Download Ad Hoc Wireless Networks: A Communication-Theoretic by Ozan K. Tonguz PDF

By Ozan K. Tonguz

Advert hoc networking is a brand new zone in instant communications that's going to be successful within the following couple of a long time. figuring out the entire capability of this know-how will result in new functions either civilian and armed forces, resembling army advert hoc instant networks, environmental sensor networks, car-based advert hoc networks, biomedical networks and lots of extra.    

this article takes a “bottom-up” point of view.

  • The actual layer functionality of advert hoc instant networks is studied intimately displaying the robust dependence of upper layer functionality on actual layer functions and boundaries.
  • A communication-theoretic point of view at the layout of advert hoc instant networks is presented. 
  • The interplay among actual layer and better layers is mentioned offering a brand new standpoint within the functional layout of advert hoc instant networks.

subject matters within the e-book variety from the fundamental rules of networking and verbal exchange structures via to purposes making it excellent for practising and R&D engineers within the instant communications and networking industries seeking to comprehend this new area.  The inclusion of difficulties and ideas on the finish of every bankruptcy furthers realizing and makes it a hugely correct textual content for  post-graduate and senior undergraduates on verbal exchange platforms and computing device technology classes.

Chapter 1 comparable paintings and initial concerns (pages 1–14):
Chapter 2 A Communication?Theoretic Framework for Multi?hop advert Hoc instant Networks: perfect state of affairs (pages 15–41):
Chapter three A Communication?Theoretic Framework for Multi?hop advert Hoc instant Networks: real looking situation (pages 43–84):
Chapter four Connectivity in advert Hoc instant Networks: A actual Layer point of view (pages 85–110):
Chapter five powerful shipping capability in advert Hoc instant Networks (pages 111–142):
Chapter 6 impression of Mobility at the functionality of Multi?hop advert Hoc instant Networks (pages 143–165):
Chapter 7 path Reservation in advert Hoc instant Networks (pages 167–194):
Chapter eight optimum universal Transmit energy for advert Hoc instant Networks (pages 195–217):
Chapter nine The Routing challenge in advert Hoc instant Networks: A Cross?Layer point of view (pages 219–248):
Chapter 10 Concluding feedback (pages 249–264):

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Extra info for Ad Hoc Wireless Networks: A Communication-Theoretic Perspective

Sample text

The SCCC is chosen since concatenated convolutional codes have become part of several standards for next-generation wireless communication systems, such as the universal mobile telecommunications system (UMTS) [51]. Hence, a concatenated code might be considered as a possible choice for ad hoc wireless networks as well. The proposed analysis can be extended by considering any code, such as block codes (like low-density parity-check codes). However, the conclusions derived by using the SCCC considered above are quite general.

1 (a). In this chapter, however, we focus on an ad hoc wireless networking scenario with regular topology, which can provide valuable insights into the main system parameters that affect the performance of ad hoc wireless networks. Moreover, we assume that the nodes are static. The proposed communication-theoretic framework can be extended to account for random topology (see [41]) and/or node mobility (see Chapter 6). 1 (b). e. a link length) as dlink. N/A the node spatial density of the network.

The presence of frequency selective or non-selective fading), etc. e. at the destination. e. payload). e. the actual average value is slightly lower √ than nmax h /2, but still of the order of N . 3. Communication-Theoretic Basics 19 BER at the end of a multi-hop route will be an upper bound for the true BER, as will be confirmed by simulation results), we assume that bit errors in consecutive hops accumulate. (nh ) , can be expressed as Therefore, the BER at the end of the nh th link, denoted by BERroute (n ) h = 1 − (1 − BERlink )nh .

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