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There are numerous publications which introduce and discuss the
Internet of Things (IoT). In the midst of these, this work has
several unique characteristics which should change the reader's
perspective, and in particular, provide a more profound
understanding of the impact of the IoT on society. Dependable IoT
for Human and Industry covers the main aspects of Internet of
Things and IoT based systems such as global issues of applications,
modeling, development and implementation of dependable IoT for
different human and industry domains. Technical topics discussed in
the book include: - Introduction in Internet of vital and trust
Things - Modelling and assessment techniques for dependable and
secure IoT systems - Architecting and development of IoT systems -
Implementation of IoT for smart cities and drone fleets; business
and blockchain, transport and industry - Training courses and
education experience on Internet and Web of Thing The book contains
chapters which have their roots in the International Conference
IDAACS 2017, and Workshop on Cyber Physical Systems and IoT
Dependability CyberIoT-DESSERT 2017.
Let $\cal{R}$ be the set of all finite graphs $G$ with the Ramsey
property that every coloring of the edges of $G$ by two colors
yields a monochromatic triangle. In this paper the authors
establish a sharp threshold for random graphs with this property.
Let $G(n, p)$ be the random graph on $n$ vertices with edge
probability $p$. The authors prove that there exists a function
$\widehat c=\widehat c(n)=\Theta(1)$ such that for any $\varepsilon
> 0$, as $n$ tends to infinity, $Pr\left G(n,
(1-\varepsilon)\widehat c/\sqrt{n}) \in \cal{R} \right] \rightarrow
0$ and $Pr \left G(n, (1]\varepsilon)\widehat c/\sqrt{n}) \in
\cal{R}\ \right] \rightarrow 1.$. A crucial tool that is used in
the proof and is of independent interest is a generalization of
Szemeredi's Regularity Lemma to a certain hypergraph setti
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