28,595 research outputs found
Wireless Power Charging Control in Multiuser Broadband Networks
Recent advances in wireless power transfer (WPT) technology provide a
cost-effective solution to charge wireless devices remotely without disruption
to the use. In this paper, we propose an efficient wireless charging control
method for exploiting the frequency diversity in multiuser broadband wireless
networks, to reduce energy outage and keep the system operating in an efficient
and sustainable state. In particular, we first analyze the impact of charging
control method to the operating lifetime of a WPT-enabled broadband system.
Based on the analysis, we then propose a multi-criteria charging control policy
that optimizes the transmit power allocation over frequency by jointly
considering the channel state information (CSI) and the battery state
information (BSI) of wireless devices. For practical implementation, the
proposed scheme is realized by a novel limited CSI estimation mechanism
embedded with partial BSI, which significantly reduces the energy cost of CSI
and BSI feedback. Simulation results show that the proposed method could
significantly increase the network lifetime under stringent transmit power
constraint. Reciprocally, it also consumes lower transmit power to achieve
near-perpetual network operation than other single-criterion based charging
control methods.Comment: This paper had been accepted by IEEE ICC 2015, Workshop on Green
Communications and Networks with Energy Harvesting, Smart Grids, and
Renewable Energie
Stochastic Optimization Theory of Backward Stochastic Differential Equations Driven by G-Brownian Motion
In this paper, we consider the stochastic optimal control problems under
G-expectation. Based on the theory of backward stochastic differential
equations driven by G-Brownian motion, which was introduced in [10.11], we can
investigate the more general stochastic optimal control problems under
G-expectation than that were constructed in [28]. Then we obtain a generalized
dynamic programming principle and the value function is proved to be a
viscosity solution of a fully nonlinear second-order partial differential
equation.Comment: 25 page
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