H. S. V. de Snoo, F. H. Szafraniec
Let be a, not necessarily closed, linear relation in a Hilbert space $\sH$ with a multivalued part $\mul A$. An operator in $\sH$ with $\ran B\perp\mul A^{**}$ is said to b…