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Nonlinear Functional Analysis (Paperback, Softcover reprint of the original 1st ed. 1985)
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Nonlinear Functional Analysis (Paperback, Softcover reprint of the original 1st ed. 1985)
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topics. However, only a modest preliminary knowledge is needed. In
the first chapter, where we introduce an important topological
concept, the so-called topological degree for continuous maps from
subsets ofRn into Rn, you need not know anything about functional
analysis. Starting with Chapter 2, where infinite dimensions first
appear, one should be familiar with the essential step of consider
ing a sequence or a function of some sort as a point in the
corresponding vector space of all such sequences or functions,
whenever this abstraction is worthwhile. One should also work out
the things which are proved in 7 and accept certain basic
principles of linear functional analysis quoted there for easier
references, until they are applied in later chapters. In other
words, even the 'completely linear' sections which we have included
for your convenience serve only as a vehicle for progress in
nonlinearity. Another point that makes the text introductory is the
use of an essentially uniform mathematical language and way of
thinking, one which is no doubt familiar from elementary lectures
in analysis that did not worry much about its connections with
algebra and topology. Of course we shall use some elementary
topological concepts, which may be new, but in fact only a few
remarks here and there pertain to algebraic or differential
topological concepts and methods."
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