2016
DOI: 10.3233/fi-2016-1443
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Now or Never: Negotiating Efficiently with Unknown or Untrusted Counterparts*

Abstract: We define a new protocol rule, Now or Never (NoN), for bilateral negotiation processes which allows self-motivated competitive agents to efficiently carry out multi-variable negotiations with remote untrusted parties, where privacy is a major concern and agents know nothing about their opponent. By building on the geometric concepts of convexity and convex hull, NoN ensures a continuous progress of the negotiation, thus neutralising malicious or inefficient opponents. In particular, NoN allows an agent to deri… Show more

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Cited by 7 publications
(5 citation statements)
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References 42 publications
(50 reference statements)
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“…this is a specialized version of the projection defined in [40]). Note that, given point X and region R, the set of points Y such that the segment XY has a distance from R at most a given threshold β can be defined as proj(X, bloat(R, β)).…”
Section: A Polyhedral Geometry-based Reasoningmentioning
confidence: 99%
“…this is a specialized version of the projection defined in [40]). Note that, given point X and region R, the set of points Y such that the segment XY has a distance from R at most a given threshold β can be defined as proj(X, bloat(R, β)).…”
Section: A Polyhedral Geometry-based Reasoningmentioning
confidence: 99%
“…More specifically, the main difference with works such as [3,5,31,22,40,27,35,34] is that in these works the negotiation theories of the agents do not contain any kind of information on the opponents profiles. Therefore the bidding strategies (by using different policies) are based on the proponents agents own theories incrementally enhanced with the arguments sent by the opponents during the negotiation.…”
Section: Related Workmentioning
confidence: 99%
“…All the above steps extensively use standard AI reasoners to produce correct-by-construction outputs. In particular, the first two steps define multiple helper computational geometry problems similar to those addressed in [13], and solve them using a standard MILP solver. As for the third step (where we define our main optimisation problem), we experiment with AI reasoners based on different paradigms, namely MILP, PB-SAT, and SMT/OMT.…”
Section: Computing Optimal Fault-tolerant Relay Placementsmentioning
confidence: 99%