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Heat loss, U-values and all that stuff. First a bit of Science First Law of Thermodynamics You can’t get more heat out of a closed system than you put.

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Presentation on theme: "Heat loss, U-values and all that stuff. First a bit of Science First Law of Thermodynamics You can’t get more heat out of a closed system than you put."— Presentation transcript:

1 Heat loss, U-values and all that stuff

2 First a bit of Science First Law of Thermodynamics You can’t get more heat out of a closed system than you put in (100% efficiency is as good as it gets) Second Law Heat will only pass from a hotter body to a colder one (nothing you do can stop it) Third Law Heat can’t be transferred between things of equal temperature (pretty obvious really) Burnt hand

3 What is Heat Loss? The movement of heat from a warmer space to a colder space Heat is lost through all surfaces where there’s a temperature difference General formula for Heat loss is Sum [Uvalue x Area x temp. difference] or Q=ΣU.A.ΔT In an average house, heat will be lost through all external walls, windows, doors, ground floors and roof. If there are internal unheated areas or areas heated to a lower temperature, there may also be heat loss through internal walls, internal floors and internal ceilings.

4 What is a U-value? Each part of a building will have different thermal properties. The property that governs how easily heat is lost is the U-value (or heat transmission) The lower the U-value the less the heat loss. It’s expressed as the amount of heat energy lost through a square metre of the structure for each degree Kelvin (Celsius) U-value is expressed as Wm 2 K

5 What is a k-value? Whereas U-value relates to the heat loss from the space on one side of a structure to the space on the other side, K-value relates to the thermal property of a single material. It shows how easy it is for heat to pass through a one metre thickness of the material (conductive) K-values are usually used by manufacturers to indicate the thermal value of an particular insulating product and is expressed as W/mK. If a structure contains several different materials, you can’t add the K-values together to get the U- value of the whole structure you have to add the resistances and invert the answer. K-value

6 What is an R-value? A building structure usually contains several different materials and each may have different properties. The properties of a single material are expressed in terms of its resistance to heat loss (R), this is the opposite (inverse) of U-value. Resistance = thickness of material / K-value (R = L / K) Resistance is expressed as m 2 K/W The bigger the R-value the better the insulation. Surfaces between materials may also have a resistance to heat transfer but since they have no substance, they don’t have a K-value. U-value is the inverse of the sum of all the R-values Or U = 1 / Σ (R1+R2+R3 etc) R-value

7 Some typical materials- thermal properties Building Material KR=L/K Brick (110mm)0.840.14 Sandstone (100)1.500.07 Concrete block1.630.06 Thermal blocks0.190.53 Glass (4mm)1.050.00 Timber (20mm)0.140.14 Roof tiles (20mm)1.100.02 Plasterboard (12)0.160.08 Render (20)0.500.04 Insulation (100mm) KR=L/K Mineral wool0.0372.70 Cellulose fibre0.0352.86 Glass fibre0.0402.50 Polystyrene0.0283.57 Urethane foam0.0234.35 Phenolic foam0.0185.56 Spacetherm0.0137.69 Sempatap (10mm) 0.0631.58 Multi-Foil 5.25

8 R-values for surface resistances Ro=0.06 Ri=0.10 Rc=0.18 Rc=0.15 Ro=0.04 Rc=0.18 R=0.14 Ri=0.12

9 Height- 5m Floor size- 5m x 8m Calculating the heat loss House perimeter-(5+5+8) x 5 = 90m 2 Window area-90 x 15% = 13m 2 Wall area-(5+5+8) x 5 = 77m 2 Floor area-5 x 8 = 40m 2 Roof area-5 x 8 = 40m 2 Heat is also lost through ventilation 2. Measure the house volume Room volume5 x 8 x 5 = 200m 3 1. Measure the area of all external surfaces

10 The amount of heat lost is proportional to the temperature difference between inside and outside 3. Assume design temperatures Say 19 0 C internal with -1 0 C external So temperature difference is 20K

11 A Typical house heat loss calculation Area Δ T Uvalue heat loss 2006 1960s 1900s Wall- 77m2 20K 0.30 = 0.462kW (24%) [31%] [36%] Floor- 40m2 20K 0.22 = 0.176kW (9%) [11%] [13%] Roof- 40m2 20K 0.16 = 0.128kW (7%) [25%] [11%] Windows- 13m2 20K 1.80 = 0.468kW (24%) [21%] [22%] Volume- 200m3 20K 0.175*= 0.700kW (36%) [12%] [18%] Total heat loss = 1.934kW 6.45kW 8.91k * Assumes 0.5 air change/hr Room heating cost* £145 (49%) £484 (76%) £668 (82%) Hot water cost * £150 (51%) £150 (24%) £150 (18%) £295 £634 £818 *Assuming heating 1500hrs/year *Assuming gas at 5p/kWh

12 Temperature gradient through a solid wall Solid wall 19 external insulation 19 dew point @ 30% RH 4 10 2 15 18

13 Temperature gradient through a solid wall Solid wall 19 internal insulation 19 dew point @ 30% RH 4 10 2 15 18

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15 Temperature gradient through a cavity wall 19 4 dew point @ 30% RH 8 3 16 18 Uninsulated cavity wallCavity wall insulation

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17 Air Leakage Air leakage Standards @50pa pressure differential Best Practice = 3m 3 /hr/m 2 Passiv Haus = 0.6m 3 /hr/m 2 Building Regulations 2010 = 10m 3 /hr/m 2 Example- 170m 2 total surface area @ 10m 3 = 1700m 3 or 8.5 a.c./hr @ 3m 3 = 510m 3 or 2.5 a.c./hr @ 0.6m 3 = 102m 3 or 0.5 a.c./hr


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