ASHRAE NA-04-5-3-2004 Numerical Evaluation of Alternative Residential Hot Water Distribution Systems《替代住宅热水分配制度改革的数值评价》.pdf
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1、NA-04-5-3 Numerical Evaluation of Alternative Residential Hot Water Distribution Systems Evelyn Baskin, Ph.D. Member ASHRAE Roberto Lenarduui, Ph.D. ABSTRACT Subsequent to space conditioning, domestic hot water is the second largest consumer of energy in American homes. Improvements have been made i
2、n the energy eficiency ofwater heating equipment, but fm gains have occurred in the distri- bution system S energyperformance. Energy and water waste associated with distribution system performance can be a significant fraction of the total expenditure of delivering and generating hot water. Improvi
3、ng hot water delivery systems will reduce the energy usage and system performance. Results from numerically simulating,four diflerent hot water distribu- tion systems in three diferent system locations in a conven- tional house reveal that system conjiguration and location as well as pipe material a
4、nd insulution noticeably impact the overall performance of the distribution system. Model results based on two usageprojiles reveal that: In most CPVC distribution systems, signijcantly more energy is wasted from previously heated water remain- ing in the pipe than heat loss through the pipe walls w
5、hile hot water is flowing. Changing the assumed hot water use patterns can dramatically change the perfor- mance of an individual system and its performance com- pared to copper systems. Demand recirculation systems reduce the waiting time for hot water as well as the energy and water waste, while c
6、ontinuous recirculation systems also reduce waiting and water consumption but increase energy consumption about 600%. Parallel pipe systems made of PEX reduce the waiting as well as energy and water waste compared with con- ventional branch and trunk systems. Robert Wendt Keith A. Woodbury, Ph.D. Ad
7、ding pipe insulation does not have a significant impact on heated water energy waste or piping heat loss for hot water delivery initiated from a “cold start but can be effective ifhot water uses are clustered in a short time frame. Distribution systems located in the attic (buried in attic insulatio
8、n) should not be insulated because it looses additional energy when standard pipe insulation is added. Copper pipes have -10 times more heat loss when they are located below thegoor slab in the soil (clay) for “cold start” compared with a clustered use hot water delivery. INTRODUCTION AND SIMULATION
9、 DESCRIPTION A numerical model of hot water distribution systems was developed that allows analysis of various types of piping configurations with and without insulation. The model was derived from a model by Stewart et al. (1999) that calculates and compares the hourly heat loss and exit temperatur
10、e of a copper or steel straight pipe (100 ft maximum) in still air. In this model, the systems may be exposed to a convection envi- ronment, buried in attic insulation, or buried beneath a floor slab. The distribution system model is Windows-based and versatile. The simulation is written in a progra
11、mming language with a graphical user interface (different program- ming language). The temperatures in the fluid, pipe, and insulation are calculated by applying a finite element technique to two heat transfer equations. The temperature distribution in the fluid (T(x,2) shown in Figure i) is simulat
12、ed by the one-dimensional energy transport in the axial direction of the piping system Evelyn Baskin is a research engineer in the Building Equipment Group, Robert Wendt is a research engineer in the Residential Buildings Group, and Roberto Lenarduzzi is a research engineer in the Analog and Digital
13、 Systems Group, Oak Ridge National Laboratory, Oak Ridge, Tenn. Keith A. Woodbury is an associate professor of mechanical engineering in the College of Engineering, University of Alabama, Tusca- loosa, Ala. 02004 ASHRAE. 671 Figure I Pipe and flow temperature distribution. with lateral heat losses t
14、o the pipe wall. The temperature distri- bution in the pipe wall and insulation, T,(v,x,t), is calculated using two-dimensional calculations, coupled to the one- dimensional pipe solution through a heat transfer coefficient. Mathematically the (axial) temperature distribution of the fluid is governe
15、d by wherep is the perimeter of the pipe, A, is the cross-sectional area, and k, cp, and p are properties of the fluid. The heat loss from the fluid to the pipe wall is modeled using a heat transfer coefficient stated as where T,(x,t) is the temperature of the surface of the pipe. The temperature di
16、stribution in the pipe and insulation is calcu- lated from the solution of the ho-dimensional heat conduc- tion equation in radial coordinates: (3) where the radial variation in k must be retained (to allow for insulation over the pipe) but the axial variation in k is ignored. T,(r;x,t), the solutio
17、n for the temperature in the pipe andor insulation and the temperature T,(x,t) in Equation 2 are equal at the pipe inner radius: Equation 2 is used to couple the solution for T,(cx,t) to that for T(x,t). The boundary condition on Equation 3 is an external convection environment that has a known refe
18、rence temperature: -k-l ar rz = h(T,(r,x,t) - T,) (5) The radiation is handled on the exterior by a radiant heat transfer coefficient expressed as Figure 2 SOIL/ATTIC material of thickness thick surrounding pipe/insulation. Piping systems surrounded by a large layer of attic insu- lation, soil, or c
19、oncrete slab are treated in the model as a finite radial thickness of the external material. This is basically the same as if the pipe (with or without pipe insulation) is further insulated with a thickness of attic insulation (piping buried beneath attic insulation), soil, or concrete (piping burie
20、d in soil underneath the slab). The condition is depicted in Figure 2. The layer of surrounding material is characterized by a thickness parame- ter, thick, and this thickness of material is assumed to be all around the pipe. The outer surface of the composite cylinder is assumed to be subjected to
21、a convective/radiative boundary condition. It is assumed that the simulation time is rather short, and the temperature on the outside of this large cylinder of added material will not change substantially during the simu- lation. Therefore, the solution will not be affected if one surface of the mat
22、erial is exposed to convection and the others are semi-infinite (as in the case of a buried pipe) or if one surface has convectionradiation to a lower temperature than the other (as for attic insulation). The outer radius boundary is assumed to be at a constant temperature during the operation of th
23、e hot water system. Both the constant temperature that is assumed and the radius of the material are user inputs. 672 ASHRAE Transactions: Symposia When there is no water flowing in the piping system, the model exercises one of the pure conduction options using the equations above. If the flow rate
24、is specified as zero, the initial fluid tem- perature is taken as that of the environment and the pip- ing is treated as a fin on the hot water heater. If the flow rate is specified as any value less than zero, a special calculation is performed whereby the initial fluid temperature is set equal to
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