Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
6680388 | Applied Energy | 2018 | 17 Pages |
Abstract
The optimal design and operation of an integrated building energy system consisting of the renewable energy technologies such as ground source heat pumps (GSHPs) and solar thermal collectors, etc., is an important problem to be addressed. This paper describes a methodology for the optimization of a building energy system including a detailed thermal model of a borehole heat exchanger based GSHP. The novelty of this model is that it enables the study of dynamic temperature changes within the ground during operation. Furthermore, a model of solar thermal collectors is also included, which enables the study of solar regeneration of the ground in the short and long-term. Additionally, seven scenarios of building envelope retrofit are evaluated alongside optimal system design solutions. The methodology uses a bi-level multi-objective optimization approach, which consists of a genetic algorithm at the design level, and a mixed integer linear program at the operation level, in order to minimise the total costs and CO2 emissions. The methodology is applied to a single-family residential building in Zurich, Switzerland, in order to demonstrate its application and analyse the design and operation of the system, with special attention to the GSHP. The results indicate that in the short-term, the ground temperature reduces considerably, to almost 5â¯Â°C as compared to the initial temperature of 11.5â¯Â°C. Furthermore, solar regeneration due to excess heat in summer increases the temperature back above initial temperature. However, due to due to insufficient regeneration in the long-term, the ground temperature drops consistently to almost 4â¯Â°C at the end of 20â¯years of operation. On the demand-side, window retrofitting results in a 27.3% reduction in the total CO2 emissions at almost no additional costs. Retrofitting the whole building including windows, walls, roofs, and floors, is a CO2 optimal solution however, performs worst in terms of cost optimality.
Related Topics
Physical Sciences and Engineering
Energy
Energy Engineering and Power Technology
Authors
Somil Miglani, Kristina Orehounig, Jan Carmeliet,