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Vladimir G. Troitsky Department of Mathematical and Statistical Sciences University of Alberta Edmonton, AB, T6G 2G1. Canada.
University of Alberta - Cited by 1,196 - Functional Analysis ... Vladimir Troitsky. University of Alberta. Verified email at ualberta.ca ...
Vladimir G. Troitsky ... University of Alberta. Contact info: Email: troitsky@ualberta.ca, public key Office: CAB 511 Fax: 1-780-492-6826 WWW: ...
Mar 1, 2021 · Net convergence structures with applications to vector lattices. M. O'Brien, V.G. Troitsky, J.H. van der Walt. Convergence is a fundamental topic in analysis that is most commonly modelled using topology. However, there are many natural convergences that are not given by any topology; e.g., convergence almost everywhere of a sequence of ...
Vladimir Troitsky Senior Partner "Law is also a field of creativity which makes legal acumen an art." Graduate of St. Petersburg University Law School (JD in International Law in 2002; PhD in 2005), and Columbia University in the City of New York Business School (MBA, 2014).
VLADIMIR G. TROITSKY Abstract. In this paper we develop a version of spectral theory for bounded linear operators on topological vector spaces. We show that the Gelfand formula for spectral radius and Neumann series can still be naturally interpreted for operatorson topological vector spaces.
Vladimir G. Troitsky University of Alberta Vector Lattices, Order Convergence, and Regular Sublattices In this talk, we will discuss the theory of Vector and Banach lattices, as well as some recent developments. In particular, we will discuss order convergence and unbounded order convergence (uo-convergence). In many classical function
