On Patterns for Decentralized Control in Self-Adaptive Systems
| Autor: | Christian Prehofer, Holger Giese, Vincenzo Grassi, Raffaela Mirandola, Danny Weyns, Jesper Andersson, Sam Malek, Bradley Schmerl, Jochen Wuttke, Karl M. Göschka |
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| Rok vydání: | 2013 |
| Předmět: |
decentralized control
LOOP (programming language) Computer science Distributed computing Control (management) Real-time computing software engineering pattern self-adaptation decentralized control Plan (drawing) pattern Decentralised system self-adaptation Control system Settore ING-INF/05 - Sistemi di Elaborazione delle Informazioni Adaptation (computer science) software engineering |
| Zdroj: | Software Engineering for Self-Adaptive Systems II ISBN: 9783642358128 Software Engineering for Self-Adaptive Systems |
| Popis: | Self-adaptation is typically realized using a control loop. One prominent approach for organizing a control loop in self-adaptive systems is by means of four components that are responsible for the primary functions of self-adaptation: Monitor, Analyze, Plan, and Execute, together forming a MAPE loop. When systems are large, complex, and heterogeneous, a single MAPE loop may not be sufficient for managing all adaptation in a system, so multiple MAPE loops may be introduced. In self-adaptive systems with multiple MAPE loops, decisions about how to decentralize each of the MAPE functions must be made. These decisions involve how and whether the corresponding functions from multiple loops are to be coordinated (e.g., planning components coordinating to prepare a plan for an adaptation). To foster comprehension of self-adaptive systems with multiple MAPE loops and support reuse of known solutions, it is crucial that we document common design approaches for engineers. As such systematic knowledge is currently lacking, it is timely to reflect on these systems to: (a) consolidate the knowledge in this area, and (b) to develop a systematic approach for describing different types of control in self-adaptive systems. We contribute with a simple notation for describing interacting MAPE loops, which we believe helps in achieving (b), and we use this notation to describe a number of existing patterns of interacting MAPE loops, to begin to fulfill (a). From our study, we outline numerous remaining research challenges in this area. |
| Databáze: | OpenAIRE |
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