SwePub - search: WFRF:(Ostrovskii M.I.)

Enumeration	Reference	Cover	Find
1.	Ostrovskii, M.I., et al. (author) Fixed points of holomorphic transformations of operator balls 2011 In: QUARTERLY JOURNAL OF MATHEMATICS. - 0033-5606. ; 62:1, s. 173-187 Journal article (peer-reviewed)
2.	Ostrovskii, M.I., et al. (author) Fixed points of holomorphic transformations of operator balls 2011 In: Quarterly Journal of Mathematics. - : Oxford University Press (OUP). - 0033-5606 .- 1464-3847. ; 62:1, s. 173-187 Journal article (peer-reviewed)abstract A new technique for proving fixed-point theorems for families of holomorphic transformations of operator balls is developed. One of these theorems is used to show that a bounded group representation in a real or complex Hilbert space is orthogonalizable or unitarizable (that is similar to an orthogonal or unitary representation), respectively, provided the representation has an invariant indefinite quadratic form with finitely many negative squares.
3.	Ostrovskii, M.I., et al. (author) Unitarazibale representations and fixed points of groups of biholomorphic transformations of operator balls 2009 In: Journal of Functional Analysis. ; 257, s. 2476-2496 Journal article (peer-reviewed)
4.	Ostrovskii, M.I., et al. (author) Unitarazible representations and fixed points of groups of bihilomorphic transformations of operator balls 2008 Other publication (other academic/artistic)

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