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Report A3132.1 <br /> Page 11 <br /> Heat Flux Profiles <br /> Temperature differences across the thermally calibrated insulation layer at the <br /> inner face of the wall were calculated at 4 vertical locations with thermocouple <br /> and three vertical locations with heat flux meters shown in Figures Al and A2. <br /> Example profiles of heat flux into the basement wall are shown in Figure 12. <br /> The smoothness or regularity of these curves attest to the fact that the seven <br /> vertical readings are consistent with one another. These weekly averaged heat <br /> flux profiles have the highest level of accuracy associated with them. Each heat <br /> flux meter reading is the result of the average of 5 EMF readings. <br /> Part 3 - Analysis and Discussion <br /> Method to Measure Thermal Resistance In Situ <br /> A test method, developed at NRC during previous project (Muzychka, 1992; <br /> Bomberg and Kumaran 1994)2'3, involves testing two materials placed in contact <br /> With each other- a reference material whose thermal conductivity and specific <br /> heat are known as a function of temperature, and a test specimen whose _. <br /> thermal properties are unknown. Because of its comparative character, this <br /> method has been called a heat flow comparator(HFC). In a previous experiment <br /> involving roof insulation, the reference and tested specimens were placed in the <br /> exposure box representing a conventional roofing assembly. Thermocouples <br /> were placed on each surface of the standard and reference materials to measyre <br /> temperatures, which then were used as the boundary conditions in the heat flow <br /> calculations. <br /> The beat flux across the boundary surface between reference and tested <br /> specimen is calculated using a numerical algorithm to solve the heat transfer <br /> equation through the reference material. Imposing the requirement of heat flux <br /> continuity at the contact boundary between test and reference materials, <br /> corresponding values of thermal conductivity and heat capacity of the tested <br /> specimens are found with an iterative technigwe.- Performing these calculations <br /> for each subsequent data averaging period Wirt"result in a set of thermal <br /> properties of the test material which, over the period of measurements, give the <br /> best match with its boundary conditions (temperatures and heat flux). <br /> Since thermal conductivity of the specimen is a function of its temperature, the <br /> solution of the heat transfer equation is based on central finite difference <br /> calculations that include Kirchoff's potential function (integral of thermal <br /> conductivity over the range of temperature) and uses a Taylor's series to <br /> calculate heat flux through the surface. Subsequent developments improved the <br /> stability of the numerical solution and produced a user friendly computer code <br /> Lj <br />