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Introduction To The Fractional Calculus Of Variations (Hardcover, New)
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Introduction To The Fractional Calculus Of Variations (Hardcover, New)
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This invaluable book provides a broad introduction to the
fascinating and beautiful subject of Fractional Calculus of
Variations (FCV). In 1996, FVC evolved in order to better describe
non-conservative systems in mechanics. The inclusion of
non-conservatism is extremely important from the point of view of
applications. Forces that do not store energy are always present in
real systems. They remove energy from the systems and, as a
consequence, Noether's conservation laws cease to be valid.
However, it is still possible to obtain the validity of Noether's
principle using FCV. The new theory provides a more realistic
approach to physics, allowing us to consider non-conservative
systems in a natural way. The authors prove the necessary
Euler-Lagrange conditions and corresponding Noether theorems for
several types of fractional variational problems, with and without
constraints, using Lagrangian and Hamiltonian formalisms.
Sufficient optimality conditions are also obtained under convexity,
and Leitmann's direct method is discussed within the framework of
FCV.The book is self-contained and unified in presentation. It may
be used as an advanced textbook by graduate students and ambitious
undergraduates in mathematics and mechanics. It provides an
opportunity for an introduction to FCV for experienced researchers.
The explanations in the book are detailed, in order to capture the
interest of the curious reader, and the book provides the necessary
background material required to go further into the subject and
explore the rich research literature.
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