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This is a book comprising selected papers of colleagues and friends
of Heinrich Begehr on the occasion of his 80th birthday. It aims at
being a tribute to the excellent achievements of Heinrich Begehr in
complex analysis and complex differential equations, and especially
to his prominent role as one of the creators and long-time leader
of the International Society for Analysis, its Applications and
Computation (ISAAC).
This book features a collection of recent findings in Applied Real
and Complex Analysis that were presented at the 3rd International
Conference "Boundary Value Problems, Functional Equations and
Applications" (BAF-3), held in Rzeszow, Poland on 20-23 April 2016.
The contributions presented here develop a technique related to the
scope of the workshop and touching on the fields of differential
and functional equations, complex and real analysis, with a special
emphasis on topics related to boundary value problems. Further, the
papers discuss various applications of the technique, mainly in
solid mechanics (crack propagation, conductivity of composite
materials), biomechanics (viscoelastic behavior of the periodontal
ligament, modeling of swarms) and fluid dynamics (Stokes and
Brinkman type flows, Hele-Shaw type flows). The book is addressed
to all readers who are interested in the development and
application of innovative research results that can help solve
theoretical and real-world problems.
The 2nd edition of this book is essentially an extended version of
the 1st and provides a very sound overview of the most important
special functions of Fractional Calculus. It has been updated with
material from many recent papers and includes several surveys of
important results known before the publication of the 1st edition,
but not covered there. As a result of researchers' and scientists'
increasing interest in pure as well as applied mathematics in
non-conventional models, particularly those using fractional
calculus, Mittag-Leffler functions have caught the interest of the
scientific community. Focusing on the theory of Mittag-Leffler
functions, this volume offers a self-contained, comprehensive
treatment, ranging from rather elementary matters to the latest
research results. In addition to the theory the authors devote some
sections of the work to applications, treating various situations
and processes in viscoelasticity, physics, hydrodynamics, diffusion
and wave phenomena, as well as stochastics. In particular, the
Mittag-Leffler functions make it possible to describe phenomena in
processes that progress or decay too slowly to be represented by
classical functions like the exponential function and related
special functions. The book is intended for a broad audience,
comprising graduate students, university instructors and scientists
in the field of pure and applied mathematics, as well as
researchers in applied sciences like mathematical physics,
theoretical chemistry, bio-mathematics, control theory and several
other related areas.
The 2nd edition of this book is essentially an extended version of
the 1st and provides a very sound overview of the most important
special functions of Fractional Calculus. It has been updated with
material from many recent papers and includes several surveys of
important results known before the publication of the 1st edition,
but not covered there. As a result of researchers' and scientists'
increasing interest in pure as well as applied mathematics in
non-conventional models, particularly those using fractional
calculus, Mittag-Leffler functions have caught the interest of the
scientific community. Focusing on the theory of Mittag-Leffler
functions, this volume offers a self-contained, comprehensive
treatment, ranging from rather elementary matters to the latest
research results. In addition to the theory the authors devote some
sections of the work to applications, treating various situations
and processes in viscoelasticity, physics, hydrodynamics, diffusion
and wave phenomena, as well as stochastics. In particular, the
Mittag-Leffler functions make it possible to describe phenomena in
processes that progress or decay too slowly to be represented by
classical functions like the exponential function and related
special functions. The book is intended for a broad audience,
comprising graduate students, university instructors and scientists
in the field of pure and applied mathematics, as well as
researchers in applied sciences like mathematical physics,
theoretical chemistry, bio-mathematics, control theory and several
other related areas.
This book features a collection of recent findings in Applied Real
and Complex Analysis that were presented at the 3rd International
Conference "Boundary Value Problems, Functional Equations and
Applications" (BAF-3), held in Rzeszow, Poland on 20-23 April 2016.
The contributions presented here develop a technique related to the
scope of the workshop and touching on the fields of differential
and functional equations, complex and real analysis, with a special
emphasis on topics related to boundary value problems. Further, the
papers discuss various applications of the technique, mainly in
solid mechanics (crack propagation, conductivity of composite
materials), biomechanics (viscoelastic behavior of the periodontal
ligament, modeling of swarms) and fluid dynamics (Stokes and
Brinkman type flows, Hele-Shaw type flows). The book is addressed
to all readers who are interested in the development and
application of innovative research results that can help solve
theoretical and real-world problems.
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