IEEE INFOCOM 2018 - IEEE Conference on Computer Communications 2018
DOI: 10.1109/infocom.2018.8485855
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An Online Approach to D2D Trajectory Utility Maximization Problem

Abstract: This paper considers the problem of designing the user trajectory in a device-to-device communications setting. We consider a pair of pedestrians connected through a D2D link. The pedestrians seek to reach their respective destinations, while using the D2D link for data exchange applications such as file transfer, video calling, and online gaming. In order to enable better D2D connectivity, the pedestrians are willing to deviate from their respective shortest paths, at the cost of reaching their destinations s… Show more

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Cited by 4 publications
(8 citation statements)
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References 42 publications
(57 reference statements)
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“…Subsequently, the online formalism is used to develop the proposed algorithm and establish that it achieves sublinear regret. The algorithm and formulation in this section build upon the trajectory design problem considered by [18] in the context of communication networks. The analysis here considers a more general class of time-varying constraints and is therefore applicable to a wider variety of trajectory planning problems.…”
Section: General Trajectory Optimization Problemmentioning
confidence: 99%
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“…Subsequently, the online formalism is used to develop the proposed algorithm and establish that it achieves sublinear regret. The algorithm and formulation in this section build upon the trajectory design problem considered by [18] in the context of communication networks. The analysis here considers a more general class of time-varying constraints and is therefore applicable to a wider variety of trajectory planning problems.…”
Section: General Trajectory Optimization Problemmentioning
confidence: 99%
“…Proof sketch: The proof of Theorem 1 follows along the lines of that in [18] but includes modifications required to handle the generic time-varying convex constraint function g t and the noisy gradient feedback. It is remarked that the modification from [18] is not trivial and changes the proof as well as the final result considerably.…”
Section: Regret Bounds and Analysismentioning
confidence: 99%
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