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This book is dedicated to the structure and combinatorics of
classical Hopf algebras. Its main focus is on commutative and
cocommutative Hopf algebras, such as algebras of representative
functions on groups and enveloping algebras of Lie algebras, as
explored in the works of Borel, Cartier, Hopf and others in the
1940s and 50s.The modern and systematic treatment uses the approach
of natural operations, illuminating the structure of Hopf algebras
by means of their endomorphisms and their combinatorics.
Emphasizing notions such as pseudo-coproducts, characteristic
endomorphisms, descent algebras and Lie idempotents, the text also
covers the important case of enveloping algebras of pre-Lie
algebras. A wide range of applications are surveyed, highlighting
the main ideas and fundamental results. Suitable as a textbook for
masters or doctoral level programs, this book will be of interest
to algebraists and anyone working in one of the fields of
application of Hopf algebras.
Numerous well-presented and important papers from the conference
are gathered in the proceedings for the purpose of pointing
directions for useful future research in diverse areas of
mathematics including algebraic geometry, analysis, commutative
algebra, complex analysis, discrete mathematics, dynamical systems,
number theory and topology. Several papers on computational and
applied mathematics such as wavelet analysis, quantum mechanics,
piecewise linear modeling, cosmological models of super symmetry,
fluid dynamics, interpolation theory, optimization, ergodic theory
and games theory are also presented.
The relation between mathematics and physics has a long history,
in which the role of number theory and of other more abstract parts
of mathematics has recently become more prominent.
More than ten years after a first meeting in 1989 between number
theorists and physicists at the Centre de Physique des Houches, a
second 2-week event focused on the broader interface of number
theory, geometry, and physics.
This book is the result of that exciting meeting, and collects,
in 2 volumes, extended versions of the lecture courses, followed by
shorter texts on special topics, of eminent mathematicians and
physicists.
The present volume has three parts: Random matrices, Zeta
functions, Dynamical systems.
The companion volume is subtitled: On Conformal Field Theories,
Discrete Groups and Renormalization and will be published in 2006
(Springer, 3-540-30307-3).
The Poplars housing development in suburban Paris is home to what
one resident called the "Little-Middles" - a social group on the
tenuous border between the working- and middle- classes. In the
1960s The Poplars was a site of upward social mobility, which
fostered an egalitarian sense of community among residents. This
feeling of collective flourishing was challenged when some
residents moved away, selling their homes to a new generation of
upwardly mobile neighbors from predominantly immigrant backgrounds.
This volume explores the strained reception of these migrants,
arguing that this is less a product of racism and xenophobia than
of anxiety about social class and the loss of a sense of community
that reigned before.
This book contains fifteen articles by eminent specialists in the
theory of completely integrable systems, bringing together the
diverse approaches to classical and quantum integrable systems and
covering the principal current research developments. In the first
part of the book, which contains seven papers, the emphasis is on
the algebro-geometric methods and the tau-functions. Essential use
of Riemann surfaces and their theta functions is made in order to
construct classes of solutions of integrable systems. The five
articles in the second part of the book are mainly based on
Hamiltonian methods, illustrating their interplay with the methods
of algebraic geometry, the study of Hamiltonian actions, and the
role of the bihamiltonian formalism in the theory of soliton
equations. The two papers in the third part deal with the theory of
two-dimensional lattice models, in particular with the symmetries
of the quantum Yang-Baxter equation. In the fourth and final part,
the integrability of the hierarchies of Hamiltonian systems and
topological field theory are shown to be strongly interrelated. In
the overview that introduces the articles, Bennequin surveys the
evolution of the subject from Abel to the most recent developments,
and analyzes the important contributions of J.-L. Verdier to whose
memory the book is dedicated. This book will be a valuable
reference for mathematicians and mathematical physicists.
The first compilation of writings by a master of photography.
One of the leading lights in photography of the twentieth century,
Henri Cartier-Bresson is also a shrewd observer and critic. His
writings on photography and photographers, which have appeared
sporadically over the past forty-five years, are gathered here for
the first time. Several have never before appeared in English.
"The Mind's Eye" features Cartier-Bresson's famous text on "the
decisive moment" as well as his observations on Moscow, Cuba, and
China during turbulent times, which ring with the same immediacy
and visual intensity that he brings to his photography.
Cartier-Bresson remains as direct and insightful as ever in his
writings. His commentary on photographer friends he has
known-including Robert Capa, Andre Kertesz, Ernst Haas, and Sarah
Moon-reveal the impassioned and compassionate vision for which
Cartier-Bresson is beloved.
The present book contains fourteen expository contributions on
various topics connected to Number Theory, or Arithmetics, and its
relationships to Theoreti cal Physics. The first part is
mathematically oriented; it deals mostly with ellip tic curves,
modular forms, zeta functions, Galois theory, Riemann surfaces, and
p-adic analysis. The second part reports on matters with more
direct physical interest, such as periodic and quasiperiodic
lattices, or classical and quantum dynamical systems. The
contribution of each author represents a short self-contained
course on a specific subject. With very few prerequisites, the
reader is offered a didactic exposition, which follows the author's
original viewpoints, and often incorpo rates the most recent
developments. As we shall explain below, there are strong
relationships between the different chapters, even though every
single contri bution can be read independently of the others. This
volume originates in a meeting entitled Number Theory and Physics,
which took place at the Centre de Physique, Les Houches
(Haute-Savoie, France), on March 7 - 16, 1989. The aim of this
interdisciplinary meeting was to gather physicists and
mathematicians, and to give to members of both com munities the
opportunity of exchanging ideas, and to benefit from each other's
specific knowledge, in the area of Number Theory, and of its
applications to the physical sciences. Physicists have been given,
mostly through the program of lectures, an exposition of some of
the basic methods and results of Num ber Theory which are the most
actively used in their branch."
This volume explores the lives and work of those who are kept out
of poverty by their employment, but who occupy tenuous social
positions and subaltern jobs. Presenting a score of household
portraits - urban, suburban, and rural - the authors examine what
it means to 'get by' in France today, considering the material and
symbolic resources that these households can muster, and the
practices that give meaning to their lives. With attention to their
aspirations and disappointments - and their desire to be 'like
everyone else' in a supposedly egalitarian society that nonetheless
gives them little credit for their effort - this book offers a
sociological interpretation of their situations, offering new
insights into what it means to be 'working class' in a 21st-century
post-industrial society. Combining statistical analyses with
ethnographically-based examinations of how changes in the structure
of the employment market relate to plans for upward mobility,
Subaltern Workers in Contemporary France sheds light on the ways in
which class identity - along with all its associated practices,
tastes, and aspirations - has changed since the sociological
classics on the working classes were published over half a century
ago. As such, this book will appeal to sociologists with interests
in the sociology of the family, social class, and the sociology of
work.
Multimodal and Digital Creative Writing Pedagogies offers a breadth
of expertise and informed pedagogies on teaching multimodal and
digital creative writing in the college classroom. This book
presents engaging methods to inspire student writing beyond
traditional, print-based texts. The contributors in this volume,
all experienced creative writing instructors, share indispensable
strategies for incorporating multimodal projects, including video
game poetry, fan fiction authorship, digital storytelling,
podcasting, online literary publications, creative installations,
writing with image and sound, and multisensory approaches to
creative writing. This collection also tackles matters of
accessibility and inclusion vis-Ã -vis technology in the
classroom and examines the challenges and rewards of incorporating
novel approaches to creative writing. Ideal for instructors new to
teaching multimodal creative writing--and for those who have
experience and are looking to expand their teaching.
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