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This textbook is clearly structured with fourteen richly
illustrated chapters and practical examples for easy understanding
and direct implementation. The methods and findings developed in
the authors' group are presented in detailed, revised chapters.
Readers will find valuable updates on the molecular basis of
biotechnological processes, secondary metabolite production and
genetic engineering. In addition, the basic principles of important
biotechnologies, as well as examples of specially designed crops
that deliver improved productivity under stress conditions, are
presented. This second edition sets the direction for future
research on the basic aspects of plant tissue culture and its
applications in the fields of secondary metabolite production and
genetic engineering. It provides both general and specific
information for students, teachers, academic researchers and
industrial teams who are interested in new developments in plant
tissue culture and its applications.
Nasal continuous positive airway pressure ventilation is the gold
standard in the treatment of obstructive sleep apnea. Long-term
compliance rates are about 60%. Therefore, several alternative
treatment options are of special interest. Beside conservative
therapies, various surgical concepts exist. The field of surgery
for sleep disordered breathing has rapidly grown with new
instrumentation and surgical techniques in the last 10 years.
Surgeons in these fields have to attend scientific meetings,
participate in workshops, and read the literature to stay up to
date. In our sleep laboratories we conduct 30 polysomnographies
each night. Each year, we perform almost 1,000 surgical procedures
for sleep disordered breathing apart from numerous other
conservative and apparative treatment modalities. Referring to our
expe- ence and the present literature, we tried to give new
information on surgical techniques in this second edition. The
chapters are grouped in different anatomical fields of interest. We
wanted to give general advice and specific new hints for the
surgery of sleep disordered breathing so that the reader learns
basic techniques followed by more advanced surgery. In addition to
the illustrated surgical descriptions, the chapters contain
informations about indications and contraindications of each
surgical procedure and the postoperative care. Special interest has
been dedicated to evidence-based medicine. So in each chapter,
there is a table of references summarizing the effectiveness of the
procedure and EBM grade.
The aim of the Expositions is to present new and important
developments in pure and applied mathematics. Well established in
the community over more than two decades, the series offers a large
library of mathematical works, including several important
classics. The volumes supply thorough and detailed expositions of
the methods and ideas essential to the topics in question. In
addition, they convey their relationships to other parts of
mathematics. The series is addressed to advanced readers interested
in a thorough study of the subject. Editorial Board Lev Birbrair,
Universidade Federal do Ceara, Fortaleza, Brasil Walter D. Neumann,
Columbia University, New York, USA Markus J. Pflaum, University of
Colorado, Boulder, USA Dierk Schleicher, Jacobs University, Bremen,
Germany Katrin Wendland, University of Freiburg, Germany Honorary
Editor Victor P. Maslov, Russian Academy of Sciences, Moscow,
Russia Titles in planning include Yuri A. Bahturin, Identical
Relations in Lie Algebras (2019) Yakov G. Berkovich, Lev G.
Kazarin, and Emmanuel M. Zhmud', Characters of Finite Groups,
Volume 2 (2019) Jorge Herbert Soares de Lira, Variational Problems
for Hypersurfaces in Riemannian Manifolds (2019) Volker Mayer,
Mariusz Urbanski, and Anna Zdunik, Random and Conformal Dynamical
Systems (2021) Ioannis Diamantis, Bostjan Gabrovsek, Sofia
Lambropoulou, and Maciej Mroczkowski, Knot Theory of Lens Spaces
(2021)
This self-containedtext is an excellent introductionto Lie
groups and their actions on manifolds. Theauthors start withan
elementarydiscussion of matrix groups, followed by chapters devoted
to the basic structure and representation theory of finite
dimensinal Lie algebras. They then turn to global issues,
demonstrating the key issue of the interplay between differential
geometry and Lie theory. Special emphasis is placed on homogeneous
spaces and invariant geometric structures. The last section of the
book is dedicated to the structure theory of Lie groups.
Particularly, they focus on maximal compact subgroups, dense
subgroups, complex structures, and linearity.
This text is accessible to a broad range of mathematicians and
graduate students; it will be useful both as a graduate textbook
and as a research reference."
Unlike some other reproductions of classic texts (1) We have not
used OCR(Optical Character Recognition), as this leads to bad
quality books with introduced typos. (2) In books where there are
images such as portraits, maps, sketches etc We have endeavoured to
keep the quality of these images, so they represent accurately the
original artefact. Although occasionally there may be certain
imperfections with these old texts, we feel they deserve to be made
available for future generations to enjoy.
Unlike some other reproductions of classic texts (1) We have not
used OCR(Optical Character Recognition), as this leads to bad
quality books with introduced typos. (2) In books where there are
images such as portraits, maps, sketches etc We have endeavoured to
keep the quality of these images, so they represent accurately the
original artefact. Although occasionally there may be certain
imperfections with these old texts, we feel they deserve to be made
available for future generations to enjoy.
Unlike some other reproductions of classic texts (1) We have not
used OCR(Optical Character Recognition), as this leads to bad
quality books with introduced typos. (2) In books where there are
images such as portraits, maps, sketches etc We have endeavoured to
keep the quality of these images, so they represent accurately the
original artefact. Although occasionally there may be certain
imperfections with these old texts, we feel they deserve to be made
available for future generations to enjoy.
This collection of invited expository articles focuses on recent
developments and trends in infinite-dimensional Lie theory, which
has become one of the core areas of modern mathematics. The book is
divided into three parts: infinite-dimensional Lie
(super-)algebras, geometry of infinite-dimensional Lie
(transformation) groups, and representation theory of
infinite-dimensional Lie groups.
Part (A) is mainly concerned with the structure and
representation theory of infinite-dimensional Lie algebras and
contains articles on the structure of direct-limit Lie algebras,
extended affine Lie algebras and loop algebras, as well as
representations of loop algebras and Kac Moody superalgebras.
The articles in Part (B) examine connections between
infinite-dimensional Lie theory and geometry. The topics range from
infinite-dimensional groups acting on fiber bundles, corresponding
characteristic classes and gerbes, to Jordan-theoretic geometries
and new results on direct-limit groups.
The analytic representation theory of infinite-dimensional Lie
groups is still very much underdeveloped. The articles in Part (C)
develop new, promising methods based on heat kernels, multiplicity
freeness, Banach Lie Poisson spaces, and infinite-dimensional
generalizations of reductive Lie groups.
Contributors: B. Allison, D. Belti, W. Bertram, J. Faulkner, Ph.
Gille, H. Glockner, K.-H. Neeb, E. Neher, I. Penkov, A. Pianzola,
D. Pickrell, T.S. Ratiu, N.R. Scheithauer, C. Schweigert, V.
Serganova, K. Styrkas, K. Waldorf, and J.A. Wolf."
Nasal continuous positive airway pressure ventilation is the gold
standard in the treatment of obstructive sleep apnea. Long-term
compliance rates are about 60%. Therefore, several alternative
treatment options are of special interest. Beside conservative
therapies, various surgical concepts exist. The field of surgery
for sleep disordered breathing has rapidly grown with new
instrumentation and surgical techniques in the last 10 years.
Surgeons in these fields have to attend scientific meetings,
participate in workshops, and read the literature to stay up to
date. In our sleep laboratories we conduct 30 polysomnographies
each night. Each year, we perform almost 1,000 surgical procedures
for sleep disordered breathing apart from numerous other
conservative and apparative treatment modalities. Referring to our
expe- ence and the present literature, we tried to give new
information on surgical techniques in this second edition. The
chapters are grouped in different anatomical fields of interest. We
wanted to give general advice and specific new hints for the
surgery of sleep disordered breathing so that the reader learns
basic techniques followed by more advanced surgery. In addition to
the illustrated surgical descriptions, the chapters contain
informations about indications and contraindications of each
surgical procedure and the postoperative care. Special interest has
been dedicated to evidence-based medicine. So in each chapter,
there is a table of references summarizing the effectiveness of the
procedure and EBM grade.
This self-contained text is an excellent introduction to Lie groups
and their actions on manifolds. The authors start with an
elementary discussion of matrix groups, followed by chapters
devoted to the basic structure and representation theory of finite
dimensinal Lie algebras. They then turn to global issues,
demonstrating the key issue of the interplay between differential
geometry and Lie theory. Special emphasis is placed on homogeneous
spaces and invariant geometric structures. The last section of the
book is dedicated to the structure theory of Lie groups.
Particularly, they focus on maximal compact subgroups, dense
subgroups, complex structures, and linearity. This text is
accessible to a broad range of mathematicians and graduate
students; it will be useful both as a graduate textbook and as a
research reference.
It must have been some feeling of frustration invoked by the genus
loci of big conferences which brought Don Dougall, Mike Fowler, and
me over a cup of coffee to think of organizing a small meeting on
cell culture metabol ism. The basic aim was to bring people working
on "primary metabolism" and those who work on "secondary
metabolism" to interact with each other, hopefully to induce some
new approaches to utilize the cell culture technique more
efficiently in basic research and in its practical application. The
out come of this was the small symposium at SchloE
Rauischholzhausen near GieEen (Germany), and the reader of this
small volume of articles on topics discussed will judge to what
extent this aim was realized. Although F.e. Steward was unable to
attend the meeting, we were happy that he contributed a review on
some important turning points of the cell culture method in the
past, and at the end of the book some participants of the meeting
attempted some prognosis on possible future developments,
summarized by Mike Fowler. It was the wish of our publisher to
organize the contributions as a summary of the major topics of
research of the individual groups represented at the meeting. Due
to this, some readers will certainly feel that important areas of
research in the cell culture field are missing. This is
regrettable, but space had to be limited to keep this volume at a
reasonable price."
The adv antages of those systems are counterbalanced by some
important dis- vantages. For one, in heterotrophic and mixotrophic
systems high concentrations of organic ingredients are required in
the nutrient medium (particularly sugar at 2% or more), associated
with a high risk of microbial contamination. How, and to which
extent this can be avoided will be dealt with in Chapter 3. Other
disadvantages are the difficulties and limitations of extrapolating
results based on tissue or cell c- tures, to interpreting phenomena
occurring in an intact plant during its development. It has always
to be kept in mind that tissue cultures are only model systems,
with all positive and negative characteristics inherent of such
experimental setups. To be realistic, a direct duplication of in
situ conditions in tissue culture systems is still not possible
even today in the 21st century, and probably never will be. The
organization of the genetic system and of basic cell structures is,
however, essentially the same, and therefore tissue cultures of
higher plants should be better suited as model s- tems than, e.g.,
cultures of algae, often employed as model systems in physiological
or biochemical investigations. The domain cell and tissue culture
is rather broad, and necessarily unspecif ic. In terms of practical
aspects, basically five areas can be distinguished (see Figs. 1.1,
1.2 ), which here shall be briefly surveyed before being discussed
later at length.
Subsemigroups of finite-dimensional Lie groups that are generated
by one-parameter semigroups are the subject of this book. It covers
basic Lie theory for such semigroups and some closely related
topics. These include ordered homogeneous manifolds, where the
order is defined by a field of cones, invariant cones in Lie
algebras and associated Ol'shanskii semigroups. Applications to
representation theory, symplectic geometry and Hardy spaces are
also given. The book is written as an efficient guide for those
interested in subsemigroups of Lie groups and their applications in
various fields of mathematics (see the User's guide at the end of
the Introduction). Since it is essentially self-contained and leads
directly to the core of the theory, the first part of the book can
also serve as an introduction to the subject. The reader is merely
expected to be familiar with the basic theory of Lie groups and Lie
algebras.
This book provides a comprehensive state-of-the art overview on the
main trends in the newest endoscopic, robotic, and minimal invasive
surgical innovations. It also aims to give insight on some of the
innovative ideas around Gastro-intestinal Surgery and Endoscopy to
stimulate further activities. It contains established knowledge in
the field of endoscopic and surgical techniques, and the
integration of these new findings in updated therapeutic decision
making are demonstrated. The text reviews the latest literature on
the subjects and describes the decision making to establish new
therapeutic options in the management of diseases applying new
technologies. These new techniques are described in detail, which
provide excellent back-up information for clinicians in daily
practice. Written by experts in the field, Innovative Endoscopic
and Surgical Technology in the GI Tract is a valuable resource of
knowledge for clinicians, surgeons, nurses, technicians, students
and researchers with an interest in GI- disease.
Refection Positivity is a central theme at the crossroads of Lie
group representations, euclidean and abstract harmonic analysis,
constructive quantum field theory, and stochastic processes. This
book provides the first presentation of the representation
theoretic aspects of Refection Positivity and discusses its
connections to those different fields on a level suitable for
doctoral students and researchers in related fields. It starts with
a general introduction to the ideas and methods involving refection
positive Hilbert spaces and the Osterwalder--Schrader transform. It
then turns to Reflection Positivity in Lie group representations.
Already the case of one-dimensional groups is extremely rich. For
the real line it connects naturally with Lax--Phillips scattering
theory and for the circle group it provides a new perspective on
the Kubo--Martin--Schwinger (KMS) condition for states of operator
algebras. For Lie groups Reflection Positivity connects unitary
representations of a symmetric Lie group with unitary
representations of its Cartan dual Lie group. A typical example is
the duality between the Euclidean group E(n) and the Poincare group
P(n) of special relativity. It discusses in particular the curved
context of the duality between spheres and hyperbolic spaces.
Further it presents some new integration techniques for
representations of Lie algebras by unbounded operators which are
needed for the passage to the dual group. Positive definite
functions, kernels and distributions and used throughout as a
central tool.
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