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Wear of Composite Materials (Hardcover)
J. Paulo Davim; Contributions by Umesh Marathe, Meghashree Padhan, Jayashree Bijwe, Ana Horovistiz, …
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R5,291
Discovery Miles 52 910
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Ships in 12 - 17 working days
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Composite materials are engineered from two or more constituents
with significantly altered physical or chemical properties within
the finished structure. Due to their special mechanical and
physical properties they have the potential to replace conventional
materials. This volume discusses durability of composite materials,
wear mechanisms and resistance.
This book contains selected chapters on perfectoid spaces, their
introduction and applications, as invented by Peter Scholze in his
Fields Medal winning work. These contributions are presented at the
conference on "Perfectoid Spaces" held at the International Centre
for Theoretical Sciences, Bengaluru, India, from 9-20 September
2019. The objective of the book is to give an advanced introduction
to Scholze's theory and understand the relation between perfectoid
spaces and some aspects of arithmetic of modular (or, more
generally, automorphic) forms such as representations mod p,
lifting of modular forms, completed cohomology, local Langlands
program, and special values of L-functions. All chapters are
contributed by experts in the area of arithmetic geometry that will
facilitate future research in the direction.
Now in its second edition, this volume provides a uniquely detailed
study of $P$-adic differential equations. Assuming only a
graduate-level background in number theory, the text builds the
theory from first principles all the way to the frontiers of
current research, highlighting analogies and links with the
classical theory of ordinary differential equations. The author
includes many original results which play a key role in the study
of $P$-adic geometry, crystalline cohomology, $P$-adic Hodge
theory, perfectoid spaces, and algorithms for L-functions of
arithmetic varieties. This updated edition contains five new
chapters, which revisit the theory of convergence of solutions of
$P$-adic differential equations from a more global viewpoint,
introducing the Berkovich analytification of the projective line,
defining convergence polygons as functions on the projective line,
and deriving a global index theorem in terms of the Laplacian of
the convergence polygon.
The William Lowell Putnam Mathematics Competition is the most
prestigious undergraduate mathematics problem-solving contest in
North America, with thousands of students taking part every year.
This volume presents the contest problems for the years 2001-2016.
The heart of the book is the solutions; these include multiple
approaches, drawn from many sources, plus insights into navigating
from the problem statement to a solution. There is also a section
of hints, to encourage readers to engage deeply with the problems
before consulting the solutions. The authors have a distinguished
history of engagement with, and preparation of students for, the
Putnam and other mathematical competitions. Collectively they have
been named Putnam Fellow (top five finisher) ten times. Kiran
Kedlaya also maintains the online Putnam Archive.
The duration of diabetes, and fasting blood sugar values were
significantly higher in patients with diabetes with severe CAN.
Prolongation of QTC interval correlates well with degree of cardiac
autonomic neuropathy in diabetics. QTC prolongation may be
considered as pointer towards diabetic cardiac autonomic neuropathy
in the busy outpatient setting where it is not possible to perform
the conventional battery of tests. Recognition of QTC prolongation
may help identify diabetics with a high risk of sudden cardiac
death. Trying to manage diabetes is hard because if you don't,
there are consequences you'll have to deal with later in life."
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