2020 Wireless Telecommunications Symposium (WTS) 2020
DOI: 10.1109/wts48268.2020.9198730
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A Queue-Length Based Approach to Metropolized Hamiltonians for Distributed Scheduling in Wireless Networks

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Cited by 3 publications
(2 citation statements)
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“…For practical scheduling in wireless ad-hoc networks, distributed MWIS solvers with low communication and computational complexity are usually preferred. Distributed MWIS solvers [6], [10], [19]- [21], [27], [60] construct a solution through an iterative procedure of a round of local exchanges between a vertex and its neighbors, followed by a phase of processing on each vertex. Thus, it is best to describe the complexity of distributed MWIS solvers with local (communication) complexity, defined as the number of rounds of local exchanges between each vertex and its neighbors.…”
Section: Related Workmentioning
confidence: 99%
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“…For practical scheduling in wireless ad-hoc networks, distributed MWIS solvers with low communication and computational complexity are usually preferred. Distributed MWIS solvers [6], [10], [19]- [21], [27], [60] construct a solution through an iterative procedure of a round of local exchanges between a vertex and its neighbors, followed by a phase of processing on each vertex. Thus, it is best to describe the complexity of distributed MWIS solvers with local (communication) complexity, defined as the number of rounds of local exchanges between each vertex and its neighbors.…”
Section: Related Workmentioning
confidence: 99%
“…In [20], a solution is constructed through O(V ) iterations of combining feasible local solutions at each vertex and exchanging the results with its neighbors. Compared with distributed solvers with linear local complexity O(V ) [6], [10], [19], [20], Ising-formulated MWIS solvers [21], [27], [60] require a fixed number of rounds (e.g. tens to hundreds) of local exchanges to emulate the cooling process of atoms with magnetic spin.…”
Section: Related Workmentioning
confidence: 99%