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This book originates from the session "Harmonic Analysis and
Partial Differential Equations" held at the 12th ISAAC Congress in
Aveiro, and provides a quick overview over recent advances in
partial differential equations with a particular focus on the
interplay between tools from harmonic analysis, functional
inequalities and variational characterisations of solutions to
particular non-linear PDEs. It can serve as a useful source of
information to mathematicians, scientists and engineers. The volume
contains contributions of authors from a variety of countries on a
wide range of active research areas covering different aspects of
partial differential equations interacting with harmonic analysis
and provides a state-of-the-art overview over ongoing research in
the field. It shows original research in full detail allowing
researchers as well as students to grasp new aspects and broaden
their understanding of the area.
This book provides a valuable collection of contributions by
distinguished scholars presenting the state of the art and some of
the most significant latest developments and future challenges in
the field of dispersive partial differential equations. The
material covers four major lines: (1) Long time behaviour of
NLS-type equations, (2) probabilistic and nonstandard methods in
the study of NLS equation, (3) dispersive properties for heat-,
Schroedinger-, and Dirac-type flows, (4) wave and KdV-type
equations. Across a variety of applications an amount of crucial
mathematical tools are discussed, whose applicability and
versatility goes beyond the specific models presented here.
Furthermore, all contributions include updated and comparative
literature.
This book features a collection of papers devoted to recent results
in nonlinear partial differential equations and applications. It
presents an excellent source of information on the
state-of-the-art, new methods, and trends in this topic and related
areas. Most of the contributors presented their work during the
sessions "Recent progress in evolution equations" and "Nonlinear
PDEs" at the 12th ISAAC congress held in 2017 in Vaxjoe, Sweden.
Even if inspired by this event, this book is not merely a
collection of proceedings, but a stand-alone project gathering
original contributions from active researchers on the latest trends
in nonlinear evolution PDEs.
This book originates from the session "Harmonic Analysis and
Partial Differential Equations" held at the 12th ISAAC Congress in
Aveiro, and provides a quick overview over recent advances in
partial differential equations with a particular focus on the
interplay between tools from harmonic analysis, functional
inequalities and variational characterisations of solutions to
particular non-linear PDEs. It can serve as a useful source of
information to mathematicians, scientists and engineers. The volume
contains contributions of authors from a variety of countries on a
wide range of active research areas covering different aspects of
partial differential equations interacting with harmonic analysis
and provides a state-of-the-art overview over ongoing research in
the field. It shows original research in full detail allowing
researchers as well as students to grasp new aspects and broaden
their understanding of the area.
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