This book presents the evolution of uniform approximations of
continuous functions. Starting from the simple case of a real
continuous function defined on a closed real interval, i.e., the
Weierstrass approximation theorems, it proceeds up to the abstract
case of approximation theorems in a locally convex lattice of (M)
type. The most important generalizations of Weierstrass' theorems
obtained by Korovkin, Bohman, Stone, Bishop, and Von Neumann are
also included. In turn, the book presents the approximation of
continuous functions defined on a locally compact space (the
functions from a weighted space) and that of continuous
differentiable functions defined on !n. In closing, it highlights
selected approximation theorems in locally convex lattices of (M)
type. The book is intended for advanced and graduate students of
mathematics, and can also serve as a resource for researchers in
the field of the theory of functions.
General
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