P R.E S E N T S              .

Network Reliability

DATE: 2017-10-19  SIZE: 1.9 MB     DISKS: 1x 10MB     PAGES: n/a

PUBLISHER: Wiley-Scrivener                   GENRE:

AUTHOR: Sanjay K. Chaturvedi

FORMAT: PDF   PROTECTION: DRM  EDITION: n/a

URL: https://is.gd/j5OkQg

LANGUAGE: English   ISBN: 9781119223566

: In Engineering theory and applications, we think and operate in terms of   :
: logics and models with some acceptable and reasonable assumptions. The     :
: present text is aimed at providing modelling and analysis techniques for   :
: the evaluation of reliability measures (2-terminal, all-terminal,          :
: k-terminal reliability) for systems whose structure can be described in th :
: form of a probabilistic graph. Among the several approaches of network     :
: reliability evaluation, the multiple-variable-inversion sum-of-disjoint    :
: product approach finds a well-deserved niche as it provides the reliabilit :
: or unreliability expression in a most efficient and compact manner.        :
: However, it does require an efficiently enumerated minimal inputs (minimal :
: path, spanning tree, minimal k-trees, minimal cut, minimal global-cut,     :
: minimal k-cut) depending on the desired reliability. The present book      :
: covers these two aspects in detail through the descriptions of several     :
: algorithms devised by the 'reliability fraternity' and explained through   :
: solved examples to obtain and evaluate 2-terminal, k-terminal and all-     :
: terminal network reliability/unreliability measures and could be its USP.  :
: The accompanying web-based supplementary information containing modifiable :
: Matlab(r) source code for the algorithms is another feature of this book.  :
: very concerted effort has been made to keep the book ideally suitable for  :
: first course or even for a novice stepping into the area of network        :
: reliability. The mathematical treatment is kept as minimal as possible wit :
: an assumption on the readers' side that they have basic knowledge in graph :
: theory, probabilities laws, Boolean laws and set theory.                   :

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