
		<paper>
			<loc>https://jjcit.org/paper/285</loc>
			<title>AMBIENT BACKSCATTER-ASSISTED PASSIVE RELAYING WITH ENERGY HARVESTING: PERFORMANCE ANALYSIS</title>
			<doi>10.5455/jjcit.71-1765426560</doi>
			<authors>Lam-Dong Huynh,Lam-Thanh Tu,Quang-Sang Nguyen,Tan N. Nguyen</authors>
			<keywords>Ambient backscatter communication,Energy harvesting,Outage probability,Relay-assisted network,Imperfect successive interference cancellation,Imperfect channel state information</keywords>
			<views>600</views>
			<downloads>130</downloads>
			<received_date>11-Dec.-2025</received_date>
			<revised_date>  1-Feb.-2026</revised_date>
			<accepted_date>  22-Feb.-2026</accepted_date>
			<abstract>Ultra-energy-efficient communication solutions are required as Internet of Things (IoT) devices proliferate in the 
shift to 6G networks. In this paper, a novel architecture that uses energy harvesting (EH) protocols to integrate 
Ambient Backscatter Communication ( &#3627408436;&#3627408474;&#3627408437;&#3627408438; ) as a passive relay is investigated. An energy-constrained 
backscatter device uses a power splitting (PS) mechanism to both reflect its information to the destination and 
harvest energy for circuit activation. The main contribution of this work is the development of new and accurate 
closed-form expressions for the system outage probability (OP) over Rayleigh fading channels. Extensive Monte 
Carlo simulations are conducted to rigorously validate the accuracy of the proposed analytical framework. The 
analysis reveals important trade-offs between transmission reliability and energy-harvesting efficiency, providing 
valuable insights for resource optimization in future low-power IoT networks. The results demonstrate that the 
adverse effects of imperfect successive interference cancellation (SIC) and/or imperfect channel state information 
(CSI) can be effectively mitigated by increasing the transmit power and/or operating at the optimal value of the 
reflection coefficient. Moreover, the performance gap between perfect and imperfect SIC and CSI is shown to be 
relatively small. Finally, we analytically prove that the linear EH model serves as an upper bound for the practical 
nonlinear EH model.</abstract>
		</paper>


