Abstract
The main aim of the present paper is to establish various sharp upper bounds for the
Euclidean operator radius of an
-tuple of bounded linear operators on a Hilbert space. The tools used are provided
by several generalizations of Bessel inequality due to Boas-Bellman, Bombieri, and
the author. Natural applications for the norm and the numerical radius of bounded
linear operators on Hilbert spaces are also given.
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