A random walk model of wave propagation

By Massimo Franceschetti, Jehoshua Bruck, Leonard J. Schulman. IEEE Transactions on Antennas and Propagation, 2004

137 citations recorded by the source corpus.

Subfields: Electrical and Electronic Engineering

View Paper: https://www.semanticscholar.org/paper/5604a9061dca3f9b1e69ad084d91a50426bb2a00

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In Electrical and Electronic Engineering

Citations in the corpus

Analysis of Blockage Effects on Urban Cellular Networks (2013, methodology): “In [17], the lattice model from [14] was extended by removing some of the restrictions.”
Coverage and Rate Analysis for Millimeter-Wave Cellular Networks (2014, background): “[23], [24], where the blockage parameters are drawn randomly acco rding to some distribution.”
Interference in Large Wireless Networks (2009, background): “In the literature [11], an exponential path loss model i.”
Stochastic geometry and random graphs for the analysis and design of wireless networks (2009, background): “…or in environments where absorption is dominant, as an exponential law, (cid:2) ( (cid:2) x i (cid:2) ) = k 0 exp( − γ (cid:2) x i (cid:2) ) , see [5], [6] In a large system, the unknowns are T , h i , and x i , and perhaps P i , but it is the locations of the interfering nodes that most in ﬂ…”
Fundamentals of Wireless Communication (2005, background): “A reading exercise is to study [42] which considers a natural extension of this simple model to two and three dimensional spaces.”
Hierarchical Cooperation Achieves Optimal Capacity Scaling in Ad Hoc Networks (2006, methodology): “They also showed that the same conclusion holds if the power path loss is exponential in the distance r, a channel model proposed recently by Franceschetti et al [6].”
Closing the Gap in the Capacity of Wireless Networks Via Percolation Theory (2007, background): “890791 viewed as a consequence of the interference model used, has been later extended to hold in a more general information theoretic setting [18], assuming only that radio signals are strongly attenuated over distances, following a sufficiently high power decay law, or an exponential attenuation l”