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Explaining and comparing the various standard types of generalised
functions which have been developed during the 20th Century, this
text also contains accounts of recent non-standard theories of
distributions, ultradistributions and Stato-hyperfunctions. The
book could readily be used as a main text on generalised functions
for mathematical undergraduates in final year analysis courses, as
it presupposes little more than a general mathematical background.
It also makes a valuable reference text for non-specific applied
mathematics students, such as physicists or electrical engineers,
needing to gain expertise in the application of generalised
functions to physical problems, without any prior acquaintance of
the specialised subject matter. An ideal companion book to Delta
Functions, also by Professor Hoskins.
Explains and compares the various standard types of generalised
functions that have been developed during the 20th CenturyContains
accounts of recent non-standard theories of distributions,
ultradistributions and Stato-hyperfunctions
This modern introduction to infinitesimal methods is a translation
of the book Metodos Infinitesimais de Analise Matematica by Jose
Sousa Pinto of the University of Aveiro, Portugal and is aimed at
final year or graduate level students with a background in
calculus. Surveying modern reformulations of the infinitesimal
concept with a thoroughly comprehensive exposition of important and
influential hyperreal numbers, the book includes previously
unpublished material on the development of hyperfinite theory of
Schwartz distributions and its application to generalised Fourier
transforms and harmonic analysis. This translation by Roy Hoskins
was also greatly assisted by the comments and constructive
criticism of Professor Victor Neves, of the University of Aveiro.
Surveys modern reformulations of the infinitesimal concept with a
comprehensive exposition of important and influential hyperreal
numbersIncludes material on the development of hyperfinite theory
of Schwartz distributions and its application to generalised
Fourier transforms and harmonic analysis"
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