First Building Simulation and Optimization Conference
Loughborough, UK
10-11 September 2012
© Copyright IBPSA-England, 2012
BSO12
MODEL FOR RETROFIT CONFIGURATION SELECTION USING MULTIPLE
DECISION DIAGRAMS
Niall P. Dunphy
1
, James Little
2
, and Roman van der Krogt
2
1
Cleaner Production Promotion Unit, Dept. of Civil & Environmental Engineering, University
College Cork, Ireland
2
ThinkSmart Technologies Ltd., Cork, Ireland
ABSTRACT
The paper demonstrates the use of Multiple Decision
Diagrams (MDDs) in consideration of building
energy retrofit options. Candidate retrofit alternatives
including associated key performance indicators
(KPIs) (e.g. cost, energy, embodied carbon) can be
compiled into MDDs where various performance
implications can be effectively illustrated and KPI
trade-offs explored. We argue MDDs are flexible
supporting a wide range of computations around the
decision process. Significantly, we show KPIs can
also be used as constraints in the search for
satisfactory retrofit configurations and conclude that
the MDD approach complements existing methods of
optimising building energy retrofit options by
providing a reduced initial search space.
INTRODUCTION
There is widespread consensus that climate change is
occurring and that anthropogenic greenhouse gases
(GHG) are contributing significantly (Solomon et al.
2007). Consequently, there is international agreement
that GHG emissions should be reduced to stablise
atmospheric conditions and prevent dangerous
interference with the climate (UNFCC 1992).
The largest single source of greenhouse gases is the
built environment, which accounts for up to 40% of
global energy consumption and associated emissions
(Cheng et al. 2005). As a consequence, improving
building energy efficiency is seen as offering greater
potential for energy savings and greenhouse gas
reduction than any other single domain (EC 2010).
The lifespan of buildings is such that 80% of
European buildings in use today will still be used in
2030 (EC DG-Research and Innovation 2010).
Consequently constructing new buildings to high
energy-efficient standards on their own will not
provide the required building stock energy
performance improvements. Accordingly, substantial
retrofitting for energy conservation and improved
efficiency to existing buildings is needed.
Choosing the right set of components, systems or
interventions in the design of a new build or
retrofitting energy efficiency measures to an existing
building, is a complex problem. It involves multiple
constraints in the context of the existing building and
the specific requirements / preferences of clients.
These assessment criteria include energy
performance, cost, aesthetics, environmental impact,
structural limitations, planning restrictions etc.
CONTEXT
No single configuration will maximise/minimise all
the requirements above. There are too many trade-
offs between the various building energy retrofit
assessment criteria for designers to manually track.
Typically, the objective of a building energy retrofit
project is to maximise energy efficiency, thereby
minimising operating costs while minimising capital
expenditure (now and in the future). At the same time
the existing building’s context must be considered
and specific preferences of the client expressed.
Significantly a life cycle perspective is increasingly
being adopted with respect to these assessment
criteria, particularly so with whole life carbon
considerations and embodied carbon (Lane 2007,
Sturgis and Roberts 2010, Jones 2011).
In such types of decision-making, the modelling and
articulating of complex trade-offs is of great
importance for any system chosen to support the
designer. Finding the optimal solution in such a
subjective area (trade-offs are often difficult to put a
value on) requires innovative solutions
(algorithmically and visually) with respect to
showing the designer what is available as he/she
introduces constraints and expresses preferences
while the building design is undertaking.
Generally, this type of problem is a multi-criteria
decision one and traditionally two approaches have
been adopted in an effort to consider more than one
criterion simultaneously (Triantaphyllou 2002,
Kahraman 2008, Wang et al. 2009). The first is
where all but one criterion is handled as a constraint
and the final one made the objective. The second
approach is where a weighted sum of each criterion is
added to the objective function, reflecting the
perceived importance of each. Both approaches
require a priori information from designers:
boundary conditions for the constraints and/or
weights for the performance criteria. With little
knowledge about the performance space of solutions
in advance, designers may find it difficult to set
appropriate values for those required inputs.
Furthermore, only one optimal solution is obtained
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