spaces (Spagnolli et al., 2011). Recent years have
seen the rise of data science based tools to deliver
personalized actionable energy reports for the occu-
pants in order to help them save energy (Zeifman,
2012; Chen and Cook, 2012; Birt et al., 2012). These
techniques mostly deploy disaggregation algorithms
on smart metering data in order to achieve appliance
level breakdown of energy consumption.
However, these techniques necessitate the exis-
tence of a usually large input dataset. Moreover, they
frequently involve complex calculations in order to
extract various patterns from this data, thereby re-
quiring considerable computational power and time,
nowhere near the capabilities of current embedded
electronics. Therefore, a key limitation of these so-
lutions is that such information is provided after a
significant gap of time and after the energy has been
consumed.
This paper presents an integrated simulation based
platform for providing proactive energy savings rec-
ommendations to building occupants with regard to
their heating equipment by leveraging the power of
Internet of Things (IoT) enabled sensing technolo-
gies, validated thermal models and a custom, opti-
mized simulation engine.
2 BACKGROUND THEORY
2.1 Choice of Modeling Approach
The ability of our integrated tool to deliver accurate
feedback rests on the underlying thermal model. The
proposed system needs to be tailored to the physi-
cal properties of the building in question and hence
should be able to capture the interactions between
physically connected spaces in the building. This pa-
per represents such a thermal model of the building
using a network of resistances and capacitances. A
typical building is made up of ceilings, floors, fa-
cade and internal walls as well as windows. All these
different elements can both store heat and transfer it
through various mechanisms. Apart from these ele-
ments, room air and other mass (ex. furniture) also
participate in the above-mentioned processes. So a
useful representation is to model the heat storage us-
ing capacitors and the heat transmission using resis-
tors. This work is built on the well-studied and proved
lumped capacitance method. (Maasoumy et al., 2011;
Fraisse et al., 2002). The choice of this modeling ap-
proach has been motivated by the following consider-
ations:
1. The resulting model should be descriptive enough
to capture all the relevant dynamics to give reli-
able and accurate results. For this, it was neces-
sary to model each room and wall with at least one
node.
2. It should have reasonable data needs and be com-
putationally efficient to allow for near real time
applications.
3. Finally, it should be dynamically customizable for
various buildings with minimal overhead.
2.2 Developing an Electrical Network
An equivalent electrical network has been developed
in order to represent the thermal processes in the
building. For this, each node is assigned to every
room and wall (if the wall has multiple layers then an
equal number of nodes can be assigned to the wall),
which is then connected to the ground via a capacitor,
C.
Heat transfer in a typical building takes place
through the three processes: conduction, convection
and radiation. Heat conduction across walls under
steady state condition can be described by
Q
cond
=
k · A · (T
2
− T
1
)
L
(1)
where Q
cond
is the conductive heat transfer rate, k is
the thermal conductivity, A and L is the area and the
thickness of the wall accordingly, with T
1
& T
2
the
temperatures on the two sides of the wall. Convective
heat exchange also takes place from the surface of the
walls and the room air. This rate of heat transfer is
given by
Q
conv
= h · A · (T
s
− T
air
) (2)
where Q
conv
is the conductive heat transfer rate, h is
the convective heat transfer coefficient, T
s
is the sur-
face temperature and T
air
is the temperature of the
surrounding air . In addition to these, heat transfer
also takes place via radiation exchange that occurs
between the internal surfaces of the wall, between fa-
cades surfaces and the sky and irradiation from the
sun. The heat exchange between the internal sur-
faces of the walls is neglected. This is justified since
walls of rooms are almost at the same temperature and
therefore net heat exchange between them can be ne-
glected. Further, long-wave radiation exchange with
the sky can be modeled using a combined convective
and radiative heat transfer coefficients for the exter-
nal surfaces as has been proposed in (Gyalistras and
Gwerder, 2009). Heat gain from solar radiation can
be modeled as direct heat inputs to room air and wall
surfaces.
All the above mentioned heat transfer mecha-
nisms, can now be represented using an electric anal-
ogy. In such a model, voltage source plays the role
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