Clustered Robot Collaborative Scheduling and Planning Control Method for Large-Scale Equipment Manufacturing
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摘要: 随着大型装备制造向集群化与智能化发展, 集群机器人在强时序耦合与共享空间约束下的调度与管控面临挑战. 现有研究多采用调度−规划分层解耦建模, 难以刻画机器人动态交互引发的时空约束变化, 导致计划与执行存在偏差和不确定事件下高成本重调度. 为此, 本文提出基于数字孪生的调度−规划闭环管控方法: 将轨迹预测引入调度决策, 预测并量化动态交互引发的时空成本. 将其作为调度决策依据, 减小计划与执行之间的偏差. 进一步构建了动态重调度机制, 利用数字孪生的实时感知与推演能力, 实现对设备故障等突发事件的快速局部响应. 以飞机蒙皮−长桁自动化装配场景为典型案例验证所提方法. 结果表明, 在不同规模扰动场景下, 该方法可将执行偏差稳定控制在2%以内. 在保证系统可靠性的同时, 提升调度方案的执行一致性与环境适应能力. 本文研究为构建高可靠、强自适应的大型装备集群机器人智能制造系统提供了有效支撑.Abstract: As large-equipment manufacturing moves toward clustering and intelligence, scheduling and control of clustered robots under tight temporal coupling and shared spatial constraints face challenges. Existing studies mostly use hierarchically decoupled scheduling-planning modeling, struggling to capture spatiotemporal constraint changes from dynamic robot interactions. This leads to plan-execution deviations and costly rescheduling under uncertain events. To this end, this paper proposes a digital twin-based scheduling-planning closed-loop control method: trajectory prediction is introduced into scheduling decisions to predict and quantify spatiotemporal costs from dynamic interactions. These costs guide scheduling decisions to reduce plan-execution deviations. A dynamic rescheduling mechanism is further built, using digital twin real-time perception and simulation for rapid local responses to sudden events such as equipment failures. The method is validated in a typical aircraft skin-stringer automated assembly scenario. Results show that under disturbances of different scales, execution deviation remains within 2%. While ensuring system reliability, it improves scheduling solutions' execution consistency and environmental adaptability. This provides effective support for building highly reliable, strongly adaptive intelligent manufacturing systems for large-equipment cluster robots.
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图 5 轨迹预测器流程及冲突检测算法
注: $ {next}(i,\;j) $为循环控制语句, 表示返回并评估下一个未评估的任务−机器人对$ (i,\;j) $; $ \alpha_u $为路径上第$ u $个时间步; $ {pos}_{{curr}} $为候选机器人在该时间步的位置; $ {GetSnapshot} $为从背景交通流快照中获取其他机器人状态的函数; $ R_{{obs}} $为其他机器人在当前时刻的状态集合; $ {pos} $为其他机器人在该时刻的位置; $ {dist} $为候选机器人与其他机器人之间的欧氏距离; $ {CalcEuclidDist} $为欧氏距离计算函数; $ {SafeThreshold} $为机器人间安全距离阈值; $ {Conflict}_{{\rm{flag}}} $为冲突触发标志; $ L_{(P_i)} $为任务路径长度; $ t_{{overhead}} $为任务固定开销时间.
Fig. 5 Trajectory predictor process and conflict detection algorithm
表 1 不同方法的调度性能对比
Table 1 Performance comparison of different scheduling methods
方法 调度预计
$ C_{\max} $ (s)调度实际
$ C_{\max} $ (s)执行差值
(s)预测误差率
(%)欧氏距离 74.87 104.87 +30 40.07 RRT
静态调度89.54 149.54 +60 67.01 本文方法 89.54 89.54 0 0 表 2 不同规模下调度方案的预测完工时间与实际完工时间的对比
Table 2 Comparison of predicted and actual completion times for scheduling plans at different scales
场景 方法 调度预计
$ C_{\max} $ (s)调度实际
$ C_{\max} $ (s)执行偏差
(%)小规模 RRT静态调度 81.84 107.68 31.58 本文方法 81.84 82.71 1.06 中规模 RRT静态调度 85.00 181.90 113.99 本文方法 83.08 84.47 1.67 大规模 RRT静态调度 90.61 313.15 245.60 本文方法 87.39 88.92 1.75 注: 执行偏差= $ \dfrac{\left|{{调度实际}}\,\;C_{\max} - {{调度预计}}\,\;C_{\max}\right|}{{{调度预计}}\,\;C_{\max}} \times 100\% $, 其中“调度预计$ C_{\max} $”为调度算法在规划阶段计算得到的理论完工时间, “调度实际$ C_{\max} $”为考虑机器人动态交互和扰动后记录的实际完工时间. 表 3 动态事件响应结果对比
Table 3 Comparison of dynamic event response outcomes
事件类型 本文方法预计
$ C_{\max} $ (s)RRT静态调度
预计$ C_{\max} $ (s)指标提升
(%)本文方法
重调度耗时(s)紧急任务插入 108.86 139.54 22.0 0.1151 机器人故障 131.45 执行失败 / 0.0295 主要任务延迟 89.54 139.54 35.8 0.0395 -
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