Decisions in the early stage of the architectural design process are crucial to reducing a building’s life cycle impacts, because 70% of the decisions related to the project’s sustainability are made at this stage
[8]. Traditional building performance simulation lags behind this stage, and it is not easy to perform comprehensive simulations on various parameter combinations. Meanwhile, the integrated LCA method is generally not applied to help architects to select design solutions at the early design stage because it is time and information consuming
[9]. The information integration function of building information modelling (BIM) software helps to conduct LCA and LCC analysis, such as One Click LCA
[10] for the early comparison and selection of the design schemes, and the Revit Plugin program Tally
[11], which can assist in the selection of building material solutions in a BIM model, and conduct a complete building LCA. However, due to the limitation of manual variable settings, it is difficult to support the automatic feedback of calculation results and the screening of a large number of design parameter combinations. The parametric design platform can support the automatic generation of design variables and the linkage to the life cycle inventory (LCI) data and to the energy simulation program
[12]. It can significantly improve the efficiency and accuracy of performance optimization through the combination with the optimization algorithm.
2. Optimizing Buildings’ Life Cycle Performancterature Review
Decisions in the early design stage are essential to reducing buildings’ life cycle environmental impacts and cost
[13][14]. The studies reviewed are all concerned with multi-objective optimization processes that target building performance in the early design stage. In terms of summarizing the variables, the varieties of the material variables are not analyzed because building performance design based on LCA/LCC methods necessarily involves material selection. In this stage, geometric design parameters are the most intuitive elements to consider, and it is found through the review that studies with life cycle impacts or cost as targets tend to consider the geometric variables in a simple way, while studies that consider building form diversity as an innovative point often do not include the target of calculating life cycle performance (
Table 1). The studies reviewed are grouped into two categories. The first category focuses on the generation of geometric forms. The second category focuses on the design process of the project.
Table 1.
Review of the literature on classification based on design diversity and LCA relevance.
Category |
Year |
Authors |
Geometric Variables |
Life Cycle Objectives |
Basics |
Characteristics |
Operational Energy |
Embodied Energy |
Economy |
Others |
Orientation |
Plan |
wwr |
Geometry: free-form |
2019 |
Si et al. [14][15] |
|
|
|
Eave depth by 10 variables |
√ a |
|
|
predicted percentage dissatisfied |
2015 |
Negendahl et al. [15][16] |
|
|
|
Amplitude of façade fold |
√ |
|
cost |
daylight |
2014 |
Jin et al. [16][17] |
|
|
|
Free-form mass controled by 5 variables |
√ |
|
|
|
2009 |
Yi et al. [17][18] |
|
|
|
Controlling points of surface |
√ |
|
|
|
Geometry: mass-box |
2020 |
Harter et al. [18][19] |
√ |
√ |
|
7 different plans |
√ |
primary energy |
|
|
2019 |
Shadram et al. [19][20] |
√ |
√ |
√ |
|
√ |
embodied energy |
|
|
2017 |
Yang et al. [20][21] |
|
|
√ |
Sunshade board length |
√ |
|
envelope construction cost |
|
2016 |
Brunelli et al. [21][22] |
|
|
|
Building footprint |
√ |
CO2 emission |
net present value of the investment |
comfort level |
2013 |
Basbagill et al. [9] |
|
√ |
√ |
Number of buildings, number of floors |
√ |
CO2 emission |
|
|
Design process |
2021 |
Abbasi et al. [22][23] |
|
|
|
|
√ |
embodied energy, renewable energy |
operation cost, embodied cost |
|
2019 |
Ascione et al. [23][24] |
√ |
|
|
|
√ |
primary energy, CO2 emission |
global cost |
|
2019 |
Li et al. [24][25] |
√ |
|
√ |
|
√ |
primary energy |
global cost, investment cost |
|
2018 |
Shadram et al. [7] |
|
|
|
|
√ |
primary energy |
|
|
2017 |
Ascione et al. [25][26] |
|
|
√ |
Overhang projection ratio |
√ |
|
LCC |
|
2016 |
Hollberg et al. [12] |
|
|
|
|
|
non-renewable primary energy |
|
|
2.1. Geometric Variables Focused
The studies reviewed in
Section 2.1.1 are cases with unique form generation logic (free-form) due to the uniqueness of the solutions, and some of these studies do not include life cycle objectives. In
Section 2.1.2, the form generation logic is weaker than that described in
Section 2.1Section 2.1.1.
1. The geometric models are based on operational energy consumption calculation zones (mass-box). Life cycle performance is considered in all of the studies in the second part.
2.1.1. Free-Form Geometry
The geometric design parameters of a building have a significant effect on its appearance and performance. To support the diversity of architectural design, while considering the concision of the model required for the energy simulation and the optimization process, some researchers have studied the parametric definition of the geometric model in the early design stage.
Jin et al.
[16][17] defined the shape of the building as a polygon, controlling the shape by changing the polygonal shape and twisting angle of the upper and lower bottom surfaces; Si et al.
[14][15] controlled the generation of the roof using the degree of deviation of ten points of the irregular polygonal roof from the center coordinates, in order to affect the indoor environment objectives. Negendahl et al.
[15][16] investigated the relationship between the number and amplitude variables of façade folds and building energy consumption. Yi et al.
[17][18] controlled building forms by defining the hierarchical relationship between geometry points to explore the building geometry without being restricted to a box or simple form.
2.1.2. Mass-Box Geometry
The above studies used specific geometric variables to study specific building models without LCA- or LCC-related objectives. In studies involving LCA, the formulation of geometric variables is often simplified from “free-form” to “mass-box”.
Basbagill et al.
[9] took an H-shaped plane as a prototype and generated building plans with different proportions and shapes by adjusting each side’s parameters. The geometric parameters of this plan’s outer contour and the envelope structure’s construction layers and their thickness were used as variables that were subjected to a sensitivity study. Shadram et al.
[19][20] classified the plan shapes of typical residential buildings into six types (“□”, “U”, “H”, “L”, “T”, “×”), the geometric variables of the outer contour and the inner contour were set for each basic shape, and optimization was carried out with the objectives of building’s operational and embodied energy consumption. Harter et al.
[18][19] investigated the uncertainty of variables regarding the life cycle total energy under seven plan shapes (“□”, “+”, “L”, “U”, “H”, “T”, “□ with basement”). Yang et al.
[20][21] set the windows’ number, unit width, unit length and sunshade board length as geometric variables to optimize the envelope construction cost and thermal energy demand. Brunelli et al.
[21][22] studied a case with alternative building footprints to optimize thermal energy demand, and net present value of the investment and CO
2 emissions.
The above studies set the building plan’s geometric variables, elevation, or spatial position relationship based on the “mass-box” model and obtained a more diverse early design stage simplified model. This way of defining geometric variables appears in a large number of studies involving building performance. Some of them also added variables such as the shape of shading components and the verandas that do not change the main form of the building. Because the “mass-box” modelling approach is commonly used, this
enst
rudy only exemplifies studies that involve life-cycle impacts or cost in the objective.
2.2. Design Process Focused Life Cycle Performance Optimization
Due to the large decision space formed by the variables and objectives, searching for the best solution is inefficient and complicated for architects. Because of the complexity of the LCA and LCC methods, improvement of the design process is a more important part of the optimization. Geometric forms are not the focus in these following studies.
Hollberg and Ruth
[12] designed a single-objective optimization process with the objective of non-renewable primary energy consumption by using the parametric platform Grasshopper (GH) and the optimization plug-in Goat. Several plans pre-set by the architects were analyzed and compared, and then insulation material, thickness, and external window alternatives were set as variables to be automatically optimized. The authors pointed out that the current LCA calculation is a time-consuming task, and architects usually did not have relevant knowledge and experience. Meanwhile, the information about the materials, the structures, and the service system required for LCA is often not available in the early design stages.
Shadram et al.
[7] combined the comprehensive advantages of building information in the BIM platform with the mature energy analysis tool and the optimization capabilities of the parametric platform to study a small apartment building in one country under four different climate zones. This process used gbxml format files to transfer geometric information, using the MySQL database to transfer material information, linking BIM software and the multi-objective optimization module in GH to achieve a fully automatic optimization process. This method required a higher level of development (LOD) of the model, and the geometric parameters such as building shapes were not set as variables. It was more suitable for the later stages of the design process.
Abbasi et al.
[22][23] also combined BIM and parametric platforms. The building was originally developed in Revit, containing geometric component information. The geometrical data and amount of materials were extracted as input data in the Athena software to calculate embodied energy, renewable energy consumption, and other LCA indicators such as GWP. The three-dimensional model was introduced into GH to regenerate the model for operational energy optimization of the building, using Ladybug and Honeybee plugins. The optimized results were then added to Navisworks, another BIM platform, in the format of database information to create a higher LOD model. In the above-mentioned workflows, the geometric parameters were defined in the original Revit model. The overall design process enhanced the model’s information, but the method was unidirectional and could not reverse the early concept of the project. The optimization focused on materials and equipment rather than aesthetic design.
The studies mentioned above adopted the idea of optimizing building performance in one step. Ascione et al.
[25][26] performed the optimization in stages. In the first stage, the objectives of optimization were the minimization of thermal energy needs for space heating and cooling. In the second stage, an intelligent search strategy was carried out to identify the robust cost-optimal retrofit solutions of the whole building system. Finally, a careful decision-making process was performed to find a recommended retrofit package among the 12 cost-optimal solutions found in stage two. This approach was applied to the design of a building energy retrofit. The variables were limited to material and equipment.
Another study from Ascione et al.
[23][24] presented a three-phase framework for multi-objective optimization. Phase One was a three-objective (annual thermal energy demand for space conditioning, annual electrical energy demand for artificial lighting, annual percentage of discomfort hours) Pareto optimization of building geometry, HVAC operation, and the envelope. Phase Two was a smart exhaustive sampling running within Pareto solutions provided by Phase One with another three objectives (primary energy consumption, global cost, investment cost). Phase Three selected the design solutions provided by decision-makers according to the optimal solution sets as well as the other performance indicators. Due to the calculation of objectives in phases, the optimal solutions in each phase were not global. The building geometric variables considered in the study were not as detailed as the HVAC or material ones.
Li et al.
[24][25] proposed a coordinated optimal design method. An iterative approach was adopted to coordinate multi-stage optimizations of the building envelope and the energy systems. The envelope design and the energy system design were optimized iteratively using the updated design of each other until the coordinating design variables converged. A zero-carbon building was tested and the objectives’ results were better compared with existing multi-stage design methods. The premise of this method was that there existed a clear trade-off relationship between the objectives in the different steps of the optimization process.