Dickinson, J., Buik, N., Matthews, M. & Snijders, A. (2008). Géotechnique 58, No. 00, 1–12 [doi: 10.1680/geot.2008.58.00.1] Aquifer thermal energy storage: theoretical and operational analysis FS J. D I C K I N S O N * , N. B U I K † , M . M AT T H E W S ‡ a n d A . S N I J D E R S † Les systèmes de stockage de chaleur en aquifère [Aquifer thermal energy storage (ATES)] constituent une méthode permettant d’optimiser le rendement des systèmes les plus répandus de chauffage et de refroidissement monodirectionnels dans la nappe phréatique. Au lieu de faire usage de la température dominante de l’eau de la nappe phréatique soustraite, les systèmes ATES sont bidirectionnels, ce qui signifie qu’ils permettent un stockage inter saisonnier de l’énergie à haute et basse température. La présente communication constitue une base théorique pour l’ATES, ainsi qu’un examen empirique des performances d’un système typique installé dans un bâtiment administratif aux Pays-Bas. Les travaux de recherche ont été effectués par des sociétés d’ingénieur-conseil au Royaume-Uni et aux Pays-Bas, ainsi que par une université britannique. Les conditions géologiques et hydrogéologiques examinées peuvent être décrites de façon succincte comme un aquifère captif à sable moyen saturé, couvert par des horizons d’argile et de sable fin. On effectue la comparaison entre une simulation réalisée avec HSTWin, une version modifiée du progiciel HST3D, avec des données opérationnelles recueillies au cours d’une période de 12 mois. Ces données ont été recueillies à la suite de 5 années d’exploitation. La principale conclusion de l’étude de cas est la présence d’une bonne concordance entre la simulation HSTWin et les relevés effectués lors de l’exploitation. En outre, on peut en déduire que des stratégies actives pour le stockage de chaleur du sol peuvent présenter des améliorations par rapport aux systèmes traditionnels d’énergie dont la source est dans le sol. OO Aquifer thermal energy storage (ATES) systems provide a method of improving the performance of more commonly installed mono-direction groundwater heating and cooling systems. Rather than using the prevailing temperature of the abstracted groundwater, ATES systems are bidirectional, therefore allowing for the interseasonal storage of low- and higher-temperature energy. This paper provides a theoretical base for ATES and an empirical review of the performance of a typical system installed in an office building in the Netherlands. This research was carried out by engineering consultancies in the UK and the Netherlands, and a UK University. The geology and hydrogeological conditions under focus can be briefly described as a confined saturated medium sand aquifer covered by horizons of clay and fine sand. A design simulation using HSTWin, a modified version of the software package HST3D, is compared against operational data collected over a 12-month period. These data were collected following 5 years of operation. The main conclusion from the case study is that there is good agreement between the HSTWin simulation and operational findings. Furthermore, it can be inferred that active ground thermal storage strategies can offer improvements OVER conventional ground source energy systems. KEYWORDS: groundwater; temperature effects; numerical modelling and analysis; design; monitoring; environmental engineering; sands INTRODUCTION The use of the ground to aid the heating and cooling of buildings is not a new technique. However, the recent drive towards a low-carbon economy and higher energy prices has increased attention on the most efficient and sustainable methods to utilise and accurately simulate these systems In parallel, changes in building legislation have led to a move away from traditional forms of heating and cooling commercial buildings. For example, in the UK, Building Regulations (ODPM, 2006) have been revised in line with the European Performance in Buildings Directive (EPBD, 2002). Aquifer thermal energy storage (ATES) is an approach used to enhance the efficiency in comparison with other ground energy systems. ATES installations actively store cooled and heated groundwater in the ground from respective heating and cooling mode cycles. For reference purposes, Fig. 1 illustrates the various systems more commonly PR used in practice, and highlights the position of ATES under open loop approaches. It is useful to make an important distinction between higherenthalpy systems, which take advantage of higher-temperature geothermal resource generated from a heat flux originating from the deeper geology of the earth (i.e. from decaying isotopes of uranium, potassium and thorium in the earth’s crust; Dickson, 2003), and lower-enthalpy systems, which take advantage of the net solar energy absorbed and stored in the subsurface (VDI, 2000). With the latter systems, the groundwater temperature nearer the surface is inherently linked to the above-ground temperatures throughout the year. Within the first few metres below ground level there are seasonal fluctuations in temperatures (Brandl, 2006). With greater depth this effect is reduced, so the prevailing temperature is the average annual air temperature with an additional temperature gradient relating to the thermal flux (Rawlings, 1999). Open-loop systems abstract and discharge groundwater either from an aquifer of suitable permeability or from a surface water body. Energy is then typically transferred to and from the building’s heating and cooling system via a heat exchanger located within the main plant room. Conversely, closed-loop systems exchange energy directly in the ground using ground heat exchangers, which are commonly installed in bespoke trenches at relatively shallow depth or in vertical boreholes (VDI, 2001a). Other variations allow for the transfer of energy through heat exchanger pipework installed in foundation structures (Brandl, 2006). Manuscript received Discussion * Faculty of Engineering and Physical Sciences, University of Surrey, Guildford, UK; Buro Happold Consulting Engineers, London, UK. † IF Technology, Arnhem, The Netherlands. ‡ Department of Civil Engineering, University of Surrey, Guildford, UK. 1 Article number = 9p022 DICKINSON, BUIK, MATTHEWS AND SNIJDERS Low- to high-enthalpy geothermal: e.g. district heating, electricity generation Ground source energy systems Stored/ recharged energy from the Sun and small geothermal flux from the centre of the Earth Open loop: surface water and groundwater abstraction/ discharge Aquifer bidirectional aquifer thermal energy storage (ATES) Monodirectional Surface water (sea/lake/river) Closed loop: ground loop heat exchangers (GLHEs) Foundation structures: piles/slab OO Surface water (sea/lake/river) FS 2 Horizontal trenching Parallel piping Spiral Vertical boreholes Single U-tube Multiple U-tube Coaxial Fig. 1. Organisation of ground energy systems PR In the case of aquifer open-loop systems there are two main techniques: monodirectional and bidirectional (VDI, 2001b). Monodirectional systems simply abstract and discharge groundwater in one direction, whereas bidirectional systems, otherwise known as ATES systems, generally consist of two or more wells, where the flow can be reversed to actively store heated and cooled water (Fig. 2). In summer, groundwater is abstracted from a previously designated ‘cold’ well or wells, and is typically passed through a heat exchanger, whereby it is possible to reject heat from the building. The heated water is then discharged to one or more ‘warm’ wells. In winter the process is reversed, and hence it is possible to establish a thermodynamic advantage by storing heated groundwater from the cooling summer operation and cooled groundwater from the winter or heating operation. The thermodynamic advantage is particularly prevalent in the cooling operation, where undisturbed groundwater temperatures are generally not suited to direct cooling systems in buildings that require flow temperatures of less than 108C (CIBSE, 2004). ATES systems can eliminate the need to run conventional cooling plant, thereby significantly reducing running costs and the effective carbon emissions Building Cold well Heat pump Cold thermal plume Heating or cooling Heating or cooling Heating or cooling Plate heat exchanger Warm well Plant room Confined aquifer Fig. 2. Aquifer thermal energy storage system Warm thermal plume from the operation of the building. In the heating mode, heat pumps are still typically used to upgrade the energy gained from the ground, although the performance is now improved. The common application of ATES remains in the lowerenthalpy field although there is an ongoing potential to expand the theory to higher-temperature and -enthalpy systems (Sanner, 1999). The particular problems associated with linking the ground to the building are inherent in the geological and hydrogeological properties of the ground beneath the site, and the dynamic and cyclic nature of the energy loads. First, there is a need to analyse the instantaneous heating and cooling capacity (kW) and the cumulative required energy transfer over a 12 month cycle (kW h). It is important at this stage, also, to consider how the capacity and cyclic energy transfer may change over the lifetime of the building operation. Second, owing to the variable nature of geological thermal attributes, simulation techniques are required that allow the subsurface energy fluxes to be modelled according to site-specific ground parameters. Third, it is important that a multidiscipline approach links together the respective thermal attributes, to ensure that the system is both sustainable for the building operation and generates the desired optimisation of the ground resource. What is common in all low-enthalpy systems is that there is a clear thermodynamic advantage in using residual solar heat stored in the ground to aid heating and cooling systems in buildings, provided the system is designed satisfactorily to ensure long-term performance (Vinsome, 1980; Brandl, 2006; Banks, 2008). Analytical techniques to model the ground and size closed-loop systems are well developed (Eskilon, 1987; Hellstrom, 1991). These techniques cannot be directly applied to open-loop systems owing to the more complex and dynamic ground model. This paper first reviews the theoretical basis for aquifer thermal storage, and also the numerical solution preferred in this case. A case study is then presented of an office building located in the south-west of the Netherlands, which has a two-well ATES system that has been operational for 5 years. More recently, the office building has been extensively AQUIFER THERMAL ENERGY STORAGE CASE STUDY: OFFICE IN DORDRECHT, THE NETHERLANDS Building and ATES description The office building is located in the south-west of The Netherlands, south of the town Dordrecht. The site plan for the building is shown in Fig. 3. The building is fronted with a three-storey office block, with some packaging and manufacturing capability in a warehouse to the rear of the building. The total treated floor area is 4800 m2 , and the entire heating and cooling load is delivered from the ATES system. A cold well is located in the south-west of the site, and a warm well to the north-east at a distance of 119 m from the cold well, as shown in Fig. 3. The schematic for the ATES system is shown in Fig. 4. A primary plate heat exchanger isolates the groundwater from the secondary side heating and cooling circuits. During PR As the heat rejection and abstraction is a dynamic process throughout the year, the problem suits a step response software package with a suitable time-step resolution for the analysis required. This must take into account the existing condition, the step energy flux, and the natural flow through the aquifer. The model is different from normal contaminated groundwater models owing to the thermal capacitance of the solid matter. As a result of energy storage in this solid fraction the thermal velocity is slower than the natural aquifer groundwater velocity. The thermal front velocity and time are given by (Schaetzle et al., 1980) rw cw n vw (2) vth ¼ rw cw n þ rs cs ð1 nÞ " # rw cw n þ rs cs ð1 nÞ (3) tth ¼ tw rw cw n Wiedrechtse Dike Heat pump and control plant N Office space Heat exchangers and buffer tanks Cold well 0 10 m 20m Fig. 3. Site plan Space heating HP circuit On reversal of the flow, the same theory can be adopted: that is, the thermal flow is equal to the injection flow without a variation in temperature. In practice it is accepted that some stratification may occur in the aquifer, and heat will be transferred by conductive processes to the confining impermeable layers above and below, and horizontally. HSTWin software model To calculate the thermal impact of ATES systems the computer model HSTWin can be used. This program has been derived from HST3D (Heat and Solute Transport), a program that was initially developed by the United States Geological Survey (Kipp, 1986). Since its conception the Warm well Bunsenstraat OO BACKGROUND TO AQUIFER THERMAL ENERGY STORAGE Fundamental ATES theory Sanner (1999) reported that the first ATES modelling research was conducted by Kazman and Rabimov in the early 1970s (Kazmann, 1971; Rabbimov et al., 1971). However, there are records of operational ATES systems in Shanghai, China, in the 1960s (Luxiang & Manfang, 1984). Perhaps the first condensed publication was by Schaetzle et al. (1980), where the basic static and time step models were presented alongside possible applications and research activities. Since this time many systems have been successfully installed in North America and Europe. Thermal energy is stored in both the groundwater and aquifer material, and hence the volumetric heat capacity is a function of the porosity and thermal properties of the respective fluid and solid materials. The thermal capacity of an aquifer can be defined as h i (1) Q ¼ ðrs cs Þð1 nÞ þ ðrw cw Þ n HST3D model has been modified a number of times to improve applicability of the software interface to ATES system design. The program can be used not only for simulating thermal transport through aquifers, but also for models with differing groundwater properties, such as fresh and salt water density. The simulation model is first validated against analytical solutions before comparing against measured data in the case study. FS monitored to allow for optimisation, and also to provide data for ongoing reporting to the Netherlands Environmental Assessment Agency (MNP). Permits issued by the MNP for ATES systems in the Netherlands generally require that there be a near energy balance of heat abstracted and discharged over a 12-month period. Twelve months of data have been collated from 2007 to enable validation against the simulation model. This model has been updated from the initial model, completed before project installation, to include the 2007 starting condition in the wells and the observed heating and cooling loads in the building during this year. A modified version of the software package HST3D has been used to simulate the groundwater flow and thermal plume migration at each well (Kipp, 1986). 3 v v Cooling circuit Heat exchanger v Abstraction: cooling mode Ground level Discharge: heating mode Cold well Fig. 4. ATES system schematic Abstraction: heating mode Discharge: cooling mode Warm well DICKINSON, BUIK, MATTHEWS AND SNIJDERS heating operation water is abstracted from the warm well at 0.02 deg C/m increase in the undisturbed temperature with approximately 148C and discharged to the cold well via the increasing depth. heat exchanger at approximately 68C. In the cooling season (4) Tw ¼ Tm þ 0:02s the groundwater is abstracted from the cold well at approximately 7–98C and discharged to the warm well again via the By considering a mean air temperature of 10.58C at the heat exchanger at 13–148C. A submersible pump rated at location, and a depth of 107.5 m at the midpoint of the well 7 kW is installed in each well, and the maximum pump flow screen, the undisturbed temperature is calculated to be rate is 21 m3 /h. A heat pump with a rated thermal capacity 12.78C at this site. of 245 kW is used to generate elevated hot water at 458C, whereas in cooling mode the prevailing flow temperatures on the secondary side of the heat exchanger can be used Model validation directly for cooling in the building. Advection is the primary method of heat transport through the aquifer. HSTWin has been compared with several analytical solutions for heat transport through intergranular aquifers (Gringarten & Sauty, 1975; Vinsome & Westerveld, Site geology, hydrogeology and well construction 1980). One of the analytical solutions that is used for the The geology of the site comprises an alternating sequence validation has been derived by Lauwerier (1955). In this of sands and clays of Holocene and Plio-Pleistocene age, analysis the flow is considered to be Darcian. The solution creating a multiple aquifer system. The Holocene sediments describes the non-stationary heat transport through an aquicomprise fluvial, tidal-flat and estuarine deposits, accumufer that is situated between two impermeable (clay) layers. lated under the influence of a rising sea level behind a series Only advective heat transfer is taken into account in the of coastal barriers. These deposits reach a maximum thickaquifer, and heat conduction through the confining layers. ness of about 25 m. In the Dordrecht area the Holocene Fig. 7 illustrates the applied boundary conditions and system sediments are dominated by river deposits, principally from assumptions. If HSTWin can approximate the calculated the Rhine. The Plio-Pleistocene sediments are dominated by values of the analytical solution, then it follows that it can medium to coarse fluvial sands with a thickness of about also simulate the thermal impact of an ATES system. 150 m at Dordrecht (Breeuwer, 1973). The average hydraulic The input parameters to compare the analytical solution conductivity for the aquifer sands ranges from 20 to 50 m/ with the HSTWin model are given in Table 1. day (2.3 3 104 to 5.8 3 104 m/s) (de Vries, 2007). The Equations (5) and (6) have been derived by Lauwerier clay layers found in both the Holocene and the Plio-Pleisto(1955) cene sediments are not continuous, owing to the changes in " # the river system over this period. vth = The borehole logs for the cold and warm wells at the site (5) T ðvth , tÞ ¼ erfc pffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi 2 ð t vth Þ= are shown in Fig. 5. There is a reasonable correlation of strata between each well. However, not all the beds are ra ca 2 ð ba =2Þ2 continuous over the distance between the wells: this is ¼ (6) typical of fluvial deposits such as these. Two distinct aquir1 cl ºl =r1 cl fers dominated by medium-grained sand can be identified, Figure 8 presents the comparison between the results of the between approximately 5 and 15 mbgl, and between approxianalytical solution and HSTWin. The graph shows the ratio mately 90 and 115 mbgl. In this case the lower aquifer between the injection temperature and the normalised temhorizon was considered the most suitable for the application. perature at increasing distance through the aquifer. This is The mean nominal particle sizes (d50 ) over the length of the assuming planar flow through the aquifer after a 20-year well screens in the cold and warm wells are 339 m and period. 328 m respectively (see Fig. 5). In the HSTWin model the thermal dispersion is approxiThe groundwater flow pattern in the aquifer system is mated to be 1/10th of the radius of the thermal store, in line driven by rainfall-induced and topographically controlled with field observations by Sauty et al. (1982). The thermal potential energy (De Vries, 2007). The area around the site dispersion correction is to account for hydrodynamic disperis relatively flat, between 0 and 5 m above sea level: hence sion caused by unknown heterogeneities in the aquifer. the groundwater flow rates are likely to be very low. This A good correlation is shown through the aquifer to a means that the warm and cold water plumes developed distance of 200 m, where the temperature equates to the around the wells will not be drawn out or significantly natural undisturbed temperature in the aquifer. The agreediluted by water at the undisturbed aquifer temperature. ment shown between the analytical solution and the HSTWin The lowland areas of the Netherlands, such as that in provides a degree of confidence in the software model’s which the site is located, suffer from problems with brackish ability to simulate heat transport in the aquifer. This is prior and saline water. However, the water abstracted from the to comparing the software simulation with the operational warm and cold wells has a chloride content of less than data from the case study. 20 mg/l, indicating the presence of fresh groundwater. The well construction is shown in Fig. 6. The submersible pump is located in a pump chamber constructed of PVC to Case study modelling methodology and results a depth of 18 m, and a smaller-diameter casing is installed The comparison of the HSTWin with the case study was to the screen at 100 m depth. The well screen is perforated completed using the observed starting temperatures for 2007. with 0.6 mm diameter slots, and is situated between 100 and The hydraulic conductivity was set to be 20 m/day using the 115 m depth with the bottom of the well at 116 m below equation for channel and immature sediments suggested by ground level. A separate piezometric level sensor is installed Sheppard (1989), adjacent to each well. Bentonite grout is used to prevent the : creation of pathways for brackish water, and to isolate other (7) K ¼ 3500d 15065 aquifer horizons throughout the depth of the borehole. The undisturbed or far-field groundwater temperature can Cold well average d50 ¼ 328 m from Fig. 5: therefore be estimated using equation (4) suggested by Eggen (1990), K ¼ 2.6 3 104 m/s or 22.8 m/day. Warm well average d50 ¼ and presented by Rawlings (1999). This equation suggests a PR OO FS 4 AQUIFER THERMAL ENERGY STORAGE ⫺10 ⫺20 ⫺20 Cold FS ⫺10 5 600 0 400 0 0 200 d50: µm 600 400 200 0 d50: µm Warm Peat Clay Fine sand ⫺30 ⫺30 Medium sand ⫺60 ⫺70 ⫺80 Atterberg scale ⫺50 ⫺60 ⫺70 ⫺80 ⫺90 PR ⫺90 Depth below ground level: mbgl ⫺50 ⫺40 OO Depth below ground level: mbgl ⫺40 ⫺100 ⫺100 ⫺110 ⫺110 ⫺120 ⫺120 Average from 100–116 ⫽ 328 µm Average from 100–116 ⫽ 339 µm Fig. 5. Borehole logs for cold and warm wells at site 339 m from Fig. 5: therefore K ¼ 2.8 3 104 m/s or 24.1 m/ day. The conductivity of 20 m/day used in the model is at the lower end of the published range for this aquifer (de Vries, 2007) in order to provide a lower-bound prediction. Figure 9 shows the respective computed monthly well temperatures during heating and cooling modes. During the heating season the abstraction temperature is between 13.58C and 148C. During the period from January to April the DICKINSON, BUIK, MATTHEWS AND SNIJDERS 6 0 Bore & 450 mm ⫺30 Sand 0 Grout ⫺50 Gravel (2–5 mm) ⫺60 Casing & 160 ⫻ 147·6 mm ⫺70 Filter sand (0·8–1·25 mm) ⫺80 Piezometer standpipe & 32/28 mm Filter casing ⫺100 & 160 ⫻ 147·6 mm (Slots 0·6 mm) ⫺110 Sand catcher & 160 ⫻ 147·6 mm ⫺120 Fig. 6. Well construction Casagrande piezometer 60 80 100 120 140 Distance through aquifer: m Aquifer: heat transport predominately through advection Fixed temperature boundary condition Impermeable layer: infinite thickness, heat transport only by conduction Fig. 7. Geological profile used for analytical Lauwerier solution: planar flow PR temperature drops slightly as the thermal store is depleted. During the cooling season, from March to November, the abstraction temperature is calculated to be 6.58C, rising to 88C by October. The heating and cooling seasons overlap, 180 200 Heating mode: warm well abstraction Cooling mode: cold well abstraction Undisturbed groundwater temperature Heating mode: cold well discharge Cooling mode: warm well discharge 15 14 13 12 11 10 9 8 7 6 5 Jan Feb Mar Apr May Jun Jul Months Aug Sep Oct Nov Dec leading to a partial recharge of the cold well from heating operations during October and November. Figure 10 and 11 present the data in plan view for the start of the heating and cooling seasons respectively. The shape is to some extent a function of the grid resolution used in the model. In Fig. 10 the cold well has been partially depleted, with the temperature at the well screen approaching 88C, as also indicated by Fig. 9. At the start of the cooling season, as shown in Fig. 11, the isothermal plot shows the abstraction temperature to be near 6.58C. There is a more pronounced thermal gradient from the cold well, as the difference between the far-field temperature and the injection temperature during the heating mode is greater. Both isothermal contour plots suggest that there is no thermal short-circuiting during the year. The far-field tem- Table 1. Input parameters for HSTWin in analytical model validation Parameter 160 Fig. 9. Computed monthly warm and cold abstraction and discharge temperatures from HSTWin Impermeable layer: infinite thickness, heat transport only by conduction Fixed temperature boundary condition 40 OO ⫺90 20 Fig. 8. Temperature profile through confined aquifer: analytical solution for heat transport through two confining layers compared with predicted values from HSTWin Temperature: °C ⫺40 Analytical FS T/Tinj ⫺10 Pump chamber PVC & 250 ⫻ 230·8 mm ⫺20 HSTWin 1·0 0·9 0·8 0·7 0·6 0·5 0·4 0·3 0·2 0·1 0 Value Length of HSTWin model, x: m 800 Temperature difference between injection and initial (aquifer) temperature, ˜T: K 4 Node distance; ˜x: m 1 Volumetric heat capacity, solid material: rs cs : MJ/(m3 K) 1.5 Volumetric heat capacity, (fresh) water: rw cw : MJ/(m3 K) 4.2 Volumetric heat capacity, over-/underlying layer (water saturated), r1 cl : MJ/(m3 K) 2.5 Heat conduction, aquifer, ºa : W/(m K) 2.5 Heat conduction, over-/underlying layer: ºl : W/(m K) 1.7 Porosity, n 0.35 Thickness of aquifer, ba : m 20 Hydraulic gradient, K: m/day 20 Gradient, i 1 Maximum time step, ˜t: h 0.5 AQUIFER THERMAL ENERGY STORAGE 100 tion temperature from the cooling season but also below the far-field temperature of 12.78C. This would suggest that the thermal plume from the cold well had migrated to the warm well. Warm well 60 North–south: m 40 13 .5 13 °C 20 0 ⫺20 8 ⫺40 ⫺60 Cold well 9 10 1 1 °C 12 ⫺80 ⫺100 ⫺100 ⫺80 ⫺60 ⫺40 ⫺20 0 20 West–east: m 40 60 80 100 100 80 Warm well Q_ ¼ m_ w cw ˜T 60 North–south: m 40 13 .5 20 13 °C 0 ⫺20 ⫺40 ⫺60 ⫺80 Operational data summary Various measurements were taken in the building at 8 min intervals throughout the year and recorded via a building management system software package. The data were then imported into a spreadsheet to allow further analysis and interpretation. A summary of the data points used in the analysis is shown in Table 2. The prevailing ambient air temperatures for the site were measured via a temperature sensor externally located to the north of the building to avoid adverse measurements due to direct sunlight. The average monthly daily recorded temperatures are presented in Fig. 12, alongside the average minimum and maximum daily temperatures. During 2007 the maximum recorded absolute temperature was 41.18C and the minimum was 5.68C. The observed energy and volumetric abstraction during the heating mode and the energy rejection during the cooling mode are shown in Figs 13 and 14 respectively. The energy flows were calculated on the primary side of the heat exchanger using an obtrusive flow meter, and temperature probes located in the pipe flow on each side. The energy flow is calculated using the equation OO Fig. 10. Computed isothermal contour plot from HSTWin: September, start of heating season FS 80 7 Cold well 7 8 9 101 1 C 12° ⫺100 ⫺100 ⫺80 ⫺60 ⫺40 ⫺20 0 20 West–east: m 40 60 80 100 PR Fig. 11. Computed isothermal contour plot from HSTWin: April, start of cooling season perature has been calculated to be 12.78C. If short-circuiting was demonstrated, the contour plot for either well would start to overlap the adjacent well. For example, part-way into the heating season the abstraction temperature from the warm well would fall significantly, not only below the injec- (8) It can be deduced that the heating and cooling operations overlap during March to April and September to November. During these mid-season periods the building occupier manually changes the direction of flow between the two wells according to the building demands. The cumulative heat energy abstracted was 86.4 MW h, and the total cooling energy was 64.4 MW h: hence there was a net heat energy abstraction from the aquifer of 22 MW h observed during 2007. In comparison the cumulative volume of groundwater abstracted from the cold well was 10 930 m3 compared with 9760 m3 abstracted from the warm well, a difference of 1170 m3 . The variable-speed submersible pump abstracts groundwater from the respective well according to the relative demands of the building. Figs 15 and 16 illustrate the typical pumping regime, flow rates and well levels during heatingmode operation on 2 January 2007. After a short time the temperatures monitored before the primary side heat exchanger reach steady state during pumping, that is, equate to the actual groundwater temperature. When the well pump is turned off, the temperature tends towards the ambient air temperature in the plant room. Unfortunately, no measurements were taken of the ambient plant room temperature. During steady-state operation the temperature differential is approximately 88C. The flow rate fluctuates continuously Table 2. Summary of measurements taking during monitoring of ATES system at Dordrecht Measurement Sensor location External air temperature Cold well abstraction volume Warm well abstraction volume Temperature, warm well Temperature, cold well Warm well level Cold well level External wall to north of building Plant room: adjacent to plate heat Plant room: adjacent to plate heat Plant room: adjacent to plate heat Plant room: adjacent to plate heat Adjacent to well Adjacent to well exchanger exchanger exchanger exchanger DICKINSON, BUIK, MATTHEWS AND SNIJDERS 25 000 20 000 ⫺1 ⫹sw Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec Months Warm well abstraction 3500 Cold well abstraction Flow rate: m3/h 2500 2000 1500 1000 500 08:00 Groundwater abstraction flow rate Warm well discharge temperature Cold well abstraction temperature 10 8 6 4 Groundwater flow rate Warm well abstraction temperature 22:00 20:00 18:00 16:00 14:00 12:00 10:00 08:00 06:00 04:00 Warm well drawdown Cold well drawdown Time: h Fig. 15. Measured heating mode flow rate and abstraction and discharge temperature on 2 January 2007 ⫺SW 1 0 ⫺1 20:00 18:00 16:00 14:00 12:00 10:00 02:00 ⫺3 08:00 ⫹SW ⫺2 06:00 Drawdown: m 2 Temperature: ºC 18 16 14 12 10 8 6 4 2 0 00:00 22:00 20:00 18:00 16:00 14:00 12:00 10:00 08:00 06:00 04:00 Time: h 3 Cold well discharge temperature 02:00 20 18 16 14 12 10 8 6 4 2 0 Fig. 17. Measured cooling mode flow rate and abstraction and discharge temperature from 13 July 2007 04:00 PR Fig. 14. Measured monthly warm and cold well groundwater abstraction volume 02:00 2 0 Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec Months 00:00 06:00 Fig. 16. Measured heating mode well level differential from 2 January 2007 12 0 Flow rate: m3/h Time: h 14 3000 20 18 16 14 12 10 8 6 4 2 0 04:00 5000 02:00 ⫺3 10 000 Fig. 13. Measured monthly groundwater energy abstraction and rejection Groundwater volume: m3 0 ⫺2 15 000 0 ⫺sw 1 22:00 Cooling energy Cold well drawdown 2 Drawdown: m Heating energy 30 000 Warm well drawdown 3 OO Energy abstraction/rejection: kWh Fig. 12. Measured monthly average ambient air temperature, 2007 Temperature: ºC Aug Sep Oct Nov Dec 22:00 Jan Feb Mar Apr May Jun Jul Months 00:00 0 20:00 5 18:00 10 16:00 15 14:00 20 00:00 Temperature: °C 25 12:00 30 FS throughout the day to match the operation of the heat pump, which in turn modulates to charge an in-series thermal buffer vessel. The maximum recorded flow from the warm well was 19.1 m3 /h. During pumping the respective well levels were measured. Fig. 16 shows that the typical drawdown in the well for pumping at a flow rate of 15 m3 /h is ,1 m from a resting water level of 3.1 mbgl. During 2007 the lowest recorded level in the warm well was 4.7 mbgl, corresponding to a drawdown of 1.6m. It can be seen from Figs 17 and 18 that in the cooling mode the flow rate fluctuates less during the day as there is Average daily temperature Average maximum daily temperature Average minimum daily temperature 10:00 8 Time: h Fig. 18. Measured cooling mode well level differential from 13 July 2007 AQUIFER THERMAL ENERGY STORAGE Tw,out ¼ Twall þ ð Tw,source Twall Þeð hA= mw cw Þ PR Nu:ºw (10) D For the purposes of this investigation the mean temperature at the pipe wall (Twall ) for the length of the well shaft has been approximated using equation (4) and a depth of 58 m. This reflects the midpoint of the well depth. Along the length of the horizontal trench the temperature, Twall, can be approximated using the equation (Carslaw & Jaeger, 1959) h i Twall ð s, tÞ ¼ Tm Tamp e sð=365ÆÞ1=2 n h io 3 cos 2=365 t t0 s=2ð365=ÆÞ1=2 and Temperature: °C FS Estimated pipe wall temperature in well 18 16 14 12 10 8 6 Jan Feb Mar Apr May Jun Jul Months Aug Sep Oct Nov Dec Table 3. Parameters for source temperature correction Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec Months Fig. 19. Measured monthly average warm abstraction temperatures Estimated pipe wall temperature at 1·5 m Fig. 20. Estimated pipe wall temperature along horizontal trench at 1.5 mbgl and along length of well Heating mode: warm well abstraction Cooling mode: cold well abstraction Undisturbed groundwater temperature Heating mode: cold well discharge Cooling mode: warm well discharge 15 14 13 12 11 10 9 8 7 6 5 (11) Equation (11) has been used to calculate the temperature at 1.5 mbgl for a period of 12 months using the corresponding average monthly air temperatures for 2007 shown in Fig. 12. The calculated pipe wall temperatures for the well shaft and at 1.5 mbgl are shown in Fig. 20. Using these estimated pipe wall temperatures the predicted abstraction temperatures from HSTWin have be calculated using (9) and (10). The parameters used in this approximation are shown in Table 3. The corrected HSTWin temperatures can now be compared with the HSTWin model outputs and the measured values. The comparisons are shown in Figs 21 and 22. There is now an improved correlation with the cold well abstraction temperature and the measured data from the plant room. There is also an improvement in the warm well abstraction predicted temperatures, although, admittedly, from January to April the improvement is marginal. To be more accurate the correction would require a more dynamic ground model to account for conductive heat abstraction from surrounding Temperature: ºC DISCUSSION Comparison of computed and measured data The predicted and measured data for the cooling and heating modes are shown in Figs 9 and 19 respectively. In the cooling mode the measured temperature is higher than predicted by the model. In the heating mode the difference is less pronounced. The temperature was measured in the plant room, whereas the model predicts the temperature at the well screen. The positioning of the temperature sensors was initially chosen by the building designers to monitor the groundwater temperature adjacent to the heat exchangers. This is ultimately of greater interest than the well screen temperature when implementing a control strategy for heating and cooling plant. In the cooling mode the abstraction temperature is lower than the bulk temperature of the ground around the well shaft, and also along the horizontal trench between the well head and the inlet to the building. Therefore, as the groundwater flows from the base of the well to the plant room, the temperature is likely to increase. The pipework is only insulated within the building. To investigate this further, the temperature uplift can be approximated using the equations (de Paepe, 2003) (9) h¼ OO no buffer vessel installed for the passive cooling operation. The steady-state temperature differential is approximately 68C. In this example, with a flow rate of 6–10 m3 /h, the drawdown was recorded at between 0.4 and 0.6 m from a resting water level at 3.4 mbgl. During 2007 the maximum recorded flow from the cold well was 16.5 m3 /h. By way of comparison with the warm well operation at 15 m3 /h, the drawdown was recorded at 0.7–0.9 m, although this was realised only for relatively short isolated periods of 8 and 16 min. The maximum drawdown observed throughout the year in the warm well was 1.4 m, and 1.3 m in the cold well. Figure 19 shows the measured average abstraction and discharge temperatures for the warm and cold wells. Towards the end of the heating season in March and April there is a slight drop in the steady-state abstraction temperature as the groundwater thermal store is depleted. The abstraction temperature from the warm well is nearer 148C following the cooling season. The depletion of the cooling energy storage is more pronounced towards the end of the cooling operation. This is reflected by the rising abstraction temperature from March to October. The abstraction temperature is again reduced in November following a period of heating and cold water discharge. 9 cold well Cold well Warm well Length of horizontal pipe ¼ 65 m V_ ¼ 8 m3 /hr m_ ¼ 2.22 kg/s Length of horizontal pipe ¼ 55 m V_ ¼ 16 m3 /hr m_ ¼ 4.44 kg/s cw ¼ 4.2 kJ/(kg K) ºw ¼ 0.59 W/(m K) Groundwater pipe inner diameter ¼ 0.15 m Depth to midpoint of well screen ¼ 107.5 m Nu ¼ 3.66 (laminar flow) DICKINSON, BUIK, MATTHEWS AND SNIJDERS Predicted Measured Corrected 9·5 Temperature: ºC 9·0 8·5 8·0 7·5 7·0 6·5 6·0 Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec Months Fig. 21. Cold well abstraction temperatures: HSTWin (predicted) compared with measured and HSTWin (corrected) Predicted HSTWin Measured Corrected HSTWin 15·5 14·0 13·5 13·0 12·5 12·0 OO Temperature: ºC 15·0 14·5 hydraulic conductivity and groundwater chemistry. In circumstances where a significant hydraulic gradient is anticipated (i.e. from the completion of a desktop study), the equipotential surface can be deduced using piezometers at a minimum of three locations, as detailed, for example, by Freeze & Cherry (1979). In the case study the hydraulic gradient was considered to be negligible at the desktop study stage. The measured temperatures during 2007 did not contradict this assumption, although the incidence of a significant hydraulic gradient cannot be proved without carrying out more detailed studies of the transport of heat at the site. This might prove too difficult to do with continued building occupancy and without installing further observation wells. However, HSTWin does have the ability to use this information to assess the movement of thermal energy over distinct time periods linked to the heating and cooling strategy of a building. There is also suitable literature to correlate near-homogeneous aquifer properties (Sheppard, 1989) from standard borehole logging techniques. However, in situ testing still offers the obvious potential to increase the accuracy of input data for the HSTWin model. In some countries, for example in the Netherlands and the UK, there is also an absolute requirement to carry out such testing before gaining an abstraction licence from the Environment Agency. For heterogeneous fractured bedrock systems the applicability of desk study data is severely limited due to the inherent randomness of fissured systems. In such circumstances testing data for each specific well will be paramount to calculate the abstraction and discharge parameters required for the HSTWin model. FS 10 Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec Months Fig. 22. Warm well abstraction temperatures: HSTWin (predicted) compared with measured and HSTWin (corrected) sand backfill and soil in the horizontal trench and clay, and sand and intermediate gravel backfill in the well. Also, the PVC piping will need to be taken into account, as this provides a thermal barrier to heat transfer. This could be completed using theory developed for closed-loop GSHP systems by Eskilon (1987) and Hellstrom (1991). From this viewpoint it is likely that the correction partially exaggerates the heat transfer between the ground and the abstracted groundwater. However, in the absence of this dynamic model a simpler approximation method can be used to help calibrate predicted abstraction temperatures to design and optimise the heating and cooling system more accurately. PR Significant limiting factors for model The numerical solution presented is limited in its application to the simulation of saturated aquifers, either unconfined or confined. Difficulties are likely to arise in unsaturated aquifers owing to the inherent inconsistency in heat capacity throughout the store. Also, higher-temperature heat storage, possibly from waste heat from combined heat and power plants or solar thermal systems, may reduce the accuracy of the model and the recovery efficiency without careful consideration of the input parameters and the possibility of chemical precipitation at higher temperatures. The type of analysis used in this instance is limited to intergranular aquifers where the flow is assumed to be Darcian. Also, the total porosity is assumed to be the same as the total porosity. A different approach is needed for fractured bedrock systems where the flow regime cannot be assumed to be homogeneous. Site investigation Site investigation techniques are available to assess the necessary ground parameters for modelling, including the CONCLUSIONS The primary objectives of this paper were to outline the fundamental theory of ATES systems and validate the application of numerical solutions to groundwater thermal energy storage in confined homogeneous aquifers. ATES systems can be shown to offer thermodynamic advantages over monodirectional systems that do not actively prioritise the seasonal storage of heat. Software can be adapted to accurately model the cyclic nature of heat abstraction and rejection from the operation of a building heating and cooling system. Using the measured data from the case study, reasonable correlation was achieved between the observed operational data and the HSTWin model. This was true when the absolute heat abstraction and rejection input data were known. No thermal interaction was calculated or observed, although the cold well store was depleted towards the end of the cooling season. Improved correlation was achieved by modifying the predicted HSTWin abstraction temperatures from the cold and warm wells to account for heat transfer from the base of each well to the plant room. This was completed using an approximation of ground temperatures along the well length and the horizontal trench. During the design process the accuracy of design data needed for HSTWin, and in particular the anticipated heating and cooling loads in the building and hence the respective heat storage in the ground, is more likely to impact on the long-term performance of the system. Very good correlation has been proved in this case study using measured data, but with new buildings estimations have to be made regarding the future occupancy and thermal performance of the building. In this respect, a multidiscipline interaction is essential between the various project engineers to ensure that the sizing of the system is adequate to account for the variability between the design case and the actual operation characteristics of the final building. Sensitivity analysis is AQUIFER THERMAL ENERGY STORAGE ACKNOWLEDGEMENTS This research has been funded primarily by the Engineering and Physical Sciences Research Council in the UK, Buro Happold Consulting Engineers and IF Technology. The collection of data and information from the case study building was made possible with the kind cooperation of Bas Kuipers of HVL. NOTATION temperature at pipe wall time, thermal front in aquifer time, groundwater time phase lag volumetric flow specific volumetric flow rate velocity, thermal front in aquifer velocity, groundwater soil thermal diffusivity time constant heat conduction, impermeable layer thermal conductivity, aquifer thermal conductivity of groundwater density, impermeable layer density, aquifer density, solid material density, groundwater FS Twall tth tw t0 V V_ vth vw Æ º1 ºa ºw r1 ra rs rw REFERENCES Banks, D. (2008). An introduction to thermogeology: Ground source heating and cooling. Oxford: Blackwell. Brandl, H. (2006). Energy foundations and other thermo-active ground structures. Géotechnique 56, No. 2, 81–122. Breeuwer, J. B. & Jelgersmer, S. (1973). An east-west geo-hydrological section across The Netherlands. Verhandelingen Koninklijk Nederlands Geologisch en Mijnbouwkundig Genootschap 29, 105–106. Carslaw, H. S. & Jaeger, J. C. (1959). Conduction of heat in solids, 2nd edn. Oxford: Oxford University Press. CIBSE (2004). Refrigeration: CIBSE Guide B4. London: Chartered Institute of Building Services Engineers. De Paepe, M. & Janssens, A. (2003). Thermo-hydraulic design of earth-air heat exchangers. Energy and Buildings 35, No. 3, 389–397. De Vries, J. J. (2007). Groundwater. In Geology of the Netherlands (eds T. E. Wong, D. A. J. Batjes and J. de Jager), pp. 295–315. Amsterdam: Royal Netherlands Academy of Arts and Sciences. Dickson, M. H. & Fanelli, M. (2003). Geothermal energy: Utilisation and technology. Paris: Unesco Publishing. Eggen, G. (1990). Lavtemperatur Varmekilder. Program for anvendelse av varmepumper: Temakurs for konsulenter. Oslo: Norges Teknisk-Naturvitenskapelige Forskningsräd. EPBD (2002). Directive on the energy performance of buildings, 2002/91/EC. Brussels: European Parliament. Eskilon, P. (1987). Thermal analysis of heat extraction boreholes. PhD thesis, Department of Mathematical Physics, University of Lund, Sweden. Freeze, R. A. & Cherry, J. A. (1979). Groundwater. Englewood Cliffs, NJ: Prentice Hall. Gringarten, A. C. & Sauty, J. P. (1975). A theoretical study of heat extraction from aquifers with uniform regional flow. J. Geophys. Res. 80, No. 35, 4956–4962. Hellstrom, G. (1991). Ground heat storage: Thermal analyses of duct storage systems. PhD thesis, Department of Mathematical Physics. University of Lund, Sweden. Kazmann, R. G. (1971). Exotic uses of aquifers. J. Irrigat. Drainage Div. ASCE 97, No. IR3, 515–522. Kipp, K. L. (1986). HST3D: A computer code for simulation of heat and solute transport in three-dimensional-ground-water flow systems. US Geological Survey Water Resources Investigations Report 86-4095. Reston, VA: United States Geological Survey. Lauwerier H. A. (1955). The transport of heat in an oil layer caused by the injection of hot fluid. App. Sci. Res. 5, Nos. 2–3, 145– 150. Luxiang, S. & Manfang, B. (1984). Case history No. 9.2: Shanghai, China. In Guidebook to studies of land subsidence due to ground-water withdrawal (ed. J. F. Poland), pp. 155–160. Paris: UNESCO. ODPM (2006). Building Regulations: Conservation of fuel and Power Part L. London: Office of the Deputy Prime Minister. Rabbimov, R. T., Umarov, G. Y. & Zakhidov, R. A. (1971). Storage of solar energy in sandy-gravel ground. Geliotekhnika 7, No. 5, 57–64. OO therefore needed to understand the limits of operation, and simulation remains a valid way to understand how variations from the design case will affect the performance in the short and long term. ATES is a valid way to improve performance compared with monodirectional systems. With cold groundwater storage from the heating season, lower temperatures can be realised that enable direct cooling. In the heating mode, raised groundwater temperatures improve the performance of the heat pump plant. There is also a benefit compared with closed-loop systems, where underground thermal energy storage is limited by the principal conductive process of these systems. Regulatory aspects are likely to lead to the stricter control of closed- and open-loop systems in all countries where there is a thermodynamic advantage of using such techniques, that is, mainly temperate climates where there are significant seasonal swings in temperature. In The Netherlands the environmental authorities currently specify that all ATES systems must be thermally balanced. Building occupiers are required by law to inform the environmental authorities each year of the respective volumetric and energy abstraction and rejection. This methodology is justified to ensure the long-term performance and prevent the shortcircuiting of individual systems, and also prevent possible impacts on nearby installations utilising the same aquifer. For the user the long-term performance can also be ensured, assuming the building continues to operate within certain limits. Following the Dutch example, it is likely that many countries will specify numerical simulation as a requirement prior to approval by the respective governing body. PR A cross-sectional area of pipe from base of well to plant room ba aquifer thickness c1 heat capacity, impermeable layer ca heat capacity, aquifer cs heat capacity, solid material cw heat capacity, groundwater D pipe diameter d50 nominal particle diameter in m for 50% of particles smaller in particle size distribution curve erfc complementary error function H heat convection coefficient m_ w mass flow rate of groundwater N porosity Nu Nusselt number K hydraulic conductivity Q thermal energy Q_ thermal energy rate S depth below ground level sw drawdown T time; temperature Tamp annual amplitude of temperature fluctuation at ground surface Tinj initial injection temperature Tm mean annual temperature at ground surface Tw mean undisturbed groundwater temperature Tw,out corrected HSTWin groundwater temperature Tw,source predicted HSTWin groundwater temperature 11 DICKINSON, BUIK, MATTHEWS AND SNIJDERS VDI (2000). 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High temperature underground thermal energy storage: State of the art and prospects, Giessener Geologische Schriften, No. 67. Giessen: Lenz-Verlag. Sauty, J. P., Gringarte, A. C., Fabris, N. H., Thiery, D., Menjoz, A. & Landel, P. A. (1982). Sensible energy storage in aquifers: field experiments and comparison with theoretical results. Water Resour. Res. 18, No. 2, 253–265. Schaetzle, W. J., Brett, C. E., Grubbs, D. M. & Seppanen, M. S. (1980). Thermal energy storage in aquifers: Design and applications. New York: Pergamon. Sheppard, R. G. (1989). Correlations of permeability and grain size. Ground Water 27, No. 5, 633–638. FS 12
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