Titlebook: Making Friends on the Fly: Advances in Ad Hoc Teamwork; Samuel Barrett Book 2015 Springer International Publishing Switzerland 2015 Ad Hoc

本土

Problem Description,e consider controlling a single agent on a newly created team. The following sections describe the problem in more depth as well as the evaluation framework used to measure performance on this problem. In addition, this chapter investigates an approach for describing the different dimensions of ad h

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Background, problem. In addition, this chapter presents the existing algorithms that our approach builds upon. Then, the chapter grounds the general ad hoc teamwork problem in a number of domains that the remainder of the book uses to evaluate the proposed approach. Using the dimensions described in Sect.?., w

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橫截,橫斷

靦腆

Junction

Empirical Evaluation,nalysis covers the three domains introduced in Sect.?.: the multi-armed bandit domain, the pursuit domain, and half field offense in the 2D RoboCup simulator. An overview of the experiments is presented in Table?.. This table lists the domains and teammate types used in each experiment as well as wh

BILL

Discussion and Conclusion,ems focus on the case where the agents’ goals are diametrically opposed and other agents are treated as opponents. This book instead looks at a multiagent system where agents are brought together to form a new team without prior coordination. This setting is known as . and addresses the case where a

glamor

Samuel Barrett-Solid Varieties of Algebras provides a complete and systematic introduction to the fundamentals of the hyperequational theory of universal algebra, offering the newest results on .M.-solid varieties of semirings and semigroups. The book aims to develop the theory of .M.-solid varieties as a system

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Valves

Samuel Barrett-Solid Varieties of Algebras provides a complete and systematic introduction to the fundamentals of the hyperequational theory of universal algebra, offering the newest results on .M.-solid varieties of semirings and semigroups. The book aims to develop the theory of .M.-solid varieties as a system