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Showing 1 to 9 of 9 for “"expander graphs"”.

  1. Expander graphs

    Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer Science, 1993.

    mit Repository record for Expander graphs (opens in a new tab)

  2. Bounds on k-Regular Ramanujan Graphs and Separator Theorems

    Expander graphs are a family of graphs that are highly connected. Finding explicit examples of expander graphs which are also sparse is a difficult problem. The best type of expander graph in a. certain sense is a Ramanujan graph. Families of graphs that have separator theorems fail to be Ramanujan …

    wku-diss Repository record for Bounds on k-Regular Ramanujan Graphs and Separator Theorems (opens in a new tab)

  3. Compressive Sensing

    … sampling will center on random matrices and expander graphs, while reconstruction will use multiple numerical optimization techniques. Although theoretical performance bounds for these techniques can be found scattered throughout the published literature, there are few practical rules for …

    duquesne Repository record for Compressive Sensing (opens in a new tab)

  4. Sparse graph codes for compression, sensing, and secrecy

    … concept we use extensively is the notion of an expander graph. Expander graphs have powerful properties that allow us to prove adversarial, rather than probabilistic, guarantees for message-passing algorithms. Expander graphs are also useful in the context of the wiretap channel because they …

    mit Repository record for Sparse graph codes for compression, sensing, and secrecy (opens in a new tab)

  5. Phase transition for cutoff for random walks on random graphs

    … original edges of G. For various sequences of graphs Gn and corresponding weights εn, we establish if the (weighted) random walk on G*n has cutoff. In particular, we show a phase transition for two families of graphs, graphs with polynomial growth of balls, and graphs where the entropy of the …

    cambridge Repository record for Phase transition for cutoff for random walks on random graphs (opens in a new tab)

  6. Cubulating CAT(0) groups and Property (T) in random groups

    … areas such as group theory, ergodic theory, and expander graphs. The aim is to cubulate some examples of groups known in the literature, and prove that many ‘generic’ groups have Property (T). Graphs will be central objects of study throughout this text, and so in Chapter 2 we provide some …

    cambridge Repository record for Cubulating CAT(0) groups and Property (T) in random groups (opens in a new tab)

  7. Unique Games Conjecture : the Boolean Hypercube and connections to graph lifts

    … the behaviour of the SDP on general families of graphs. As a quick corollary we establish that the SDP is exact for planar graphs. The second question is concerned with spectrum of label extended graphs of Unique Games instances. Such graphs have been extensively studied under the name of Graph …

    uiuc Repository record for Unique Games Conjecture : the Boolean Hypercube and connections to graph lifts (opens in a new tab)

  8. Extremal, Probabilistic, and Infinitary Problems in Combinatorics

    … extend these results to sufficiently dense host graphs in place of Kn. Our proofs combine saturation arguments for the existence of particular coloured substructures and analysis of conveniently defined local exchanges. Using similar methods, we investigate the existence of copies of a graph H …

    cambridge Repository record for Extremal, Probabilistic, and Infinitary Problems in Combinatorics (opens in a new tab)

  9. Security in network games

    Attacks on the Internet are characterized by several alarming trends: 1) increases in frequency; 2) increases in speed; and 3) increases in severity. Modern computer worms simply propagate too quickly for human detection. Since attacks are now occurring at a speed which prevents direct human …

    unm Repository record for Security in network games (opens in a new tab)