A Review of Flow and Heat Transfer Characteristics of Supercritical Carbon Dioxide under Cooling Conditions in Energy and Power Systems

Abstract

Supercritical carbon dioxide (SCO2) is widely used in many fields of energy and power engineering, such as nuclear reactors, solar thermal power generation systems, and refrigeration systems. In practical applications, SCO2 undergoes a cooling process significantly when it is cooled near the pseudo−critical point. Because of the drastic variations in thermo−physical properties, the heat transfer characteristics fluctuate, affecting the heat exchange and overall cycle performance. This paper summarizes extensive experiments and numerical simulations on the cooling process of SCO2 in various application scenarios. The effects of various working conditions, such as mass flow, working pressure, pipe diameter, flow direction, and channel shapes, are reviewed. The applicability and computational results using different numerical methods under different working conditions are also summarized. Furthermore, empirical correlations obtained in experiments at different conditions are included. The present review can provide a helpful guideline for the design of effective cooling systems or condensers so that the accuracy of the design and efficiency of the system can be improved.

Untapping Industrial Flexibility via Waste Heat-Driven Pumped Thermal Energy Storage Systems

“…In such a particular case, the heat value corresponding to this temperature is then assigned as the maximum achievable heat. is percentage pressure drop [-] Among the cycle components, modeling an sCO2 heat exchanger is a challenging process due to the continuous variation of sCO2 thermo-physical pr with temperature and pressure [43,44]. In this study, the maximum heat that exchanged by a heat exchanger (𝑄 ) is computed as the maximum amoun that can be transferred, from the hot to the cold fluid, in a counterflow heat exchan has an infinite area, thus leading to a temperature difference between the hot a fluid which is equal to zero in a certain point.…”