![]() ![]() By discussing recent research activities, we provide an overview of the methods and tools for inverse design problems and the potential of this approach for the development of advanced building envelopes. In this chapter, we present the concept of inverse design applied to R&D in the field of façade engineering for new systems and optimal operations. Inverse problem solving (or inverse design) comprises a rather heterogeneous collection of methods that are characterized by first setting the performance requirement(s) and then obtaining the optimal configuration of a material, geometry or process through a search targeting the selected performance. The process of inverse design is further exemplified through a case study that aims to identify optimal combinations of static and dynamic shading systems for high-performance building skins to provide optimal daylight utilization and minimal risk of daylight glare discomfort.ĪB - Inverse problem approaches are relatively new and are growing in popularity in research in natural sciences and engineering. N2 - Inverse problem approaches are relatively new and are growing in popularity in research in natural sciences and engineering. T1 - Inverse design for advanced building envelope materials, systems and operation ![]() The process of inverse design is further exemplified through a case study that aims to identify optimal combinations of static and dynamic shading systems for high-performance building skins to provide optimal daylight utilization and minimal risk of daylight glare discomfort.", In this chapter, we present the concept of inverse design applied to R&D in the field of faade engineering for new systems and optimal operations. The process of inverse design is further exemplified through a case study that aims to identify optimal combinations of static and dynamic shading systems for high-performance building skins to provide optimal daylight utilization and minimal risk of daylight glare discomfort.Ībstract = "Inverse problem approaches are relatively new and are growing in popularity in research in natural sciences and engineering. Inverse problem approaches are relatively new and are growing in popularity in research in natural sciences and engineering. ![]()
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