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A Note on the LogRank Conjecture in Communication Complexity
The LogRank conjecture of Lovász and Saks (1988) is the most famous open problem in communication complexity theory. The statement is as follows: suppose that two players intend to compute a Boolean function f(x,y) when x is known for the first and y for
Vince Grolmusz
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Probabilistic Communication Complexity
Communication is a bottleneck in many distributed computations. In VLSI, communication constraints dictate lower bounds on the performance of chips. The two-processor information transfer model measures the communication requirements to compute functions. We study the unbounded error probabilistic version of this model.
Ramamohan Paturi, Janos Simon
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Stochastic channel model for simulation of mobile ad hoc networks
Channel models, applicable to mobile ad hoc network (MANET) simulations, need to be both accurate and computationally efficient. It has been shown that inaccuracies in the channel model can seriously affect various network performance measures.
Gunnar Eriksson +3 more
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Hadamard Tensors and Lower Bounds on Multiparty Communication Complexity [PDF]
We develop a new method for estimating the discrepancy of tensors associated with multiparty communication problems in the ``Number on the Forehead'' model of Chandra, Furst and Lipton.
Ford, Jeff, Gál, Anna
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On multi-partition communication complexity
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Pavol Duris +4 more
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Multiparty Quantum Communication Complexity of Triangle Finding [PDF]
Triangle finding (deciding if a graph contains a triangle or not) is a central problem in quantum query complexity. The quantum communication complexity of this problem, where the edges of the graph are distributed among the players, was considered ...
Le Gall, François, Nakajima, Shogo
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The Communication Complexity of Optimization [PDF]
We consider the communication complexity of a number of distributed optimization problems. We start with the problem of solving a linear system. Suppose there is a coordinator together with $s$ servers $P_1, \ldots, P_s$, the $i$-th of which holds a subset $A^{(i)} x = b^{(i)}$ of $n_i$ constraints of a linear system in $d$ variables, and the ...
Santosh S. Vempala +2 more
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Simplified Lower Bounds on the Multiparty Communication Complexity of Disjointness [PDF]
We show that the deterministic number-on-forehead communication complexity of set disjointness for k parties on a universe of size n is Omega(n/4^k). This gives the first lower bound that is linear in n, nearly matching Grolmusz's upper bound of O(log^2 ...
Anup Rao +3 more
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Communication complexity of PRAMs
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Alok Aggarwal +2 more
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Prior studies indicate that emotions, particularly high-arousal emotions, may elicit rapid intuitive thinking, thereby decreasing the ability to recognize misinformation. Yet, few studies have distinguished prior affective states from emotional reactions
Jula Lühring +5 more
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