Fractional-order calculus dates to the 19th century but has been
resurrected as a prevalent research subject due to its provision of
more adequate and realistic descriptions of physical aspects within
the science and engineering fields. What was once a classical form
of mathematics is currently being reintroduced as a new modeling
technique that engineers and scientists are finding modern uses
for. There is a need for research on all facets of these
fractional-order systems and studies of its potential applications.
Advanced Applications of Fractional Differential Operators to
Science and Technology provides emerging research exploring the
theoretical and practical aspects of novel fractional modeling and
related dynamical behaviors as well as its applications within the
fields of physical sciences and engineering. Featuring coverage on
a broad range of topics such as chaotic dynamics, ecological
models, and bifurcation control, this book is ideally designed for
engineering professionals, mathematicians, physicists, analysts,
researchers, educators, and students seeking current research on
fractional calculus and other applied mathematical modeling
techniques.
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