What does BLO stand for?

Bounded Linear Operator

This definition appears very rarely and is found in the following Acronym Finder categories:

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Samples in periodicals archive:

00 Hardcover QA329 Diagana (mathematics, Howard University) introduces the basic properties of non-Archimedean Banach spaces, free Banach spaces, and non-Archimedean Hilbert spaces, and examines bounded linear operators on non-Archimedean Banach and Hilbert spaces.

Non-Archimedean linear operators and applications

n[member of]N] defines a bounded linear operator T:[l.

Sampling formulae and optimal factorizations of projections

k] is a bounded linear operator of X into itself, [T.

On the acceleration of convergence by regular matrix ...

Writing for research mathematicians and graduate students in complex analysis and operator theory, Zhue begins with bounded linear operators, continuing with the interpolation of Banach spaces, integral operators on Lp spaces, Bergman spaces, Bloch and Besov spaces, the Berezin transform, Toeplitz operators on the Bergman space, Hangel operators on the Bergman space, Hardy spaces and BMO, Hankel operators on the Hardy space, and the aforesaid composition operators.

Operator theory in function spaces, 2d ed

[empty set]] with symbol [empty set], is the bounded linear operator on [L.

Commutativity of the Berezin transform of the pluriharmonic functions

N>0], of bounded linear operators defined by [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII], converges in the strong operator topology to [F.

The tensor product of frames

As C is continuous, C can be extended to a bounded linear operator on the completion.

Banach framed, decay in the context of localization

w] are bounded linear operators mapping C(R) into itself, having operator norm [[parallel][T.

Kantorovich-type generalized sampling series in the setting of Orlicz ...