OPTIMAL OPERATING METHOD FOR A HEAT SOURCE SYSTEM CONSIST OF CENTRIFUGAL CHILLERS

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Numbers of Abstract/Session (given by NOC) - 1 - OPTIMAL OPERATING METHOD FOR A HEAT SOURCE SYSTEM CONSIST OF CENTRIFUGAL CHILLERS Satoshi, Nikaido, Centrifugal & Absorption Chiller Department, Air-Conditioning & Refrigeration Systems Headquarters Yoshie, Togano, Centrifugal & Absorption Chiller Department, Air-Conditioning & Refrigeration Systems Headquarters Yoshie, Kanki, Centrifugal & Absorption Chiller Department, Air-Conditioning & Refrigeration Systems Headquarters Kenji, Ueda, Centrifugal & Absorption Chiller Department, Air-Conditioning & Refrigeration Systems Headquarters Seiji. Shibutani, Centrifugal & Absorption Chiller Department, Air-Conditioning & Refrigeration Systems Headquarters Abstract: The performance characteristic of a variable-speed centrifugal chiller is different from that of conventional fixed-speed centrifugal chiller. The variable-speed centrifugal chiller has highest COP point in partial load (we call optimal load), which varies according to the cooling water temperature. This optimal load can be easily calculated from the machine characteristic of centrifugal chiller. In this paper, we report the calculation of optimal load and the optimal operation method of heat source system using the optimal load. Key Words: Centrifugal Chiller, operation method, optimal load 1 INTRODUCTION The centrifugal chiller is a main component of heat source system, which is applied to factories, District heating and cooling (DHC) plant and large buildings. Chiller performance has been significantly advanced by using mechanical loss reduction and adopting speed control of a centrifugal compressor. Its latest model performance has been improved significantly to the rated COP 7.0 as shown in Figure 1. In order to reduce energy consumption of the system, not only chiller performance but also system control method should be improved. This paper reports the method for controlling a number of chiller units to operate the chiller at highest COP, as an optimal control method for the heat source system. This paper also describes optimization of control of auxiliary components (chilled water variable flow rate, cooling water variable flow rate, and cooling tower control).

Numbers of Abstract/Session (given by NOC) - 2-30 26 Best 24.2 (Partial load) AART-I Best 29.1 (Partial load) COP[-] 22 18 6 5 4 4.2 4.7 5.3 5.3 5.0 ART Best 18.6 NART-I (Partial load) 6.1 NART Best 23.8 (Partial load) ETI-ES 7.0 6.4 6.4 AART AART 6.0 ETI 3 CFC11 HCFC123 HFC134a '70 '75 '80 '85 '90 '95 '00 '02 '04 '06 '08 '10 Figure 1: The history of centrifugal chiller 2 Optimal load of centrifugal chiller 2.1 Performance characteristics of centrifugal chiller As shown in Figure 2, the performance characteristics of the variable-speed centrifugal chiller is significantly different from that of fixed-speed one. The fixed-speed centrifugal chiller has a conventionally known characteristic that the COP usually reaches its highest value at 100% load. On the other hand, the variable-speed chiller has the highest COP value at particular partial load (hereafter the optimal load), which varies according to the cooling water temperature. It is possible to operate the heat source system efficiently with understanding the characteristics of the centrifugal chillers(song et al. 2007). Controlling the number of chiller units to correspond the highest COP value depends on the configuration. A fixed-speed chiller is varied according to the rated load; a variable-speed chiller is varied according to optimal load. However, there is a difficulty for changing the control point of chiller unit quantity with optimal load, as shown next section. (a) Fixed-speed centrifugal chiller (b) Variable-speed centrifugal chiller Figure 2: COP curves of centrifugal chiller

Numbers of Abstract/Session (given by NOC) - 3-2.2 Derivation of optimal load Regarding variable-speed chillers, the partial load characteristics depend on compressors, heat exchangers, cooling capacity and so on. In order to operate the chiller at the optimal load, the performance characteristic should be indicated in numerical data and adapted for the control panel of heat source system. To simplify the performance characteristics, a method for deriving the optimal load, based on the combination thermodynamic characteristic of chiller and theoretical characteristic of centrifugal compressor, was proposed(ueda et al. 2009). The performance characteristics of centrifugal compressors are closely related to the adiabatic head, equivalent to the pressure ratio between the evaporating and condensing pressure, and the required refrigerant gas volume for cooling capacity demand. This characteristic of the centrifugal compressor is shown by two dimensionless parameters: discharge coefficient φ and pressure coefficient μ. The discharge coefficient indicates the refrigerant gas volume Q st and the pressure coefficient indicates the adiabatic head H. The equations below indicate the loading rate to gain the maximum chiller COP at each cooling water temperature with these two dimensionless parameters. Q st φ= (1) π 2 D u 4 gh μ = (2) 2 u u = πdn (3) H ( ) μ Q 2 = κ( st ) (4) φ 16 κ = (5) 2 4 gπ D Where φ = discharge coefficient [-] μ = pressure coefficient [-] u = impeller rim speed [m/s] Q st = suction volume of compressor [m 3 /s] H = adiabatic head of compressor [m] D = external diameter of impeller [m] N = rotating speed of impeller [rpm] g = acceleration of gravity [m/s 2 ] κ is a new fixed parameter, which is calculated from design parameterφ,μ and maximum chiller COP operating point Q st, H. The chilled water and cooling water temperatures are almost equal to the evaporation and condensing temperatures; and they are considered to be saturation pressures. When the chiller compressor designed maximum efficient point at the condition of the 37 cooling water leaving temperature (indicates H ) and 80% cooling load (indicates Q st ), κ determined from Equation(4) as κ 80 ; where index means base

Numbers of Abstract/Session (given by NOC) - 4 - cooling load. Under operating condition, optimal load is derived from Equation(4) by substituting present adiabatic head H, and calculated κ 80. 2.3 Calculation of optimal load In order to evaluate the effectiveness of the optimal load derivation method, the formula for computation was applied to the embedded software used for chiller control. The specifications of chiller are listed in Table 1. Calculation was performed by giving various operational conditions. The COP curves of the chiller and the calculated optimal load are shown in Figure 3. The optimal load is calculated based on κ 60 and κ 90. If the chilled water outlet temperature is constant, the performance characteristics of centrifugal chiller depend on the cooling water outlet temperature. Therefore, the performance curve is directly related to the cooling water outlet temperature. To determine whether the simulated load range is within the optimal load, partial load rates at the maximum COP of 95% of each cooling water temperature are connected with a line in the performance curve. Figure 3 shows that the calculated optimal load is within the range of high COP and the calculation formula is effective under each temperature condition of cooling water. The slightly lower load range is calculated at the high cooling water temperature and it is necessary to adjust the default operation parameters (κ ). Table 1: Specification of optimal road simulated chiller Compressor speed Cooling capacity Chilled water temp Cooling water temp Variable 1,055kW 12 in / 7 out 32 in / 37 out 30 Optimal load range 25 COP[-] 20 15 10 13 COP 95% line 16 20 COP 95% line 5 0 25 30 35 37 0 20 40 60 80 100 Partial Load[%] Figure 3: COP curve (Leaving cooling water temp base) and optimal load

Numbers of Abstract/Session (given by NOC) - 5-3 Optimal control method for heat source systems In order to reduce the energy consumption of heat source system, next two control method is typically known, such as chiller quantity control and auxiliaries (chilled water pumps, cooling water pumps, cooling towers) control. Table 2 shows the energy saving effect of auxiliaries control (decreased flow rate of the chilled water pump, decreased flow rate of the cooling water pump, decreased cooling air flow rate, and control of cooling tower capacity) on the energy consumption of each component: chiller, chilled water pump, cooling water pump, and cooling tower fan. These controls are used in combination for each heat source systems. There is a fear that the optimal control for one element may be an obstacle to the optimal control of another element. In spite of that, this paper propose following control method (Nikaido et al. 2010). Proposing optimal control method indicates that each element can be dealt with independently. Table 2: Energy saving methods and their effect on components and the heat source system Auxiliaries Method Item of chiller of chilled water pump of cooling water pump of cooling tower fan of heat source system Chilled water pump Decreased chilled water flow Cooling water pump Decreased cooling water flow Decreased cooling air flow Cooling tower Increased number of cooling towers No Change Increase Increase Decrease Decrease - - - - Decrease No change No change - No change Decrease Increase Decrease Increase or Decrease Increase or Decrease Increase or Decrease 3.1 Chiller quantity control Based on the operation of an appropriate number of chiller units corresponding to the cooling load, increase the number of stages if the load rate of the chiller is higher than the calculated optimal load. 3.2 Auxiliaries control -Chilled water variable flow rate controlled with respect to the chilled water demand of the load. -Cooling water variable flow rate controlled with respect to the cooling load, show as Figure 4. -The air flow rate controlled with wet bulb temperature. If the cooling water pipework is integrated within the cooling tower (at the headers), cooling tower capacity is controlled with respect to the cooling load and wet bulb temperature. 3.3 Optimal control method Considering the actual operation of heat source systems, the control method should be developed by a simple algorithm. Figure 5 shows an algorithm in which the calculation starts with the wet bulb temperature and cooling load ratio. It is possible to determine the chilled water flow rate, number of cooling towers, and cooling water flow rate after determining the number of chillers in accordance with the cooling load and the outside air condition.

Numbers of Abstract/Session (given by NOC) - 6 - Figure 4: Optimal control of cooling water flow rate Figure 5: Proposed Control algorithm of heat source system 4 Effectiveness of energy conservation The effectiveness of Optimal Control for heating source system was confirmed by the simulation. 4.1 Calculation conditions The cooling load is shown in Figure 6 below. Figure 6 is the actual data of a factory operating for 365 days with 24 hours operation. The heat source system consists of three centrifugal

Numbers of Abstract/Session (given by NOC) - 7 - chillers, three chilled water pump, three cooling water pumps and three cooling towers, as shown Figure 7. Table 3 shows the machine specification. Table 4 shows the operational simulation cases. Case2 uses the latest fixed-speed chillers; Case 3,4 & 5 use the latest variable-speed chillers; Case 4 & 5 use the optimal control of auxiliaries and Case 5 utilizes the control of a number of units at the optimal load. The heat source system COP (COP sys ) is defined by Equation(6) and calculated by dividing the chiller heat output Q tb (from which the heat input of chilled water pumps is deducted) by the energy input. Energy input is the total energy consumption of the chiller P tb, chilled water pumps P chp, cooling water pumps P clp, and fan motor of the cooling tower P ct. COP sys = P tb Q tb + P η chp mp + P P clp chp + P ct (6) 2000 Cooling load[usrt] 1800 1600 1400 1200 1000 800 600 400 Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec 200 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 Time[hour] Figure 6: Cooling load Cooling tower Cooling water pump Chiller Return header Chilled water pump Supply header Figure 7: Heat source plant configuration

Numbers of Abstract/Session (given by NOC) - 8 - Table 3: Machine specification Unit 3 Chiller Cooling tower Chilled water pump Cooling water pump Cooling capacity 3,516kW Chilled water temp 12 in / 7 out Chilled water flow 604.8m 3 /h Cooling water temp 37 in / 32 out Cooling water flow 710.8m 3 /h Unit 3 Fan motor input 7.5kW 4fan Unit 3 Pump motor input 37kW 2set Pump efficiency 0.75 Unit 3 Pump motor input 45kW 2set Pump efficiency 0.75 Table 4: Simulation pattern Case1 Case2 Case3 Case4 Case5 Chiller Old fixedspeed chiller COP : 4.91 Latest fixedspeed chiller COP : 6.32 Latest variable-speed chiller COP : 6.16 Auxiliaries control Quantity control Fixed-speed Cooling load base (Change by 70% load) Variable-speed Optimal load base 4.2 Result of calculation The result is shown in Figure 8. Replacement of centrifugal chiller, from Cace1 to Case2 and from Case2 to Case3, shows a significant energy reduction. Case 4 shows that the power consumption of overall configuration is significantly reduced by introducing optimal control of auxiliaries. It also shows that the chiller COP decreases from 10.3 to 9.5, because the cooling water outlet temperature increases as the cooling water flow rate decreases. Case 5 shows that the COP sys increases by 0.1 from 7.2 to 7.3, demonstrating the number of units are controlled at the optimal load. The chiller COP is also increased from 9.5 to 9.6 by chiller quantity controlling at the optimal load. The result of the calculation shows that annually a 52% reduction of power consumption can be expected by updating the chiller to the latest variable speed model and optimizing the system control.

Numbers of Abstract/Session (given by NOC) - 9 - [GWh/year] 12 10 8 6 4 2 0 Chiller Chilled water pump Cooling water pump Cooling tower Chiller COP 10.3 9.5 9.6 7.2 7.3 7.3 5.1 5.3 3.5 4.4 COPsys Case1 Case2 Case3 Case4 Case5 14 12 10 8 6 4 2 0 COP Figure 8: Simulation result 5 Conclusion - It was confirmed that the calculated of the optimal load based on the thermodynamic property of the chiller was appropriate. - The system efficiency has been improved by optimizing auxiliaries control and further efficient operation can be achieved by optimizing the control of number of units. The control method introduced in this paper has been achieved with the MHI control panel called Ene-conductor. It can be expected that this control method will be applied to the heat source equipment and that further energy conservation will be promoted. 6 REFERENCES Y.Song, Y.Akashi, J.Lee, 2007, Energy Performance of a Cooling Plant System Using the Inverter Chiller for Industrial Building, Energy and Buildings 2007; 39, pp.289-297 K.Ueda, Y.Togano, Y.Shimoda, 2009, Energy Conservation Effects of Heat Source Systems for Business Use By Advanced Centrifugal Chillers, ASHRAE Transactions 2009, pp.640-653 S.Nikaido, Y.Togano, Y.Kanki, K.Ueda and S.Shibutani, 2010, Optimal control method of heat source system with centrifugal chillers, The International Symposium on New Refrigerants and Environmental Technology 2010, pp.96-99