4.7 Article

Design optimization of a heating network with multiple heat pumps using mixed integer quadratically constrained programming

Journal

ENERGY
Volume 226, Issue -, Pages -

Publisher

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.energy.2021.120384

Keywords

Heat pump; Optimization; MIQCP; Low temperature district heating; Waste heat

Funding

  1. Helmholtz Association of German Research Centers in the context of the Energy System Integration Project

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District heating is an efficient heat supply technology that integrates waste heat sources. Optimization models are used to design heating networks by considering factors such as temperature. Design decisions, such as the positioning of heat pumps, influence the optimal operation and result in a trade-off between economic and ecological solutions.
District heating is a state of the art technology for efficient supply of heat. Modern 4th generation and 5th generation district heating networks can be used to integrate sources of waste heat, which allows efficient operation. The design of such heating networks is subject of many optimization models. Most optimization models focus on energy flows and result in Mixed Integer Linear Programs. This requires simplifications, where temperatures and mass flow rates are neglected or simplified. This work presents a Mixed Integer Quadratically Constrained Program with temperature constraints. A case study is presented, where the integration of low temperature waste heat in a district heating network is optimized. In this case study the positioning of heat pumps at the supply or at the consumers influences network operation. The results show a trade-off between economical and ecological optimal solutions with a range of total annualized costs from 120,000 EUR/a to 307,000 EUR/a and a range of CO2-Emissions from 193 t/a to 605 t/a. Furthermore, the influence of design decisions on the optimal operation is demonstrated. All in all, the quadratic model formulation stresses the influence of temperatures on the optimization outcome and offers pareto optimal solutions for the design of the presented case study. (C) 2021 Elsevier Ltd. All rights reserved.

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