The book deals with Wavelet Multifractal Analysis of Functions
especially those representing some type of self similarity. These
constitute nowadays a very popular subject of study in theoretical
mathematics, physics as well as applied fields such as biology,
finance, etc. This makes their understanding is of great interest
for researchers as well as professionals. This book will be an
important reference especially for young researchers as well as for
applied ones especially physicists, biologists, bankers, and
financials. We recall with details the mathematics notions related
to the subject such as Hausdorff measure and dimension, self
similar sets and the role of the self similarity in the computation
of their sizes. Next, we recall the basics of wavelet theory, self
similar type functions and the validity of the multifractal
formalism and its relation to the self similar structure. Some
examples are also recalled with exact computations.
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