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Fastener Thermal Bridging in Low-Slope Roofs: Where do we stand on energy and money loss, codes, and verification?

February 26, 2021

When it is summer and
your air conditioning
is on full power,
or it is winter and
the heating system is
doing its best, do you
leave the doors and windows open? Of course
not; you keep things as closed up as possible.
A tight building enclosure tries to decouple the
interior environment from that of the exterior
as much as possible. But, by virtue of construction
practicalities, there can be many features
of a building enclosure that act as thermal
bridges between the indoor and outdoor environments.
This is specifically true for structural
elements such as steel studs and fasteners. In
addition, actual penetrations that bridge across
or through a building’s insulation layer allow
for increased heat flow inwards during warm
periods and outwards during cold periods.
If insulation is not continuous, heat can
flow easily into and out of buildings, reducing
energy efficiency and potentially wasting
money. This article summarizes recent modeling
studies that show the costs of thermal
bridging and ways to reduce or eliminate the
effect. Also, the potential implications for future
code development are discussed. Finally, modeling
is just that: a prediction based on theory.
Therefore, efforts to experimentally verify the
predictions are discussed.
WHAT IS CONTINUOUS INSULATION?
Building designers are now familiar with
the use of continuous insulation (ci). ASHRAE
90.1, Energy Standard for Buildings Except Low-
Rise Residential Buildings, defines continuous
insulation as “insulation that is uncompressed
and continuous across all structural members
without thermal bridges other than fasteners
and service openings.” For walls, one way to
meet this requirement is to use foam sheathing
installed outboard of any studs or other structural
members.
22 • IIBEC Interface February 2021
Figure 1. Example of a big-box-style building. Image courtesy of R&R Construction, LLC,
Denver, Colorado.
IS LOW-SLOPE FOAM ROOF
INSULATION CONTINUOUS?
POSSIBLY NOT!
Many designers and consultants assume
that above-deck roof insulation is continuous.
The ASHRAE 90.1 definition does not address
the significance of thermal bridging due to fasteners.
However, as will be described, modeling
and experimental studies have suggested that
thermal bridging due to the fasteners used to
attach insulation and single-ply membranes
can be very significant.
Wall systems use relatively few fasteners per
unit area of continuous insulation (typically,
around 6 fasteners per 4- x 8-ft. (1.2- x 2.4-m)
board, and the impact is therefore assumed to
be relatively minor. However, attached singleply
systems installed above fastened insulation
boards can contain large numbers of fasteners;
up to 48 fasteners per 4- x 8-ft. (1.2- x 2.4-m)
board, depending on project-specific winduplift
pressures.
• A typical big-box building has a roof
area of 125,000 ft.2 (11,613 m2); an
example with a reflective white roof
membrane is shown in Figure 1.
• To achieve a wind-uplift resistance of
1-120, roofs of this size would have
around 50,000 metal fasteners securing
the insulation and membrane, if
mechanically attached.
• Metal fasteners are highly conductive,
leading to a predicted effective R-value
of 25.7 versus a design R-30,1,2 which is
a 14.3% reduction. The prediction was
based on earlier modeling studies by
Olson et al.3 and Singh et al.4
THE TRUE COST OF MECHANICALLY
ATTACHING LOW-SLOPE ROOFS
Assuming that thermal bridging due to
mechanical attachment with metal fasteners
leads to effective R-value reductions of
approximately 14% (for a typical fastener density),
some significant costs are incurred by the
building owner5:
• The cost of the insulation value that was
lost due to thermal bridging. For example
a design R-30 could be reduced to
an effective R-25.7. Therefore, R-4.3 of
the installed insulation has been lost,
which carries an economic cost. It is
insulation that was purchased but the
R-value was unrealized.
• The loss of energy efficiency due to a
lower-than-designed effective R-value.
It is worth noting that many good membranes
are expected to last over 25 years,
meaning that energy efficiency losses
are incurred over that time period.
• Fastener costs, while lower than the
cost of adhesives, need to be factored
into any analysis of the total cost impact
resulting from thermal bridging.
ALTERNATIVE ROOF ASSEMBLY
ATTACHMENT METHODS
There are several ways to reduce or even
eliminate the use of metal fasteners in single-ply
low-slope roof assemblies as compared to traditional
edge fasteners combined with insulation
fasteners:
• Use induction-welded insulation plates
to reduce the total number of single-ply
membrane and insulation fasteners.
These plates are used to attach insulation,
and they fuse to the membrane
when inductively heated.
• Use fasteners with plastic fastening
plates to reduce the extent of thermal
bridging, as suggested by Burch et al.6
However, this approach would need to
be validated with respect to wind uplift
performance and might only be acceptable
for the insulation fasteners.
February 2021 IIBEC Interface • 23
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• Attach the membrane and top layers
of insulation with adhesive. In this
way, only the bottom layer of insulation
is mechanically fastened. Such
practice reduces the total number of
fasteners and plates, and those that
are used get “buried” under the top
layer of insulation. This replicates the
ci mandate that has emerged in recent
standards, and reduces the thermalbridging
effect.
• Eliminate mechanical fasteners so that
all the layers of the assembly are adhered.
This represents the fully decoupled
design intent of ci, whereby the specified
insulation value is not compromised
by fastener thermal bridging. Note that
adhering insulation directly to a steel
deck is not normally practiced, but is
included for comparison purposes to
represent an ideal situation.
These approaches are shown schematically
in Figure 2.
OVERALL COST-BENEFIT
• Initial installation costs–While
mechanically attached single-ply
systems are generally considered to
have lower construction costs compared
to adhered systems, a simple
analysis of construction material costs
(that is, metal fastener versus adhesive)
rarely takes into account lost insulation
costs and reductions in long-term
energy efficiency.
• Design versus effective R-value–
While a designer may specify and the
building owner may pay for a specific
R-value, the final effective R-value will
be lower if thermal bridging is present.
That “lost” R-value carries an economic
cost. It can be thought of as insulation
thickness that was purchased but
essentially not used. Also, HVAC systems
are specified based on the design
R-value even though modeling shows
the effective R-value could be significantly
lower.
• Energy efficiency–Thermal bridging
reduces the effective insulation value,
thereby leading to lower energy efficiency.
Space heating and cooling costs
would therefore be higher than anticipated,
without any potential remedy,
over many decades.
TOTAL COST ANALYSIS
Modeling of the total installation and
energy-efficiency costs has identified the potential
true long-term cost of thermal bridging
across a wide range of cities.5 Results for a
20-year period are summarized in Table 1 for a
125,000-ft.2 (11,613 m2) building in two cities:
Chicago, Illinois, and Miami, Florida, which
represent climate zones where HVAC costs are
dominated by heating and cooling, respectively.
Lost energy efficiency leads to higher energy
use, and it is that value that is shown.
By modeling in this way, opportunities to
reduce or eliminate thermal bridging to optimize
cost and performance can be identified.
The cost difference between attachment methods,
when totaled, indicates the cost-neutral
opportunity to reduce thermal bridging.
• For HVAC use in geographies dominated
by heating, such as Chicago, costs
totaling $75,390 could be put towards
a totally adhered system. Alternatively,
$75,390 – $20,795 = $54,595 could
be put toward the buried-fastener
approach.
• For HVAC use in geographies dominated
by cooling, such as Miami, costs
totaling $84,765 could be put towards
a totally adhered system. Alternatively,
$84,765 – $22,670 = $62,095 could
be put toward the buried-fastener
approach.
Whether or not thermal bridging can be
cost-effectively reduced or eliminated depends
on both material and labor costs for adhered
approaches. There are a wide range of adhesive
costs, depending on type and whether they
are insulation or membrane adhesives. The
ability to meet the target costs would need to be
24 • IIBEC Interface February 2021
Figure 2. Various approaches to attaching roof assemblies.
Case Lost Fastener Lost V alue of Lost Energy Efficiency T otal Net Cost
R-Value Cost R-Value Cost Chicago Miami Chicago Miami
Mechanically Attached 14.5% $15,633 $44,757 $15,000 $24,375 $75,390 $84,765
Inductively Welded 11.6% $19,217 $35,802 $13,125 $20,625 $68,144 $75,644
Buried Fasteners 3.2% $5,189 $9,981 $5,625 $7,500 $20,795 $22,670
All Layers Adhered 0% $0 $0 $0 $0 $0 $0
Table 1. Costs associated with various attachment strategies for a 125,000-ft.2 (11,613-m2) big-box-style building in Chicago and Miami.
validated and could be region dependent. Also,
it should be noted that while thermal bridging
could be reduced, depending on the extent of
the reduction, the impact in terms of lost energy
efficiency could still be significant.
EXPERIMENTAL VALIDATION
Before any changes to energy-efficiencyrelated
codes can be considered, the modeled
data suggestive of significant thermal bridging
due to fasteners need to be experimentally
validated. Molleti and Baskaran7 used a horizontal
guarded hot box to measure the effective
R-value of 4- x 4-ft. (1.2- x 1.2-m) insulation
using different fastener densities, screw diameters,
and lengths. Also, they evaluated different
effective R-values, all achieved with two layers
of insulation. While their data set is very comprehensive,
overall it showed lower amounts of
thermal bridging than suggested by the previous
modeling work of Olson et al. using
HEAT3 version 6.03 finite difference software,
as shown in Table 2. The discrepancies between
the modeled and experimental approaches may
be due to the effects of the testing apparatus,
or the limitations of the computer model, or a
combination of both.
The goal of the present project is to develop
a stepwise examination approach to experimentally
validated simulation modeling useful
to building enclosure consultants that can later
be used to evaluate a broader range of roof
assemblies and roof fastener configurations.
While consultants and other members of the
roofing industry are often reluctant to trust
simulation results in any given context due to
the many parameters that influence the accuracy
of computational models, it is the thorough
understanding of simulation limitations
that needs to be evaluated and understood.
Through the experimental validation of a simulation
approach in this project, the researchers
aim to provide a tool to give designers an
acceptable estimate of effective R-value of a
wide range of roofing assemblies that cannot,
due to cost and time constraints, all be tested
experimentally.
The RCI-IIBEC Foundation sponsored
a study titled Laboratory Testing of Roof
Assemblies for Comparison with Simulated
Models: Thermal Performance Assessment
of Thermal Bridges due to Roof Fasteners at
Virginia Tech. The team, led by Dr. Elizabeth
Grant and Dr. Georg Reichard, along with
their students, as well as industry sponsors and
research contributors Simpson Gumpertz &
Heger (SGH) and GAF, is conducting laboratory
tests to compare the thermal performance
of physical models of simple roof assemblies
under different controlled laboratory environmental
conditions compared with computational
models of these assemblies. The modeling
approach will be undertaken using Ansys
Simulation Software, a 3-D finite element analysis
software tool. The computational model
will include a higher level of specificity than
that used in previous approaches; for example,
it will include the precise geometry of the
fasteners and plates as modeled by the manufacturer
rather than modeling these elements
as square objects as was done in the earlier
simulation by Olson et al.3
The study at Virginia Tech uses a controllable
climate test chamber in the Building
Enclosure and Systems Technology (BEST)
Lab at Virginia Tech’s Myers-Lawson School of
Construction to measure heat flow through a
roof assembly similar to that found in commercial
roofs. Through stepwise analysis of impact
factors, the research team
• isolates the thermal effects of fasteners
of different lengths and diameters;
• evaluates the effects of individual
insulation layers first, before pairing
them with a gypsum substrate board,
a high-density polyisocyanurate cover
board, and finally, a metal deck in conjunction
with fasteners; and
• determines the influence of one versus
two layers of insulation. While the
authors acknowledge that two layers
of staggered insulation is the preferred
approach to minimize air movement
within the roof assembly, results from
simulation programs typically will
not show any differences, as it treats
the joints as a perfect contact problem
of the same material. This step
is taken to verify these assumptions
in experiments and assess potential
Fastener Density, Modeled Reduction Experimental Reduction
#/m2 (#/ft.2) from R-30 Design3 from R-31 Design7
2.69 (0.250) 10.98% 5.3%
4.04 (0.375) 13.96% 7.7%
6.73 (0.625) 19.93% 11.7%
Table 2. Modeled versus experimental reductions in effective R-value as a function of fastener
density.
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February 2021 IIBEC Interface • 25
differences in thermal heat transfer effects
introduced by the joints of two-layer
configurations.
The results obtained for these individual
experimental assemblies are compared to the
results retrieved by respective computational
models. A schematic of the apparatus is shown
in Figure 3.
Unfortunately, due to COVID-19, the project
is moving at a slower-than-projected pace
and will not be completed until later in 2021.
CODE IMPLICATIONS
As described previously, energy codes do
not address the significance of thermal bridging
due to fasteners. However, the experimental
data to date and modeling studies of thermal
bridging suggest that in systems with large
numbers of fasteners, thermal losses may be
significant. That would potentially impact not
only ASHRAE 90.1 but also the International
Energy Conservation Code (IECC) and the
National Energy Code of Canada for Buildings
(NECB). Several solutions to the issue of energy
efficiencies being lower than previously expected
are possible:
• Make no changes to energy-efficiency
codes. Simply accept that previously
assumed levels of energy efficiency
are lower in some systems than others.
Given the overall drive towards
reduced energy use, this seems to be an
unlikely and ill-advised approach that
may have long-term consequences on
building performance.
• Increase the levels of insulation to
compensate for thermal bridging. This
approach would force a choice to be
made between increasing insulation
thickness and adhering the membrane
and top layer of insulation. This compensation
could be nonlinear; that is,
designers may need to overcompensate
for the lost R-value with the increase
in insulation thickness to offset the
impact of the thermal bridging. The
code would need to define the “acceptable”
amount of thermal bridging. It
could allow for buried fasteners or not.
This approach could be either prescriptive,
providing for increased insulation
as a function of fastener density, as
described by Molleti and Baskaran,7
or it could allow modeling and experimental
testing to determine the loss
in R-value and therefore the increased
insulation level required.
• Require buried fasteners in all installations
in affected climate zones. Again,
this approach could be prescriptive in
terms of depth of buried fasteners versus
fastener density, or it could allow for
a modeling-based approach. It would
also be dependent on the required wind
uplift resistance level and would rule
out inductively welded fasteners and
membrane fasteners in the seams.
The pathway might be dependent on climate
as well as on the degree to which fastener
thermal bridging impacts R-value. That will not
be accurately known until it has been repeatedly
and independently experimentally verified.
CONCLUSIONS
Modeling by several groups suggests that
energy loss and economic cost of thermal bridging
due to mechanical fasteners in low-slope
roof assemblies could be significant. For a typical
fastener density of 5.38 fasteners per square
meter (0.5 fasteners per sq. ft.), the reduction in
R-value is modeled to be around 14%.
• Further independent experimental
validation by independent groups is
essential before any code changes could
be initiated. Although thermal bridging
has been validated experimentally,7
further such studies could help to more
broadly characterize the various fastening
approaches that could be used as
alternatives.
• The costs of thermal bridging, in terms
of lost R-value and reduced energy efficiency,
will need to be balanced against
the cost of adhesive versus mechanical
attachment and the required wind
uplift resistance.
26 • IIBEC Interface February 2021
Figure 3. Test apparatus used by Virginia Tech to evaluate the thermal resistance of roof
assemblies with and without fasteners.
The pathway might be dependent
on climate as well as on the degree to
which fastener thermal bridging impacts
R-value. That will not be accurately
known until it has been repeatedly and
independently experimentally verified.
REFERENCES
1. T. J. Taylor, J. Willits, C. Hartwig, and J.
R. Kirby. “Optimizing Single-Ply Low-
Slope Roofing Assemblies for Insulation
Value.” Buildings. 2018. pp. 1-17.
2. T. J. Taylor. “Insulation Value
Optimization for Low-Slope Roofs.”
Proceedings of RCI Symposium
on Building Envelope Technology.
Nashville, Tennessee. Nov. 16-17, 2018.
3. E. K. Olson, C. M. Saldanha, and J. W.
Hsu. “Thermal Performance Evaluation
of Roofing Details to Improve
Thermal Efficiency and Condensation
Resistance.” Roofing Research and
Standards Development. STP 1590. S.
Molleti and W.J. Rossiter, Eds. ASTM
International. West Conshohocken, PA.
2015. Volume 8. pp. 10-22.
4. M. Singh, R. Gulati, R. S. Srinivasan,
and M. Bhandari. “Three-Dimensional
Heat Transfer Analysis of Metal
Fasteners in Roofing Assemblies.”
Buildings. 2016. p. 49.
5. T. J. Taylor. “Eliminating Fastener
Thermal Bridging in Low Slope
Roofs: Energy Efficiency Savings versus
Installation Costs.” Open Journal of
Energy Efficiency. 2020. pp. 94-110.
6. D. Burch, P. Shoback, and K. Cavanaugh.
“A Heat Transfer Analysis of Metal
Fasteners in Low-Slope Roofs.” in Roofing
Research and Standards Development. ed.
R. Critchell. West Conshohocken, PA.
ASTM International. 1987. pp. 10-20.
7. S. Molleti and B. Baskaran. “Towards
Codification of Energy Losses From
Fasteners on Commercial Roof
Assemblies.” IIBEC Interface. Feb. 2020.
pp. 14-24.
Elizabeth Grant is
an associate professor
at the School
of Architecture +
Design and the
associate director
of the Center for
High-Performance
E n v i r o nme n t s
at Virginia Tech.
She has written
Integrating Building
Performance with
Design: An Architecture Student’s Guidebook, as
well as papers in Buildings & Cities, Architectural
Science Review, the Journal of Green Building, the
Journal of Architectural Engineering, Interface,
and Professional Roofing. She co-holds two patents
for a roof vent and is active in roofing research.
Elizabeth Grant
Tom Taylor, PhD, is
an advisor of building
and roofing
science for GAF.
This position is
focused on the technical
attributes
and analysis of the
various elements
within a commercial
roof assembly.
He is a frequent
presenter at both
national and regional industry meetings.
He has over 20 years’ experience in the building
products industry, all working for manufacturing
organizations in a variety of newproduct
development roles. He received his PhD
in chemistry and holds approximately 35 patents.
Tom Taylor, PhD
Georg Reichard is a
professor of building
construction and
the associate director
for research in the
Myers-Lawson School
of Construction at
Virginia Tech, where
he is also the director of
the Building Enclosure
and Systems Technology
(BEST) Lab.
His research deals
with experimental and numerical methods in building
science related to building enclosures and environmental
systems. He holds a master’s degree and a doctoral
degree in civil engineering from Graz University
of Technology, Austria, and is a licensed professional
engineer in the commonwealth of Virginia.
Georg Reichard
Jennifer Keegan is the
director of building
and roofing science
for GAF, focusing on
overall roof system
design and performance.
She has over
20 years of experience
as a building
enclosure consultant
specializing in assessment,
design, and
remediation of building
enclosure systems. Keegan provides technical
leadership within the industry as the chair of
the ASTM D08.22 Roofing and Waterproofing
Subcommittee, and she serves as an advocate for
women within the industry as the educational
chair for National Women in Roofing and a
board member of Women in Construction.
Jennifer Keegan
February 2021 IIBEC Interface • 27
A report released by the United States Bureau of Labor Statistics (BLS)
in December of 2020 shows that the number of roofing fatalities reported
in 2019 was up 15% from 2018. The National Census of Fatal Occupational
Injuries report showed that roofers accounted for 111 of 5,333 fatal on-thejob
injuries in 2019. This rise is especially concerning considering that in 2018,
the roofing industry’s death rate was already 51.5 per 100,000, making it one
of the most dangerous professions. The average rate across all occupations
was 3.5 deaths per 100,000. Rates are also up among Hispanic or Latinx workers
(13% higher, the highest it has been since this report started being produced
in 1992). The number of fatalities in the private construction industry is
up five percent from 2018, which is the highest it has been since 2007.
— Roofing Contractor, bls.gov
Roofing Fatalities Up 15% in 2019
Photo Credits: © Can Stock Photo / svanhorn