电磁轨道发射器动态发射过程的数值模拟

针对电磁轨道发射器动态发射过程的数值模拟问题,基于矢量磁位A和时间积分标量电位V,采用节点单元法,并选择运动坐标系描述运动问题,推导出动态发射下的电磁轨道发射器三维涡流场有限元离散方程。结合温度场控制方程,建立电磁轨道发射器的三维电磁-温度耦合有限元模型。针对一个电磁轨道发射器动态发射问题,对模型进行数值模拟,得到了动态发射下轨道及电枢的温度场分布特点及发射器电感梯度随时间的变化规律。计算结果表明,模型计算出的脉冲电流峰值、出口电流大小、出口速度等参数均与试验结果吻合较好,验证了所开发的有限元程序代码的正确性。     

脉冲功率电源连续发射水冷模拟负载

针对脉冲功率电源连续循环放电吸能需求,提出一种1.9 MA级循环脉冲功率水冷模拟负载方案。考虑水冷负载与实际电磁发射负载的相似性要求,提出4×8钢管阵列组成的电阻网络,可方便实现电源不同组合方式的放电考核;针对1.9 MA级电流产生的脉冲电磁力可能引起水冷模拟负载损坏的问题,建立水冷模拟负载三维有限元分析模型,进行电磁力计算和结构分析,保证水冷模拟负载稳定性;利用热网络法对模拟负载在循环脉冲模式下的强迫风冷却、自然冷却和去离子水冷却等方式进行了温升分析。结果表明:模拟负载采用钢管内通去离子水冷却效果最好,循环放电时温度可以恢复到初始状态,最高温度62.5℃,满足连续放电实验的需求。利用提出的方法设计一台水冷模拟负载样机并进行了连续2次1.9 MA放电研究,试验结果与理论分析吻合较好,负载结构运行稳定,从而验证了理论分析的正确性。     

全垫升式气垫船水压场数值模拟

提出了任意分布的气垫压力所产生的水压场的计算方法 ,对椭圆域上均匀分布的气垫压力产生的水压场进行了数值模拟 ,并将计算结果与实验进行了比较 .结果表明 ,用数值模拟的方法研究全垫升式气垫船水压场是可行的     

罗兰C信号模拟器的设计与实现

运用数控技术产生罗兰C信号 ;通过对罗兰C脉冲的傅立叶分析和采样分析 ,确定仪器所用的采样频率和滤波器 ,给出了设计及实现罗兰C信号模拟器的原理     

利用AHP确定决策方案排序的一种改进方法

针对在用AHP法求解权重排序向量时 ,用不同的计算方法导致排序方案不一致的矛盾现象 ,提出了一种在单准则下综合各个排序方案信息的方法 ,使AHP法更趋于完善     

基于科学计量的机器学习技术发展评估分析

机器学习是通过数据训练使机器获取新的知识和技能的计算机技术,是人工智能技术的核心和前沿领域之一。本文以Web of Science?核心合集收录的机器学习领域相关SCI论文和incoPat全球专利数据库收录的机器学习领域相关专利为数据源,运用科学计量方法对文献数据和专利数据进行时间、地域和机构分布分析,展示了机器学习领域研究实力的分布情况,并对机器学习的发展趋势进行了分析;然后利用主题聚类分析方法及可视化软件VOSviewer,挖掘出机器学习领域的关键技术、技术热点;最后对结果进行了总结分析,以期为我国机器学习发展布局提供参考和借鉴。     

残余电压对连发型脉冲功率电源的影响

为了研究残余电压对连发型脉冲功率电源的影响,分析了混合储能型脉冲功率电源的充放电过程及残余电压的来源及其对连续充放电过程的影响,并进行了仿真。仿真结果表明:混合储能型脉冲功率电源可以合理利用残余电压,从而缩短脉冲功率电源的充放电时间,有利于提高电磁发射装置的连发频率,通过能量回收还有利于提高发射效率。     

Dynamic pricing in a trade-in program with replacement and new customers

Trade-in programs have been widely adopted to enhance repeat purchase from replacement customers. Considering that a market consists of replacement and new segments, we study the joint and dynamic decisions on the selling price of new product (hereafter, “selling price”) and the trade-in price involved in the program. By adopting a vertical product differentiation choice model, we investigate two scenarios in this paper. In the base model, the manufacturer has sufficiently large production capacity to fulfill the customer demand. We characterize the structural properties of the joint pricing decisions and compare them with the optimal pricing policy under regular selling. We further propose a semi-dynamic trade-in program, under which the new product is sold at a fixed price and the trade-in price can be adjusted dynamically. Numerical experiments are conducted to evaluate the performance of the dynamic and semi-dynamic trade-in programs. In an extended model, we consider the scenario in which the manufacturer stocks a batch of new products in the beginning of the selling horizon and the inventory cannot be replenished. Following a revenue management framework, we characterize the structural properties with respect to time period and inventory level of new products.     

A guarantee rate optimization model for wastewater treatment system design under uncertainty

We consider a design problem for wastewater treatment systems that considers uncertainty in pollutant concentration levels at water sources. The goal is to optimize the selection of treatment technologies and pipeline connections, so that treated wastewater can achieve specified effluents discharge limits as well as possible. We propose a new two-stage model to optimize a set of guarantee levels, that is, the maximum concentration level of source pollutants for which treated wastewater can be compliant with discharge limits. In the first stage, treatment technologies and pipeline connections are selected. In the second stage, when pollutant concentration levels are revealed, wastewater distribution and mixing are determined. A key attractiveness of the proposed guarantee rate optimization model is that it can be simplified into a single-stage mixed-integer linear program. In our numerical experiments based on real-world pollutants data, the guarantee rate model demonstrates its advantages in terms of computational efficiency, scalability and solution quality, compared with the standard probability maximization model. Finally, the methodology proposed in this paper can also be applied to other two-stage problems under uncertainty with similar uncertainty characteristics.