SPRINGER MODERN CRYPTOGRAPHY PRIMER 2013 RETAIL EBOOK-kE
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Torrent File Content (4 files)
SPRINGER.MODERN.CRYPTOGRAPHY.PRIMER.2013.RETAIL.EBOOK-kE
ksmcp13b.zip -
ksmcp13b.zip -
4.79 MB
ksmcp13a.zip -
1.76 MB
ke.nfo -
25.51 KB
file_id.diz -
1.06 KB
Description
TITLE: MODERN CRYPTOGRAPHY PRIMER: THEORETICAL FOUNDATIONS
AND PRACTICAL APPLICATIONS
PUBLISHER: SPRINGER LANGUAGE: ENGLISH
LINK: http://is.gd/0svycg RELEASE TYPE: RETAIL
FORMAT: PDF RELEASE DATE: 2014.04.05
ISBN: 9783642413865 STORE DATE: 2013
SAVED.MONEY: 42 EURO DISKCOUNT: 02 x 05MB
AUTHOR: KOSCIELNY, CZESLAW, KURKOWSKI, MIROSLAW
SREBRNY, MARIAN
BOOK
Cryptography has experienced rapid development, with major
advances recently in both secret and public key ciphers
cryptographic hash functions, cryptographic algorithms and
multiparty protocols, including their software engineering
correctness verification, and various methods of cryptanalysis
This textbook introduces the reader to these areas, offering an
understanding of the essential, most important, and most
interesting ideas, based on the authors' teaching and research
experience
After introducing the basic mathematical and computational
complexity concepts, and some historical context, including the
story of Enigma, the authors explain symmetric and asymmetric
cryptography, electronic signatures and hash functions, PGP
systems, public key infrastructures, cryptographic protocols, and
applications in network security. In each case the text presents
the key technologies, algorithms, and protocols, along with
methods of design and analysis, while the content is
characterized by a visual style and all algorithms are presented
in readable pseudocode or using simple graphics and
diagrams
The book is suitable for undergraduate and graduate courses in
computer science and engineering, particularly in the area of
networking, and it is also a suitable reference text for
self-study by practitioners and researchers. The authors assume
only basic elementary mathematical experience, the text covers
the foundational mathematics and computational complexity
theory
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