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Integral Transformations, Operational Calculus, and Generalized Functions (Paperback, 1996)
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Integral Transformations, Operational Calculus, and Generalized Functions (Paperback, 1996)
Series: Mathematics and Its Applications, 377
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It is not the object of the author to present comprehensive cov
erage of any particular integral transformation or of any
particular development of generalized functions, for there are
books available in which this is done. Rather, this consists more
of an introductory survey in which various ideas are explored. The
Laplace transforma tion is taken as the model type of an integral
transformation and a number of its properties are developed; later,
the Fourier transfor mation is introduced. The operational calculus
of Mikusinski is pre sented as a method of introducing generalized
functions associated with the Laplace transformation. The
construction is analogous to the construction of the rational
numbers from the integers. Further on, generalized functions
associated with the problem of extension of the Fourier
transformation are introduced. This construction is anal ogous to
the construction of the reals from the rationals by means of Cauchy
sequences. A chapter with sections on a variety of trans formations
is adjoined. Necessary levels of sophistication start low in the
first chapter, but they grow considerably in some sections of later
chapters. Background needs are stated at the beginnings of each
chapter. Many theorems are given without proofs, which seems appro
priate for the goals in mind. A selection of references is
included. Without showing many of the details of rigor it is hoped
that a strong indication is given that a firm mathematical
foundation does actu ally exist for such entities as the "Dirac
delta-function.""
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