Buildings in major metropolitan centers face increased peak electrical load during the warm season, especially during extreme heat events. City-wide, the increased demand for space cooling can stress the grid, increasing generation costs. It is therefore imperative to better understand building energy consumption profiles at the city scale. This understanding is not only paramount for users to avoid peak demand charges but also for utilities to improve load management. This study aims to develop a city-scale energy demand forecasting tool using high resolution weather data interfaced with a single building energy model. The forecasting tool was tested in New York City (NYC) due to the availability of building morphology data. We identified 51 building archetypes, based on the building function (residential, educational, or office), the age of the building, and the land use type. The single building simulation software used is energyplus which was coupled to an urbanized weather research and forecasting (uWRF) model for weather forecast input. Individual buildings were linked to the archetypes and scaled using the building total floor area. The single building energy model is coupled to the weather model resulting in energy maps of the city. These maps provide an energy end-use profile for NYC for total and individual components including lighting, equipment and heating, ventilation, and air-conditioning (HVAC). The methodology was validated with single building energy data for a particular location, and with city-scale electric load archives, showing good agreements in both cases.

Introduction

Why Cities Matter?.

Cities play an important role in addressing global climate change and in mitigating associated risks. More than half of the world's inhabitants live in urban areas, where population growth is expected to continue through the 21st century. Already, cities are responsible for more than 70% of global energy-related carbon dioxide emissions [1]. This high rate of urbanization impacts the environment, increasing pollution, modifying the physical and chemical properties of the atmosphere, local climate and weather [2], and the covering of the soil surface.

Moreover, as a result of a warming climate, the number of extreme weather events is increasing (e.g., storms, high winds, heavy downpours, and heatwaves). Heat waves, in particular, affect both human health and energy use. Heat waves frequency is projected to increase over the 21st century [3,4] as well as their duration and severity [5,6]. Dense, urban environments may compound these issues via urban heat islands (UHIs), defined as higher temperatures in cities as compared to their rural surroundings. Buildings inhibit dissipation of heat due to the larger thermal mass and reduce airflow. Waste heat from air conditioners, vehicles, and other equipment also contributes to increase the effect of urban heat island effect. Coupled with the lack of vegetation, the abundance of concrete, which represents a large reservoir of heat while holding little moisture, contributes to the increase of the temperature. Several studies have reported UHI as a local environmental impact such as cases in Sacramento, CA [7], San Juan, PR [8], and New York, NY [9]. As a result, the UHI contributes to increased energy demand during warm seasons. Recent studies show energy demand will increase by 15% for cooling over the 21st century [10], and summer loads will increase by 10% for most building in the U.S. [11]. High temperatures during heat waves may lead to significant increases of energy demand and consumption to a point where increasing costs and the likelihood of electricity outages [12].

Although single building energy models are available, there is a lack of tools to assess energy loads at the city scale. This lack of information contributes to building of oversized power plant and an increase of the energy prices due to those investments. At the building scale, information is needed to identify areas of investment and cost-reduction (e.g., lighting, HVAC, equipment).

Comprehensive energy efficiency policies may come from an understanding of a global view of a city's energy consumption. For instance, distributed and shared energy resources may lead to significant efficiencies. Spatial proximity may allow for cost-effective district cooling and heating solutions instead of having individual energy systems. This article presents tools that may enable to explore these options and to generate data for in-depth analysis for city-scale energy demands.

The article is organized as follows; first, we rationalize why New York City was chosen as a case study, this will be followed by presenting the methodology with a focus on the energy modeling and the set of data collection used. Model validation is followed by presenting the results for one building and for the entire city. The article closes with the use of the tools to study the energy end-use hourly distribution including spatial distributions or energy maps for mean and extreme weather conditions.

Why New York City?.

The abundant data already collected by city agencies and a comprehensive sustainability plan [13] at the city scale, makes New York City an ideal testbed of multiscale energy technologies. In New York City, buildings account for the majority of the energy use and carbon emissions reaching 73% in 2014 [13]. After the devastating Sandy Storm (2012), the city launched the 80X50 target in September 2014; consisting in reducing 80% of greenhouse gas (GHG) emissions by 2050. As part of this process, buildings have been identified as a key target area where cost-effective reductions can be made [14]. Thus, the city has estimated that improvements in buildings can reduce 60% the total greenhouse gas (GHG) emissions.

Problem Assessed.

The main problem addressed by this study is to evaluate building energy consumption at an accurate spatio-temporal resolution for different categories of buildings. The urban building energy modeling (UBEM) is a nascent research field. Indeed, Reinhart and Davila [15] provided a review of the simulation methods and the different techniques mainly used: bottom–up and top–down approaches. The model developed in this paper is a bottom–up model, because top–down models are not that accurate when it comes to investigate a complex and more integrated energy-supply scenario.

A UBEM requires the combination of several data sets including: climate data, building information, and usage schedule. As for the weather data, many studies used the typical meteorological year (TMY) data [16,17] as input to the model. This 20–30 yr weather records data does not take into account the urban-microclimate and its specificities. Due to the lack of insulation in NYC Buildings, the weather has a major impact on the energy consumption of the buildings. A few reports have validated models' values at the entire city scale. The most developed building energy end-use intensity at large-scale model was created by Howard et al. [18], coincidently for NYC. They used a linear regression model calibrated using ZIP code level electricity data. However, their model only considers annual energy use intensities. On the contrary, the proposed model here provides hourly data which may be useful to urban planners in identifying the peaks over seasons and future needs.

Definition of a Heat Wave.

According to the U.S. National Weather Service (NWS) definition, a heatwave in the Northeast of U.S. occurs when the surface temperature reaches 90 °F for three consecutive days, while a heat advisory occurs when the heat index (combination of temperature and relative humidity) is greater than 102 °F (32.2 °C) for two consecutive days [19]. A heat advisory indicates that the population maybe at risk of heat strokes [20]. Figure 1 below shows the modeled heat index for a heat wave event that took place in the 21st of July 2015. This figure shows the gradient of heat index across NYC, result of the microclimate induced by the diversity of density of buildings and the coastal environment. Heat wave causes droughts, for instance, periods in which cooling water shortages occurred in Europe in 2003. The lack of water supply impacts negatively power plants and caused more than 30 nuclear power plant in Europe to reduce their production because of limitations in the possibilities to discharge cooling water [21]. In the meantime, the energy demand is at its peaks during those phenomena causing blackouts, like the one that occurred in 2003 in USA [12]. In short, energy demands peak during extreme heat events, and they will be a focus scenario of this article.

Fig. 1
Heat Index forecast for 4 am (top row) and 3 pm (bottom row) for July 21–23, 2015 (left; center; right)
Fig. 1
Heat Index forecast for 4 am (top row) and 3 pm (bottom row) for July 21–23, 2015 (left; center; right)
Close modal

Methodology

The development process for the building energy model is divided into three main steps: data collection, energy modeling, and results validation. The primary land use tax lot output (PLUTO) data, launched by the New York City Department of City planning, were used to identify the function of the building considering its land use class and building class and the year of built. For energy modeling, a set of building archetypes, i.e., building sample that characterizes a group of buildings with comparable properties was used [2224]. A secondary academic school building reference model was first developed as a test case; the other archetypes were taken from the set of reference buildings issued by the U.S. Department of Energy (DOE) [25].

Data Collection

Weather Data (uWRF).

Weather data to drive the single building energy model (energyplus) was taken from the urbanized Weather Research Forecast Model (uWRF, 3.5.1) developed and maintained by the National Center for Atmospheric Research (NCAR). uWRF is a mesoscale atmospheric model that takes into account the fluxes exchanged between buildings and the atmosphere. The urban model is composed of a building energy parameterization (BEP) and a building energy model (BEM) as described in Salamanca and Martilli [26] and Martili et al. [27], respectively. It computes the evolution of indoor temperature as a function of energy production and consumption in the building, the radiation coming through the windows, and the fluxes of heat exchanged through the walls and roofs as well as the impact of the air conditioning system as shown in Fig. 2. For this study, we used a spatial configuration of the model consisting of three nested grids, 9, 3, and 1 km, centered in NYC. The two nested domains use two-way nesting, in which calculations from the finer resolution grid are used to update coarser resolution grid points. All domains use 50 vertical levels, with 15 within the bottom 3 km. The model is initialized with North American Regional Reanalysis (NARR, 2006) 32 km resolution data. Further details of uWRF configuration used for this study can be found in Ortiz et al. [28] (Fig. 3).

Fig. 2
Conceptual representation of the BEP–BEM urban physics. BEP computes radiative interactions between buildings including absorption and reflection, as well as dynamical interactions with the atmosphere. BEM in turn, couples this information to account for building heat gains and losses.
Fig. 2
Conceptual representation of the BEP–BEM urban physics. BEP computes radiative interactions between buildings including absorption and reflection, as well as dynamical interactions with the atmosphere. BEM in turn, couples this information to account for building heat gains and losses.
Close modal
Fig. 3
New York City map: Spatial building type distribution by borough (Manhattan, Brooklyn, Bronx, Queens, Staten Island) (Source: nycmap360.com; modified by the authors)
Fig. 3
New York City map: Spatial building type distribution by borough (Manhattan, Brooklyn, Bronx, Queens, Staten Island) (Source: nycmap360.com; modified by the authors)
Close modal

BEP and BEM parameterize the physical interactions between the atmosphere and the building envelope, coupling urban weather and energy demand. BEP takes into accounts the impacts of horizontal and vertical building surfaces in the momentum, heat, and turbulent kinetic energy equations. As for BEM, for each building floor, it considers the diffusion of heat through walls, roofs, and floor; radiation exchange between indoor surfaces and the energy consumption due to air conditioning (AC) systems.

PLUTO.

The plant-area land-use tax-lot output (PLUTO) has been made freely available by the NYC Planning office since 2013. It consists of an extensive land use and geographic data at the tax lot level. PLUTO contains more than 70 fields derived from the data maintained by city agencies, ranging from zip code location, coordinate of the lot, to the build year of built. There are 1 million buildings distributed in 859,134 tax lots, where the spatial distribution of the buildings is plotted in Fig. 3. We notice a shift in buildings pattern between Manhattan (MN) and the four other boroughs of New York. High rise buildings are predominant in MN whereas in the rest of other area of New York. This will induce a different consumption's profile for MN and the other boroughs which we discuss later in the article. This work uses PLUTO version 15v1.

Additional Programming Tools Used

  • energyplus (version 8.5.0) is a public access building energy simulation tool developed by the U.S. DOE. It is used by engineers, architects, and researchers to model both energy consumptions for heating, cooling, ventilation, lighting, and plug and process loads and water use in buildings. Weather files for energyplus are provided by uWRF at the specific locations of the individual buildings.

  • python (version 2.7) is an interpreted, object-oriented, high-level programming language with dynamic semantics. Python supports modules and packages, which encourages program modularity and code reuse. Python was used to write scripts to automate the running of energyplus for a city-scale analysis.

  • A geographic information system (qgis 2.16.2) lets us visualize, question, analyze, and interpret data to understand relationships, patterns, and trends. This tool was used to create an interactive map of NY with the energy end use per building.

Energy Modeling.

Reference buildings used were developed by the U.S. DOE for use in studies that aim to characterize 70% of all the U.S. buildings Stock [25]. We used 16 types of buildings ranging from hotel, restaurant, to school, hospital, midrise apartment, for sixteen cities across the U.S. Relevant to our study, the reference buildings of Baltimore city were taken as our reference due to its proximity to NYC and the range of buildings in both places are similar.

For the residential sector, if building's land use is classified as a one-two family building, this latter is linked to medium rise apartment archetype, whereas if the residential building is classified as multifamily walk-up buildings or multifamily elevator buildings, it is identified as a high rise apartment. For the commercial sector, if the building area is identified as an educational facility, then, the building is classified as a secondary school. If the building is classified as a hospital or health facility, then the building is classified as Hospital. Finally, for the office building type, we have small/medium/large office building depending on the number of floor per building.

For the commercial buildings, we have as archetypes: strip mall, large/small hotel, stand alone retail. Last but not least, the warehouse archetype was also considered in this preselection because their end-use profile differs from all the previous types of buildings that we mentioned.

In the classification table (cf Table 1), we see that residential buildings account for almost 65% of the NYC total floor area, mainly located in the Queens (QN), Brooklyn (BK), Bronx (BX), and Staten Island (SI). Indeed, we notice in Fig. 4 that 44% of one family buildings are located in QN and 28% in BK. However, the majority of high rise buildings (40%) are situated in MN. The education, hospital, warehouse represents only 11% of building floor area while the stand-alone retail building comprise 14% and the office encompass the 10% remaining.

Fig. 4
Spatial distribution of buildings type in New York City (in percentage)
Fig. 4
Spatial distribution of buildings type in New York City (in percentage)
Close modal
Table 1

Total building floor area by building function from PLUTO 2015 (m2)

Total floor area (m2)% Building floor area
One family apartmenta96,483,57218.8
High-rise apartment133,850,27927.0
Mid-rise apartment97,694,00919.0
Large office38,672,8387.0
Small office19,752,8473.5
Education20,316,7224.4
Warehouse24,737,4215.7
Stand alone retail70,316,24314.6
Total floor area (m2)% Building floor area
One family apartmenta96,483,57218.8
High-rise apartment133,850,27927.0
Mid-rise apartment97,694,00919.0
Large office38,672,8387.0
Small office19,752,8473.5
Education20,316,7224.4
Warehouse24,737,4215.7
Stand alone retail70,316,24314.6
a

One family apartment represents one or two stories residential house.

System Implementation.

To implement the multimodel and multidimensional modeling strategy, first the python script selects the corresponding uWRF weather data as inputs to the energyplus model corresponding to the closest location to the buildings. Then, it reads the PLUTO file to collect information about a specific building. Knowing the class of the building, the program will automatically select the corresponding archetype and runs the energyplus file with the uWRF weather file previously selected. The final step consists in the data visualization. Using the output of energyplus, we plot a map of the city or region considered of energy-end use or energy demand. Figure 5 shows the whole flow process.

Fig. 5
Coupling uWRF and energyplus for data processing and qgis for data visualization
Fig. 5
Coupling uWRF and energyplus for data processing and qgis for data visualization
Close modal

Results and Discussions

Validation

Case of City College of New York.

To validate the modeling strategy, we used building data from the City College of New York which was considered as a secondary school reference building archetype. We used a single building energy model to model thermal loads and energy usage of the whole campus for the duration of the simulation. We modeled one of the campus' building of which we had its detail building parameters (architecture data, and equipment data) and also its own consumption data (power demand and fuel consumption). The next step consisted on comparing and validating the result of the energyplus simulated model of that particular building with its own consumption data. Due to the lack of meter per building (for instance, there were only one HVAC meter for almost all the campus), we could not repeat the previous process for each building. The previous one-building model was scaled up using the total HVAC area to the whole campus to get an image of the campus total consumption. Figure 6 shows the comparison between simulation and actual data for selected days for the month of July of 2015, which coincided with a heat wave event as shown in the right-hand axis, showing the heat index (gray line). The average error between campus data and modeled results is about 15% of the total demand.

Fig. 6
CCNY Validation model for the heat wave of July 2015. Real data were obtained from the NYISO load archive for the NYC load zone (J) (Map obtained from Google Earth.).
Fig. 6
CCNY Validation model for the heat wave of July 2015. Real data were obtained from the NYISO load archive for the NYC load zone (J) (Map obtained from Google Earth.).
Close modal

City-Scale Validation.

An additional validation simulation was conducted for the summer of 2015 (July 1–22) at the city scale. Summer electricity energy data were used as these were available for the whole city, while fuel consumption for the whole city was not available. We compared the New York Independent System Operator (NYISO2), Zone-J data to the total simulated demand for three days (July 20–22, 2015), and the results are shown in Fig. 7. The discrepancy between actual data shown can be explained by the fact that NYISO reflects the demand of the whole city not just the buildings. This demand includes the transportation needs for electricity and many other services that consume electricity. When the A/C demand is at its minimum (for our case it was on May 7–8, 2015 when the weather was mild), we make the assumption that the difference between the NYISO real data curve and the total simulated demand provides an approximation of all the other electricity needs that are not related to building consumption. Through this method we find an average demand for other forms of energy equal to 522 MW. Adjusting the forecasted energy demand by this minimum value, our average error for the whole city decreases from 29% to 10%. As Fig. 7 shows, our forecast is able to capture the diurnal variability of the energy demand. Furthermore, the predicted values perform better at night, when the cooling demand drops to close to 0 W/m2, and the base electric equipment and lights are driving the demand. However, when the cooling demand is driving the demand variability because of the high-summer temperatures, our forecast tends to over-estimate. To further decrease the error, future work may need to focus on adding more buildings type for Manhattan Borough, because it is evident that is where the energy demand is the highest and likely responsible for the over-estimation. This discrepancy occurs mostly during the daytime which is when business activity peaks. This indicates that the future focus maybe in detailing office buildings.

Fig. 7
Validation of the city-scale model of New York City (July 20–22, 2015). City-wide demand is simulated with (bottom panel) and without (top panel) nonbuilding demand.
Fig. 7
Validation of the city-scale model of New York City (July 20–22, 2015). City-wide demand is simulated with (bottom panel) and without (top panel) nonbuilding demand.
Close modal

Figure 8 shows the energy consumption intensities per building type during the summer period. In the figure, “others” refers to the energy end-use that is different from HVAC, base electric, and interior Lights. This may include energy needed for the water heating, and exterior lights. It can be noted that depending on the function of the building, the uses differs. For instance, the office building type uses more energy for the electric equipment (base electric) than the residential sectors, while for small office, consumption of 70% of the energy is used as base electric (electric equipment). Whereas one family building and mid-rise building uses only 29% and 23%, respectively, for electric equipment. The HVAC represents the main driver of the consumption during the summer in the residential sector. It consumes between 35% for one family building to 52% for high-rise building.

Fig. 8
Energy consumption distribution by end-use and building type for the summer period (July 1–22)
Fig. 8
Energy consumption distribution by end-use and building type for the summer period (July 1–22)
Close modal

Results for Heat Wave Versus Nonheat Wave Days.

Figure 9 shows the differences of energy demand for a heat wave day (July 21, 2015) minus a nonheat day (June 13, 2015) for Manhattan. We noticed that the total demand presents some discrepancies that vary depending on the type of the building. The causes of those differences may be seen by zoom into the midrise buildings of midtown, Manhattan as shown in Fig. 10, where energy demand differences between a heat wave day and a non-heat wave day are shown. The peak demand difference is 33 W/m2, and the average difference is around 5 W/m2.

Fig. 9
Heat wave versus nonheat wave (July 21 versus June 13, 2015): Energy demand (W/m2)
Fig. 9
Heat wave versus nonheat wave (July 21 versus June 13, 2015): Energy demand (W/m2)
Close modal
Fig. 10
Difference of energy demand between a heat wave case and a nonheat wave case: zoom-in on the south of Manhattan
Fig. 10
Difference of energy demand between a heat wave case and a nonheat wave case: zoom-in on the south of Manhattan
Close modal

We further notice that the main discrepancies may occur for the cooling demand. Indeed, the electricity gap differences represent only 2 W/m2, whereas the average HVAC Demand is 40 W/m2. As for the building type, the residential buildings (one family, mid-rise, high-rise) and some Small office buildings present the highest rate of HVAC difference demand with an average of 25 W/m2 (Fig. 11). For residential buildings, the HVAC also represents the main driver of the consumption so it is normal to notice these high differences. As for the small buildings, it could be due to the fact that those type of buildings are not well insulated compared to large office such that the impact of weather is more significant in those buildings.

Fig. 11
Difference electricity (Right) and HVAC demand (Left) between heat wave versus nonheat wave and function of the building type
Fig. 11
Difference electricity (Right) and HVAC demand (Left) between heat wave versus nonheat wave and function of the building type
Close modal

Spatial Distribution of Building Energy Consumption.

The outputs of the simulation were plotted into energy maps using qgis software (version 2.16.2) to get a more comprehensive view of the spatial distribution of the energy consumption in New York City, and the results are shown in Fig. 12. This energy map shows the intensity per square meter of the energy consumption per type of usage for each area. For better representation, we focus on one section of Manhattan, in midtown. The daily base electric, space cooling, and interior lights energy consumption for Manhattan only are shown in this Fig. 12, where the main differences in the magnitude of consumption and spatial variation within the primary end-use consumption of a typical summer day (June 15, 2016) are clearly shown. As expected the financial district is the highest energy-consumption district in the whole section of the city in all three categories. Across Manhattan, the space cooling consumption is larger than any other end use, reflective of the individual end-use breakdown since most building types consume more energy for space cooling than any other end use. The largest concentration of space cooling and base electric energy consumption is located in the central business district. This pattern is different for the interior lights energy demand, where the largest concentration of energy consumption is located primarily in the upper west side and east side. This difference is explained by the large needs for space cooling and electric equipment in office buildings as opposed to residential buildings.

Fig. 12
Spatial distribution of peak energy demand by end use: top right base electricity, top left cooling, down interior lights (for June 15, 2015) for Midtown, Manhattan, NY
Fig. 12
Spatial distribution of peak energy demand by end use: top right base electricity, top left cooling, down interior lights (for June 15, 2015) for Midtown, Manhattan, NY
Close modal

Hourly Distribution of Building Energy Consumption.

The evolution of the consumption during the day is shown in Fig. 13, where it is noticeable clearly a shift during the daytime between the consumption. For instance, during the morning, at around 7 am, the residential neighborhood consumes more than the office area. During noon, we notice a shift in the consumption with a peak demand that reaches its max in the financial district. We can also notice that there is a shift of the demand between 7 am and 3 pm and again between 3 pm and 9 pm. First, in the morning, the maximum is reached for a residential area (downtown Manhattan) with a peak demand of 350 W/m2. At 3 pm, the peak is around 2000 W/m2 and finally at 9 pm this peak decreases to reach 810 W/m2.

Fig. 13
Hourly energy demand: left (7 am), middle (3 pm), right (9 pm)
Fig. 13
Hourly energy demand: left (7 am), middle (3 pm), right (9 pm)
Close modal

The previous energy maps can be useful to estimate the feasibility of different energy generating systems depending on location such as combined heat and power system, or combined solar thermal and photovoltaic system. For instance, if we consider a block located between 123rd and 121st street and 3rd and 2nd avenue in Manhattan, which is a mixed-use block with 70% of residential space and 25% of office and store space, the corresponding power for base electric would be 1.5 MW and that for domestic hot water would be 0.7 MW. This block, that is not currently served by the local steam system [29], could possibly be a good location for a combined heat and power system. The spatial proximity of these loads is also important in determining the feasibility of combined heat and power systems and by providing the energy model in conjunction with the spatial location such an analysis can be performed.

Conclusions

In this study, we present the development of a city-scale energy-demand forecasting tool using high resolution weather data interfaced with a single building energy model. We focused our work on New York City (NYC) which has a comprehensive building dataset. We identified 51 building archetypes using PLUTO data. A python script was developed to link each individual building to those archetypes and run the energyplus file of that particular archetypes using the corresponding weather file. Weather data for energyplus was provided by an urbanized weather forecast model (uWRF). The methodology was validated with single building energy data for a particular location, and with city-scale energy demand profiles from records from the New York System Operator (NYISO) showing good agreements in both cases.

A case study was taken to illustrate the methodology which consisted of the summer of 2015, which included a heat wave event (July 19–22, 2015). The results for heat wave case indicate peak demands of 2000 W/m2 reached at 3 PM on July 21, with maximum values in the business district. Another case study consisted on comparing the sensitivity of the demand between a heat wave and a nonheat wave day. The results showed an average difference of 5 W/m2 with a peak demand 33 W/m2 for some residential area. The main driver of that difference was the HVAC.

The hourly energy consumption profile for NYC determined in this analysis has many implications. First, it gives a better understanding to how energy is distributed during a day, and how it is spatially distributed in a dense urban environment. It may also assist facilities and urban planners to manage the electric grid and the power generation. Indeed, knowing the spatial distribution of loads will be very useful to identify ideal locations for the implementation of distributed energy generation or renewable energy systems such as combined heat and power systems. Last but not least, this method has the potential to inform urban planners and policy makers of targeting localized energy efficiency and GHG mitigation measures.

Acknowledgment

This research was supported by the NOAA-CREST Grant (NA17AE1625), the National Science Foundation Grant Nos. CNS-0958379, CNS-0855217, ACI-1126113 and the City University of New York High Performance Computing Center at the College of Staten Island, as well as the New York State Energy Research and Development Authority (NYSERDA) under the PowerBridgeNY program. Additional financial support was provided by the Chaire “Energie Durable” EDF Foundation.

References

1.
UN-Habitat,
2013
, “
Planning and Design for Sustainable Urban Mobility: Global Report on Human Settlements 2013
,” UN-Habitat, Nairobi, Kenya, Report No.
031/13E
.
2.
Karl
,
T. R.
,
Diaz
,
H. F.
, and
Kukla
,
G.
,
1988
, “
Urbanization: Its Detection and Effect in the United States Climate Record
,”
J. Clim.
,
1
(
11
), pp.
1099
1123
.
3.
Ebi
,
K.
, and
Meehl
.,
G.
,
2007
, “
The Heat is On: Climate Change and Heat Waves in the Midwest
,” Regional Impacts of Climate Change: Four Case Studies in the United States, Pew Center on Global Climate Change, Arlington, VA.
4.
Meehl
,
G. A.
, and
Tebaldi
,
C.
,
2004
, “
More Intense, More Frequent, and Longer Lasting Heat Waves in the 21st Century
,”
Science
,
305
(
5686
), pp.
994
997
.
5.
Vavrus
,
S.
, and
van Dorn
,
J.
,
2008
, “
Projected Future Temperatures and Precipitation Extremes in Chicago
,”
J. Great Lakes Res.
,
36
(S2), pp.
22
32
.
6.
Hayhoe
,
K.
,
Cayan
,
D.
,
Field
,
C. B.
,
Frumhoff
,
P. C.
,
Maurer
,
E. P.
,
Miller
,
N. L.
,
Moser
,
S. C.
,
Schneider
,
S. H.
,
Cahill
,
K. N.
,
Cleland
,
E. E.
,
Dale
,
L.
,
Drapek
,
R.
,
Hanemann
,
R. M.
,
Kalkstein
,
L. S.
,
Lenihan
,
J.
,
Lunch
,
C. K.
,
Neilson
,
R. P.
,
Sheridan
,
S. C.
, and
Verville
,
J. H.
,
2004
, “
Emissions Pathways, Climate Change, and Impacts on California
,”
Proc. Natl. Acad. Sci.
,
101
(34), pp.
12422
12427
.
7.
Gutowski
,
W. J.
,
Hegerl
,
G. C.
,
Holland
,
G. J.
,
Knutson
,
T. R.
,
Mearns
,
L. O.
,
Stouffer
,
R. J.
,
Webster
,
P. J.
,
Wehner
,
M. F.
, and
Zwiers
,
F. W.
,
2008
, “
Weather and Climate Extremes in a Changing Climate: Regions of Focus: North America, Hawaii, Caribbean, and U.S. Pacific Islands
,”
Synthesis and Assessment Product 3.3
, U.S. Climate Change Science Program, Washington, DC, pp.
81
116
.
8.
Gaffin
,
S. R.
,
Rosenzweig
,
C.
,
Khanbilvardi
,
R.
,
Parshall
,
L.
,
Mahani
,
S.
,
Glickman
,
H.
,
Goldberg
,
R.
,
Blake
,
R.
,
Slosberg
,
R. B.
, and
Hillel
,
D.
,
2008
, “
Variations in New York City's Urban Heat Island Strength Over Time and Space
,”
Theor. Appl. Climatol.
,
94
(1), pp.
1
11
.
9.
Gedzelman
,
S. D.
,
Austin
,
S.
,
Cermak
,
R.
,
Stefano
,
N.
,
Partridge
,
S.
,
Quesenberry
,
S.
, and
Robinson
,
D. A.
,
2003
, “
Mesoscale Aspects of the Urban Heat Island Around New York City
,”
Theor. Appl. Climatol.
,
75
(1), pp.
29
42
.
10.
Crawley
,
D.
,
2008
, “
Estimating the Impacts of Climate Change or Urbanization on Building Performance
,”
J. Build. Perform. Simul.
,
1
(
2
), pp.
91
115
.
11.
Lu
,
N.
,
Leung
,
L.
,
Wong
,
P.
,
Paget
,
M.
,
Taylor
,
Z.
,
Correia
,
J.
,
Mackey
,
P.
,
Jiang
,
W.
, and
Xie
,
Y.
,
2008
, “
Climate Change Impacts on Residential and Commercial Loads in the Western U.S. Grid
,”
IEEE Trans. Power Syst.
,
25
(1), pp.
480
488
.
12.
CBC Digital Archives
,
2003
, “
The Great North America Blackout
,” Canadian Broadcasting Corp., Ottawa, ON Canada, accessed Oct. 20, 2016, http://www.cbc.ca/archives/categories/economy-business/energy/energy-general/thegreat-2003-north-america-blackout.html
13.
Mayor's Office of Recovery & Resiliency, 2007, “
PlaNYC
,” Mayor's Office of Long-Term Planning and Sustainability, New York, accessed Oct. 2, 2016, http://www.nyc.gov/html/planyc/html/about/about.shtml
14.
Mayor's Office of Long-Term Planning and Sustainability, 2015, “
One City Built to Last
,” Office of Mayor, New York, accessed Oct. 10, 2016, http://www.nyc.gov/html/builttolast/pages/home/home.shtml
15.
Reinhart
,
C.
, and
Davila
,
C.
, “
Urban Building Energy Modeling—A Review of a Nascent Field
,”
Build. Environ.
,
97
, pp.
196
202
.
16.
Hall
,
I.
,
Prairie
,
R.
,
Anderson
,
H.
, and
Boes
,
E.
,
1978
, “
Generation of Typical Meteorological Years for 26 SOLMET Stations
,” Sandia National Laboratories, Albuquerque, NM, Report No. SAND78-1601.
17.
Crawley
,
D.
,
Hand
,
J.
, and
Lawry
,
L.
,
1999
, “
Improving the Weather Information Available to Simulation Programs
,”
Building Simulation Conference (BS 1999)
, Kyoto, Japan, Sept. 13–15, pp.
529
536
.
18.
Howard, B., Parshall, L., Thompson, J., Hammer, S., Dickinson, J., and Modia, V., 2011, “
Spatial Distribution of Urban Building Energy Consumption by End Use
,”
Energy Build.
,
45
, pp.
141
151
.
19.
National Weather Service
,
1994
, “
Excessive Heat Watch, Warning and Advisory Heat Index Criteria
,” Regional Operations Manual Letter E-5-94, Eastern Region, National Oceanic and Atmospheric Administration, Bohemia, NY, p.
3
.
20.
National Weather Service, 2001, “
Heat Watches, Warning and Advisory
,” National Oceanic and Atmospheric Administration, Silver Spring, MD, accessed Apr. 28, 2017, http://www.nws.noaa.gov/om/heat/ww.shtml
21.
IAEA
,
2003
, “
Operating Experience With Nuclear Power Stations in Member States in 2003
,” International Atomic Energy Agency, Vienna, Austria, accessed Nov. 15, 2016, http://www-pub.iaea.org/books/IAEABooks/7195/Operating-Experience-with-Nuclear-Power-Stations-in-Member-States-in-2003##ctl00_cphRDBooksHomeMain_FormViewBookDetails_rightsdivdiv
22.
Heiple
,
S.
, and
Sailor
,
D. J.
,
2008
, “
Using Building Energy Simulation and Geospatial Modeling Techniques to Determine High Resolution Building Sector Energy Consumption Profiles
,”
Energy Build
,
40
(
8
), pp.
1426
1436
.
23.
Ascione
,
F.
,
De Masi
,
R. F.
,
De Rossi
,
F.
,
Fistola
,
R.
,
Sasso
,
M.
, and
Vanoli
,
G. P.
, 2013, “
Analysis and Diagnosis of the Energy Performance of Buildings and Districts: Methodology, Validation and Development of Urban Energy Maps
,”
Cities
,
35
, pp.
270
283
.
24.
Mastrucci
,
A.
,
Baume
,
O.
,
Stazi
,
F.
,
Salvucci
,
S.
, and
Leopold
,
U.
,
2014
, “
A GIS-Based Approach to Estimate Energy Savings and Indoor Thermal Comfort for Urban Housing Stock Retrofitting
,”
Fifth German-Austrian IBPSA Conference
(
BauSIM 2014
), Aachen, Germany, Sept. 22–24, pp. 190–197.
25.
Field, K., Deru, M., and Studer, D., 2010, “
Using DOE Commercial Reference Buildings for Simulation Studies
,” Fourth National Conference of IBPSA-USA (
SimBuild 2010
), New York, Aug. 11–13, Paper No. CP-550-48588.
26.
Salamanca
,
F.
, and
Martilli
,
A.
,
2010
, “
A New Building Energy Model Coupled With an Urban Canopy Parameterization for Urban Climate Simulations—Part I: Formulation, Verification and a Sensitive Analysis of the Model
,”
Theor. Appl. Climatol.
,
99
, pp.
331
344
.
27.
Martilli
,
A.
,
Clappier
,
A.
, and
Rotach
,
M. W.
,
2002
, “
An Urban Surface Exchange Parameterization for Mesoscale Models
,”
Boundary Layer Meteorol.
,
104
(
2
), pp.
261
304
.
28.
Ortiz
,
L.
,
Gonzalez
,
J.
,
Gutierrez
,
E.
, and
Arend
,
M.
,
2017
, “
Forecasting Building Energy Demands With a Coupled Weather-Building Energy Model in a Dense Urban Environment
,”
ASME J. Sol. Energy Eng.
,
139
(1), p.
011002
.
29.
ConEd
,
2012
, “
Integrated Long Range Plan
,” Consolidated Edison Co., New York.