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Complex Analysis on Infinite Dimensional Spaces (Paperback, Softcover reprint of the original 1st ed. 1999)
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Complex Analysis on Infinite Dimensional Spaces (Paperback, Softcover reprint of the original 1st ed. 1999)
Series: Springer Monographs in Mathematics
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Infinite dimensional holomorphy is the study of holomorphic or
analytic func tions over complex topological vector spaces. The
terms in this description are easily stated and explained and allow
the subject to project itself ini tially, and innocently, as a
compact theory with well defined boundaries. However, a
comprehensive study would include delving into, and interacting
with, not only the obvious topics of topology, several complex
variables theory and functional analysis but also, differential
geometry, Jordan algebras, Lie groups, operator theory, logic,
differential equations and fixed point theory. This diversity leads
to a dynamic synthesis of ideas and to an appreciation of a
remarkable feature of mathematics - its unity. Unity requires
synthesis while synthesis leads to unity. It is necessary to stand
back every so often, to take an overall look at one's subject and
ask "How has it developed over the last ten, twenty, fifty years?
Where is it going? What am I doing?" I was asking these questions
during the spring of 1993 as I prepared a short course to be given
at Universidade Federal do Rio de Janeiro during the following
July. The abundance of suit able material made the selection of
topics difficult. For some time I hesitated between two very
different aspects of infinite dimensional holomorphy, the
geometric-algebraic theory associated with bounded symmetric
domains and Jordan triple systems and the topological theory which
forms the subject of the present book."
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