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020 131641115X|q(electronic bk.)
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090 QC174.26.W28|bL43 2016eb
245 00 Lectures on the theory of water waves /|cedited by Thomas
J. Bridges, Mark D. Groves, David P. Nicholls.
264 1 Cambridge :|bCambridge University Press,|c2016.
264 4 |c©2016
300 1 online resource (298 pages) :|billustrations
336 text|btxt|2rdacontent
337 computer|bc|2rdamedia
338 online resource|bcr|2rdacarrier
490 1 London Mathematical Society Lecture Note Series ;|vno. 426
504 Includes bibliographical references.
505 0 High-Order Perturbation of Surfaces (HOPS) Short Course --
boundary value problems / David P. Nicholls -- HOPS Short
Course -- traveling water waves / Benjamin F. Akers --
High-Order Perturbation of Surfaces (HOPS) Short Course --
analyticity theory / David P. Nicholls -- HOPS Short
Course -- stability of travelling water waves / Benjamin
F. Akers -- A novel non-local formulation of water waves /
Athanassios S. Fokas and Konstantinos Kalimeris -- The
dimension-breaking route to three-dimensional solitary
gravity-capillary water waves / Mark D. Groves -- Validity
and non-validity of the nonlinear Schrödinger equation as
a model for water waves / Guido Schneider -- Vortex sheet
formulations and initial value problems: analysis and
computing / David M. Ambrose -- Wellposedness and
singularities of the water wave equations / Sijue Wu --
Conformal mapping and complex topographies / André Nachbin
-- Variational water wave modelling: from continuum to
experiment / Onno Bokhove and Anna Kalogirou -- Symmetry,
modulation and nonlinear waves / Thomas J. Bridges.
520 In the summer of 2014 leading experts in the theory of
water waves gathered at the Newton Institute for
Mathematical Sciences in Cambridge for four weeks of
research interaction. A cross-section of those experts was
invited to give introductory-level talks on active topics.
This book is a compilation of those talks and illustrates
the diversity, intensity, and progress of current research
in this area. The key themes that emerge are numerical
methods for analysis, stability and simulation of water
waves, transform methods, rigorous analysis of model
equations, three-dimensionality of water waves,
variational principles, shallow water hydrodynamics, the
role of deterministic and random bottom topography, and
modulation equations. This book is an ideal introduction
for PhD students and researchers looking for a research
project. It may also be used as a supplementary text for
advanced courses in mathematics or fluid dynamics.
588 0 Print version record.
590 eBooks on EBSCOhost|bEBSCO eBook Subscription Academic
Collection - North America
650 0 Wave-motion, Theory of.
650 0 Water waves.
650 7 TECHNOLOGY & ENGINEERING|xHydraulics.|2bisacsh
650 7 Water waves.|2fast|0(OCoLC)fst01172250
650 7 Wave-motion, Theory of.|2fast|0(OCoLC)fst01172888
700 1 Bridges, Thomas J.,|d1955-|eeditor.
700 1 Groves, Mark D.,|d1968-|eeditor.
700 1 Nicholls, David P.,|eeditor.
776 08 |iPrint version:|tLectures on the theory of water waves.
|dCambridge, United Kingdom : Cambridge University Press,
2016|z9781107565562|w(DLC) 2015040740|w(OCoLC)921863787
830 0 London Mathematical Society lecture note series ;|vno.
426.
856 40 |uhttps://rider.idm.oclc.org/login?url=https://
search.ebscohost.com/login.aspx?direct=true&scope=site&
db=nlebk&AN=1159390|zOnline ebook via EBSCO. Access
restricted to current Rider University students, faculty,
and staff.
856 42 |3Instructions for reading/downloading the EBSCO version
of this ebook|uhttp://guides.rider.edu/ebooks/ebsco
948 |d20230203|cEBSCO|tEBSCOebooksacademic NEW 6073 Quarterly
|lridw
994 92|bRID
