Dynamic optimization problems are of significant practical relevance, but suffer from a lack of analysis. The characteristics of time-linked problems are especially difficult to capture as future problem states depend...
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Fitness Landscape Analysis (FLA) denotes the task of analyzing black-box optimization problems and capturing their characteristic features with the goal of providing additional information, that may help in algorithm ...
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Fitness Landscape Analysis (FLA) denotes the task of analyzing black-box optimization problems and capturing their characteristic features with the goal of providing additional information, that may help in algorithm selection, parametrization or guidance. Many real-world optimization tasks require dynamic on-going optimization and a plethora of meta-heuristic algorithms has been introduced for this task. However, most analysis focuses on static problems or dynamic optimization tasks without time-linkage, where the dynamic changes of the problem are independent of the decisions taken by the optimizer, but many real-world optimization problems display very heavy dependence on previous states and decisions. In this paper, the techniques of the static FLA are combined with dynamic and domain specific measures and applied to two dynamic problems. A time-linked dynamic OneMax problem and a dynamic multi-objective knapsack problem are presented and the impact of time-linkage on their FLA features is analyzed.
Many real-world processes are of dynamic nature and therefore subject to change. In this paper, dynamic warehouse operations are taken care of, more specifically crane operations that involve moving steel coils betwee...
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Many real-world processes are of dynamic nature and therefore subject to change. In this paper, dynamic warehouse operations are taken care of, more specifically crane operations that involve moving steel coils between storage locations within a large warehouse. An open-ended optimization approach is employed to create an optimal schedule of crane moves given a set of requested crane operations. Conventionally, the problem model defines static crane speeds and service times, the time needed to pickup and dropoff coils from/to locations. In a dynamic environment, these properties can depend on a variety of factors, including the proficiency of the crane operator or the storage locations that are accessed. Therefore, an open-ended genetic algorithm is enhanced with integrated machine learning (IML) tasked with learning crane speeds and service times from historical data and adapting said properties in the underlying problem model in order to provide the optimizer with a more realistic view on the current world state. To understand the performance gain achieved by this enhancement, experimental setups with and without IML are evaluated. The results show that IML improves the optimizer’s performance, as the algorithm gains better understanding of the current world state and is therefore able to create more suitable schedules, considering the crane’s current performance.
Dynamic optimization is of high practical relevance for many production and logistics processes. Often however, in research, the dynamics are neglected and an algorithm or optimization is presented for a static decisi...
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Dynamic optimization is of high practical relevance for many production and logistics processes. Often however, in research, the dynamics are neglected and an algorithm or optimization is presented for a static decision scenario. The effects that occur with implementing decisions one by one in a dynamic environment subject to other dynamic events have not received as much attention as static problem scenarios. We think this is in part due to the increased complexity of describing a dynamic environment and parameterizing it in a meaningful way. In this publication we present three dynamic environments in the context of warehouse logistics where manipulation occurs by gantry cranes. Our scenarios are heavily inspired by real-world steel logistics operations. We provide free open source implementations of these dynamic environments.
In simulation-based optimization, a common issue with many meta-heuristic algorithms is the limited computational budget. Performing a simulation is usually considerably more time-consuming than evaluating a closed ma...
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In the steel industry, logistics is very often part of the value chain since storage processes and therefore cooling processes contribute to the product quality to a very larger degree. As a result, steel logistics is...
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In the steel industry, logistics is very often part of the value chain since storage processes and therefore cooling processes contribute to the product quality to a very larger degree. As a result, steel logistics is concerned with the storage and movement of – in our case – work in process (WIP) materials. Thousands of tons of steel are transported with cranes and heavy-duty vehicles and stored in stacks at large yards every day. The whole industry is under pressure to reduce costs, which strongly influences logistics operations. The efficiency of transport and storage processes is a crucial success factor and is challenged by highly dynamic processes and environments. In this article we focus on slab logistics with respect to logistics performance measurement, quality assurance, and operational control in the processes that directly follow the continuous caster. Closely related to this, we concentrate on selected aspects of the steel production value chain, especially concerning the logistics part. We evaluate the performance measurement and simultaneously show how quality assurance may be supported. Finally, methods from the domain of prescriptive analytics are employed to automate or support human resources in handling complex logistics operations.
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Wu, DJAbstract This study explores the use of artificial agents to discover "good" pricing
investment and operating strategies for network industries. It models the first-best pricing investment and operating problems for general network industries applies this theoretical framework to the electric power industry and uses artificial agents to obtain computational results on realistic problems. Artificial agents can discover optimal or near-optimal pricing investment and operating strategies when the optimal solution is known. For problems with unknown optimal solutions they can match the "best-known solutions." The near-optimal solutions provided by artificial agents can sometimes only be tested by pushing the limits of currently available nonlinear optimization software. Artificial agents if carefully designed and controlled seem very promising for solving difficult problems that are intractable by traditional analytic methods such as discovering business strategies for network industries. Keywords ARTIFICIAL AGENTS ELECTRIC POWER NETWORKS FIRST-BEST MODEL GENETIC ALGORITHMS NETWORK INDUSTRIES Institutional LoginWelcome! To use the personalized features of this site please log in or register. If you have forgotten your username or password we can help.advanced search FindQuery BuilderClose|Clear Fields Title (ti)Summary (su)Author (au)ISSN (issn)ISBN (isbn)DOI (doi)Keyword (kw)Operators And Or Not ( ) * (wildcard) Within all contentWithin this journalWithin this issueExport Citation RIS | Text ® 2015 M.E.Sharpe Metapress Privacy Policy Remote Address:183.67.53.225?Server:MPSHQWBRDR02PHTTP User Agent:Mozilla/4.0 (compatibleMSIE 8.0Windows NT 5.0.NET CLR 1.1.4322.NET CLR 2.0.50215)
This study explores the use of artificial agents to discover "good" pricing, investment, and operating strategies for network industries. It models the first-best pricing, investment, and operating problems ...
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This study explores the use of artificial agents to discover "good" pricing, investment, and operating strategies for network industries. It models the first-best pricing, investment, and operating problems for general network industries, applies this theoretical Framework to the electric power industry and uses artificial agents to obtain computational results on realistic problems. Artificial agents can discover optimal or near-optimal pricing, investment, and operating strategies when the optimal solution is known. For problems with unknown optima I solutions, they can match the "best-known solutions." The near-optimal solutions provided by artificial agents can sometimes only be tested by pushing the limits of currently available nonlinear optimization software. Artificial agents, if carefully designed and controlled, seem very promising for solving difficult problems that are intractable by traditional analytic methods, such as discovering business strategies for network industries.
A research group at the Massachusetts Institute of Technology has completed the first phase of the development of a computer assisted model for analyzing complex decisions and policies regarding oil spill cleanup. The...
A research group at the Massachusetts Institute of Technology has completed the first phase of the development of a computer assisted model for analyzing complex decisions and policies regarding oil spill cleanup. The model is the product of an ongoing MIT Sea Grant project, sponsored by a consortium of government and industry organizations, including the National Oceanic and Atmospheric Administration, the U.S. C oast G uard , the U.S. N avy , the Commonwealth of Massachusetts, the Spill Control Association of America, JFB Scientific Corporation, the Doherty Foundation, Petro-Canada and Texaco. The model can be used, among other things, in strategic planning for the long-term oil spill response needs of a region, in assisting On Scene Coordinators in responding to a specific spill (tactical/operational setting), in evaluating the environmental and economic damages of a spill versus the cost of cleanup, in simulation and training, and in the analysis of various policy and regulatory issues such as the effects of delays, the use of dispersants and the investigation of liability and compensation issues. The paper describes the model in detail, focuses on its potential uses and presents experience with its application in conjunction with pollution control efforts of the U.S. Navy. Specifically, we outline the application of the model in the Port of Charleston, South Carolina, an ongoing project sponsored by the Naval Facilities Engineering Command. The difficulty of gathering data for such an application is discussed.
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