Optimization of Energy Consumption in Semantic Communication Networks for Image Recovery Tasks
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摘要: 针对语义通信网络在图像恢复任务中计算和传输能耗过高的问题,该文提出一种改进型多智能体近端策略优化算法驱动的网络能耗优化策略,以在保障任务性能的同时最小化网络总能耗。首先,量化分析了语义提取率、发射功率、计算资源与网络能耗间的耦合关系。随后,构建以小区总能耗最小化为目标,同时满足时延、图像恢复质量等多维约束的优化模型。最后,设计改进型多智能体近端策略优化算法对该模型进行求解。仿真结果表明,与基准算法相比,该文所提算法在维持相当能耗水平的同时,训练收敛速度提升66.7%-80%,网络能耗和用户时延稳定性显著提升,并能有效降低平均误符号率。
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关键词:
- 语义通信 /
- 资源管理 /
- 能耗 /
- 多智能体深度强化学习
Abstract:Objective With the rapid development of semantic communication and the increasing demand for high-fidelity image recovery, high computation and transmission energy consumption have become critical issues limiting network deployment. However, existing resource management strategies are mostly static and have limitations in adapting to dynamic wireless environments and user mobility. To address these challenges, a robust energy optimization strategy driven by a modified Multi-Agent Proximal Policy Optimization (MAPPO) algorithm has emerged as a promising approach. By jointly optimizing communication and computing resources, it is possible to minimize the total network energy consumption while strictly satisfying multi-dimensional constraints such as latency and image recovery quality. Methods First, a theoretical model for the semantic communication network is constructed , and a closed-form expression for the user Symbol Error Rate (SER) is derived via asymptotic analysis of the uplink Signal-to-Interference-plus-Noise Ratio (SINR). Subsequently, the coupling relationship among semantic extraction rate, transmit power, computing resources, and network energy consumption is quantified. Based on this, a joint optimization model is established to minimize the total energy under constraints of delay, accuracy, and reliability. To solve this complex mixed-integer nonlinear programming problem, a modified MAPPO algorithm is designed. This algorithm incorporates Long Short-Term Memory (LSTM) networks to capture temporal dynamics of user positions and channel states, and introduces a noise mechanism into the global state and advantage function to enhance policy exploration and robustness. Results and Discussions Simulation results demonstrate that the proposed algorithm significantly outperforms baseline methods (including standard MAPPO, NOISE-MAPPO, LSTM-MAPPO, MADDPG, and Greedy algorithms). Specifically, the proposed strategy accelerates the training convergence speed by 66.7%–80% compared to benchmarks. Furthermore, the algorithm exhibits superior stability in dynamic environments, improving the stability of network energy consumption by approximately 50% and user latency stability by over 96%. Additionally, the average SER is effectively reduced by 4%–16.33% without compromising the ultimate image recovery performance, verifying the algorithm's capability to balance energy efficiency and task reliability. Conclusions This paper addresses the challenge of energy optimization in semantic communication networks by integrating theoretical modeling with a modified deep reinforcement learning framework. The proposed decision-making method enhances the standard MAPPO algorithm by leveraging LSTM for temporal feature extraction and noise mechanisms for robust exploration. The method is evaluated through simulations in dynamic single-cell and multi-cell scenarios, and the results show that: (1) The proposed method significantly improves convergence efficiency and system stability over the baselines; (2) A better trade-off between energy consumption and service quality is achieved, providing a theoretical foundation and an efficient resource management framework for future energy-constrained semantic communication systems. -
表 1 仿真参数
仿真参数 参数值 小区数量 1 基站天线数量Nr 32 小区用户数量M 25 用户天线数量 1 用户最大发射功率Pk 100 mw 功率$ \left\{{p}_{level1},{p}_{level2},{p}_{level3},{p}_{level4}\right\} $ {25 mw, 50 mw, 75 mw,
100 mw}语义提取率$ \{{\rho }_{level1},{\rho }_{level2}, $
${\rho }_{level3},{\rho }_{level4},{\rho }_{level5},{\rho }_{level6}\} ${1/6,2/6,3/6,4/6,5/6,1} 小区半径 900 m 用户上行信道带宽W 1 MHz 能耗系数$ \kappa $ 10–28 时延约束$ {t}_{th} $ 100 ms 用户计算容量f 2 GHz ECIW计算容量$ {F}_{\max } $ 25 GHz 噪声功率 –174 dBm/Hz 表 2 所提算法与基准算法的网络误符号性能对比
算法 所有用户每回合
最大平均误符号率均值所有用户每回合
最大平均误符号率方差所提算法 $ 1.3796\times {10}^{-4} $ $ 6.5535\times {10}^{-7} $ MAPPO $ 1.4420\times {10}^{-4} $ $ 6.8344\times {10}^{-7} $ LSTM-MAPPO $ \text{1.5349}\times {\text{10}}^{\text{-4}} $ $ 7.8464\times {10}^{-7} $ NOISE-MAPPO $ \text{1.6489}\times {\text{10}}^{\text{-4}} $ $ 7.2612\times {10}^{-7} $ MADDPG $ \text{1.5251}\times {\text{10}}^{\text{-4}} $ $ 7.1457\times {10}^{-7} $ 贪婪算法 $ \text{8.9753}\times {\text{10}}^{\text{-3}} $ $ 6.5866\times {10}^{-6} $ 表 4 所提算法与基准算法的图像恢复性能对比(Imagenet数据集)
算法 所有用户每回合
平均峰值信噪比均值(dB)所有用户每回合
平均峰值信噪比方差所提算法 30.1345 0.0017 MAPPO 30.1005 0.0024 LSTM-MAPPO 29.5246 0.0084 NOISE-MAPPO 29.3471 0.0101 MADDPG 28.8562 0.0075 贪婪算法 11.1175 0.0159 表 3 所提算法与基准算法的图像恢复性能对比(MNIST数据集)
算法 所有用户每回合
平均峰值信噪比均值(dB)所有用户每回合
平均峰值信噪比方差所提算法 35.1475 0.0026 MAPPO 35.1005 0.0054 LSTM-MAPPO 34.5487 0.0097 NOISE-MAPPO 34.2211 0.0097 MADDPG 33.9256 0.0065 贪婪算法 15.6624 0.0219 -
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