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Many specific variants of the agreement problem (such as interactive consistency [26], k-set consensus [18], or leader election [38] and many others [27]) exist.
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Using this framework, we developed a P program that solves the classical version of the Byzantine agreement problem, for N participants connected in a complete graph, according to the well known Byzantine agreement algorithm based on EIG trees.
To our knowledge, there was no previous characterization of the agreement supertree problem for unrooted trees.
We also derived characterizations of the agreement supertree problem in terms of minimal cuts and minimal separators of the display and edge label intersection graphs respectively.
For the sake of simplicity, we focus on the inputless version of the (n−1 -set agreemen−1 -setem eagreementss problem as input its indeach, and every correct process is required to decide an index of a process that participates in thasexecution such thas at most n−1 dinputct itsexes are decindexby the processes.
This is a different sort of agreement problem.
Supporters of the agreement say the problems have mostly been rectified, but Mr. Kirk said the concerns were significant.
In this paper, we look at the time complexity of two agreement problems in networks of oblivious mobile robots, namely, at the gathering and scattering problems.
No roundup of agreement problems is complete without this oft-bungled construction.
In this paper, we are interested in group agreement problem, where a group of agents need to reach consensus on the value of a parameter of interest.
This issue falls under the umbrella of what are called "agreement problems". But unlike better-known agreement issues, notably subject-verb agreement, what's sometimes called subject-object agreement isn't as well known — quite possibly because it's futile to even think about.
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CEO of Professional Science Editing for Scientists @ prosciediting.com