Design Transitions Roofing, connections, building form. First Principles of Building Envelope 1. Design the connections. ◦ Simplicity, compatibility, and practical. 2. Design transitions. 1. Walls to Roofs and Parapets (Parapet - what is that? Web Link) 2. Foundation to exterior cladding. 3. Walls to windows or openings. (fenestrations) Web Link 4. Holes, changes in the surface and features that interrupt a cladding or wall system. (penetrations)Web Link 5. Material Changes. © 2016, Southern Alberta Institute of Technology Residential Transitions © 2016, Southern Alberta Institute of Technology Commercial Building – Transition @ Parapet A parapet is a barrier (wall) which is an upper extension of the wall at the edge of a roof, terrace, balcony, walkway or other structure. Why? • Hides roof, hides roof equipment, retains a specific amount of water (overload storm), connection and protection. © 2016, Southern Alberta Institute of Technology Parapet Detail Example 1 Parapet Difficulties are Dependent on Wall System Used. © 2016, Southern Alberta Institute of Technology Parapet Detail Example 2 Parapet Difficulties are Dependent on Wall System Used. © 2016, Southern Alberta Institute of Technology Water Retaining and Risks and Water Entry through Parapet. © 2016, Southern Alberta Institute of Technology What Controls the Water Storage? • Control flow drains and scuppers. © 2016, Southern Alberta Institute of Technology Scuppers and Why? © 2016, Southern Alberta Institute of Technology Scuppers © 2016, Southern Alberta Institute of Technology Transition to roof and openings - scuppers © 2016, Southern Alberta Institute of Technology Ponding in areas at drains. © 2016, Southern Alberta Institute of Technology Large Parapets with Ponding. © 2016, Southern Alberta Institute of Technology Plugged drains, what’s the back-up plan? © 2016, Southern Alberta Institute of Technology Long term ponding, stains and what happens? © 2016, Southern Alberta Institute of Technology Commercial - Transitions at Windows and Base of Walls © 2016, Southern Alberta Institute of Technology Commercial - Roof Drains © 2016, Southern Alberta Institute of Technology This Detail is difficult – Why? • Lets look at Valley Ridge Fire Station © 2016, Southern Alberta Institute of Technology Hidden Gutter - Residential Nice looking but….. © 2016, Southern Alberta Institute of Technology Hidden Gutter What about Thermal control layer? © 2016, Southern Alberta Institute of Technology Hidden Gutter Looks neat and clean. Are we confident we don’t need eaves and the protection they provide? © 2016, Southern Alberta Institute of Technology Hidden Gutter Neat and clean looking…. © 2016, Southern Alberta Institute of Technology Building Form – “monopoly house” © 2016, Southern Alberta Institute of Technology Complexity of building shape - How does this affect our control layers? - Presence of water is tricky. - More joints lead to water and or air leakage. - Issues may become compounded with fluctuating ambient temperature, building aspect, variable heat-loss through different parts of the building envelope. © 2016, Southern Alberta Institute of Technology Cantilevers © 2016, Southern Alberta Institute of Technology Cantilevers © 2016, Southern Alberta Institute of Technology Continuous layers © 2016, Southern Alberta Institute of Technology Example … Warm roof meets cold roof © 2016, Southern Alberta Institute of Technology Surface area to volume ratio • Even the most energy-efficient homes lose heat through walls, windows, doors and roofs. Minimizing this heat loss means higher efficiency homes. The shape of a home also impacts heat loss. © 2016, Southern Alberta Institute of Technology Surface area to volume ratio • The relationship between the volume of a building and its external surface area is known as its form factor. Homes with an optimized form factor generally perform better, use less insulation and fewer construction materials. This means that buildings with better form factor will save money on construction plus have less embodied carbon. • It also generally make the buildings control layers simpler and less prone to leaks - thermal, air, and moisture. (control layers) © 2016, Southern Alberta Institute of Technology Surface area to volume ratio -SVR • The surface area-to-volume ratio (SVR) is the ratio between a home's total outside envelope area (EA) and its total volume (V). • A building’s envelope area is the sum of area for all external faces of the building. This includes all the wall and roof areas as well as the foundation. © 2016, Southern Alberta Institute of Technology Surface area to volume ratio -SVR • SVR is calculated as ; SVR = EA / V © 2016, Southern Alberta Institute of Technology SVR • So lets think of building as a cube 10m x 10m x 10m • The cubes volume is calculated by Length x Width x Height. • 10x10x10=1000 cubic meters © 2016, Southern Alberta Institute of Technology SVR • The cube's envelope area is the same as its outer surface area. • To calculate the surface area, you need to find the area of each of the six sides and add them together. • Each side is 10mx10m = 100 square meters. © 2016, Southern Alberta Institute of Technology SVR • The building has 6 sides (4 walls, 1 roof, 1floor) • Total Surface Area 100 square meters X 6 = 600 Square meters © 2016, Southern Alberta Institute of Technology SVR • Then we put this information into our SVR Formula: • Surface area to Volume Ratio (SVR)= Envelope Area / Volume © 2016, Southern Alberta Institute of Technology SVR • For the cube this translates to: • SVR = 600m2 / 1,000m3 = 0.6 m2/m3 • The SVR for the cube is 0.6 m2/m3. • The cube is the most efficient standard shape that you can build a building in. © 2016, Southern Alberta Institute of Technology SVR • The lower the SVR, the less potential energy is required to heat the building. This means that homes with basic geometry such as simple square shapes often have low SVRs compared to buildings with more complex geometry such as complicated floor plan, perimeter shapes and cantilevers. © 2016, Southern Alberta Institute of Technology SVR • Another way to look at it is that the higher the SVR, the less compact a home or building. • Buildings with a higher SVR have more surface area where heat and air can escape. © 2016, Southern Alberta Institute of Technology Building form © 2016, Southern Alberta Institute of Technology Building Form and Energy • A 2,000 ft2 home with a basic square shape would have a SVR of 0.66 m2/m3 and an annual heating energy demand in Calgary of 31,020 kWh/a. • A 2000 ft2 home with a more complex design would have a SVR of 0.74 m2/m3 and an annual heating energy demand in Calgary of 36,797 kWh/a. • This is a 19% increase in heating energy demand. © 2016, Southern Alberta Institute of Technology Building Form and Energy • The energy demand was calculated of both these homes have the following assembly insulation values: Basement slab = R 8 (RSI 1.41) Foundation walls = R 20 (RSI 3.52) Above grade walls and exposed floors = R 40 (RSI 7.04) • Roof assemblies = R 60 (RSI 10.57) • • • © 2016, Southern Alberta Institute of Technology Video Example • Monopoly Faming - A NEW? way of framing • Monopoly Framing – Roof • Monopoly House - Walls © 2016, Southern Alberta Institute of Technology