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Y. Arlinskii̇̆

14 papers hereh-index 17799 citations70 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author6
  • first author8

Across the 14 of 14 papers where every author was matched, so the position is known.

fields
  • math.FA10
  • math.SP4

identity via Semantic Scholar / OpenAlex

activity
20062019
most citedEverything is possible for the domain intersection dom T \cap dom T*

11 citations · 20 across the 12 of their papers we have counts for

collaborators
Showing math.SPShow all

4 papers · 1 filter

math.SP2019★ 11 cited

Everything is possible for the domain intersection dom T \cap dom T*

Yury Arlinskii, Christiane Tretter

This paper shows that for the domain intersection $\dom T\cap\dom T^*$ of a closed linear operator and its Hilbert space adjoint everything is possible for very common classes of o…

math.SP2007

The Kalman--Yakubovich--Popov inequality for passive discrete time-invariant systems

Yury Arlinskii

We consider the Kalman - Yakubovich - Popov (KYP) inequality \[ \begin{pmatrix} X-A^* XA-C^*C & -A^*X B- C^*D\cr -B^*X A-D^* C & I- B^*X B-D^*D \end{pmatrix} \ge 0 \] for contracti…

math.SP2006

Contractions with rank one defect operators and truncated CMV matrices

Yury Arlinskii, Leonid Golinskii, Eduard Tsekanovskii

The main issue we address in the present paper are the new models for completely non-unitary contractions with rank one defect operators acting on some Hilbert space of dimension $…

math.SP2006★ 2 cited

Non-self-adjoint Jacobi matrices with rank one imaginary part

Yury Arlinskii, Eduard Tsekanovskii

We develop direct and inverse spectral analysis for finite and semi-infinite non-self-adjoint Jacobi matrices with a rank one imaginary part. It is shown that given a set of n no…

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