2015
DOI: 10.1109/tcomm.2015.2418252
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Optimal Channel Switching Over Gaussian Channels Under Average Power and Cost Constraints

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Cited by 10 publications
(51 citation statements)
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“…and channel switching problems such as [4,[20][21][22], there exist no studies in the literature that consider the optimization of both centralized and decentralized detection systems in the presence of cost constrained measurements based on a specific cost function as in [3]. In this study, we first consider the centralized detection problem and propose a general formulation for allocating the cost budget to measurement devices in order to achieve the optimum performance according to the Bayesian criterion.…”
Section: Although Costs Of Measurements Have Been Considered In Variomentioning
confidence: 99%
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“…and channel switching problems such as [4,[20][21][22], there exist no studies in the literature that consider the optimization of both centralized and decentralized detection systems in the presence of cost constrained measurements based on a specific cost function as in [3]. In this study, we first consider the centralized detection problem and propose a general formulation for allocating the cost budget to measurement devices in order to achieve the optimum performance according to the Bayesian criterion.…”
Section: Although Costs Of Measurements Have Been Considered In Variomentioning
confidence: 99%
“…On the other hand, [21] investigates the tradeoff between reducing the measurement cost and keeping the estimation accuracy within acceptable levels in continuous time linear filtering problems. In [22], the channel switching problem is studied, where the aim is to minimize the probability of error between a transmitter and a receiver that are connected via multiple channels and only one channel can be used at a given time. In that study, a logarithmic cost function similar to that in [3] is employed for specifying the cost of using a certain channel.…”
Section: Introductionmentioning
confidence: 99%
“…By choosing aλ ∈ (0, 1) such thatλP + (1 −λ)P − av = P av and considering the expressions in (25) and (26), the same approach employed in the previous part of the proof (see (22)- (24)) can be applied to show that the optimal channel switching strategy outperforms the optimal single channel strategy. Thus, it is concluded that when the condition in Proposition 2 is not satisfied, the optimal single channel strategy achieves a smaller average capacity than the optimal channel switching strategy, which implies that the condition in the proposition is necessary to achieve the same maximum average capacity for both strategies.…”
Section: A Optimal Channel Switching Versus Optimal Single Channel Smentioning
confidence: 99%
“…In the presence of multiple channels between a transmitter and a receiver, it may be beneficial to perform channel switching; that is, to transmit over one channel for a certain fraction of time, and then switch to another channel for the next transmission period [7], [19]- [22]. In [7], the channel switching problem is investigated in the presence of an average 0090-6778 © 2015 IEEE.…”
mentioning
confidence: 99%
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