The territory of preserver problems has grown continuously
within linear analysis. This book presents a cross-section of the
modern theory of preservers on infinite dimensional spaces
(operator spaces and function spaces) through the author's
corresponding results. Special emphasis is placed on preserver
problems concerning some structures of Hilbert space operators
which appear in quantum mechanics. In addition, local automorphisms
and local isometries of operator algebras and function algebras are
discussed in detail.
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