Meta-Connectivity in Urban Morphology: A Deep Generative Approach for Integrating Human–Wildlife Landscape Connectivity in Urban Design
Abstract
:1. Introduction
1.1. Significance of Landscape Connectivity to Urban Ecology
Cross-Domain Translation and Conditional Design Reasoning
1.2. The Meta-Connectivity Hypothesis
2. Material and Methods
2.1. The Meta-Connectivity Framework
2.2. Study Area
2.3. Data Collection
2.3.1. Landscape Connectivity on NBI Data
2.3.2. Landscape Connectivity on eBird Data
2.4. Modelling Landscape Connectivity
2.5. Analytical Metrics of Dataset Processing
2.6. Dataset Observations
2.6.1. Testing Site
2.6.2. Data Evaluation
2.6.3. Metric Biases
3. Architecture of Reasoning System
3.1. Conditional Generative Model: Pix2Pix
3.2. Progressive Reasoning
3.3. Training Pix2Pix Models
4. Results
4.1. Summary of Results
4.1.1. General Observations
4.1.2. Variational Analysis: Guiding the Urban Design Process
4.2. Reviewing Generated Outputs
4.2.1. General Observation
4.2.2. Searching the Best Fit of the Targeted Landscape Connectivity Model
5. Discussion
5.1. Main Findings
5.1.1. Redefining Urban Nature with Meta-Connected Morphology
5.1.2. Latent-Topia: The Meta-Connectivity Revealed by the Datasets
5.1.3. Methodological Subjectivity
5.2. Research Limitations
6. Conclusions
- Integration of Connectivity Metrics: This study successfully integrates human and wildlife connectivity metrics within a single design process. This integration is crucial for creating urban forms that support both human activities and ecological networks. The empirical results from the East London case study validate that the framework can effectively align human and wildlife connectivity, showcasing its practical application. It should be acknowledged that the limitations of the data may result in the findings providing only a limited representation of human–wildlife symbiotic landscape connectivity in a city rather than a general, comprehensive integration.
- Adaptive Design through Gradients: This research highlights the effectiveness of using connectivity gradients rather than traditional corridor-based approaches. The gradient-driven design allows for more flexible and adaptive urban planning, accommodating both human and wildlife needs in a dynamic urban environment. This method was validated through the empirical study, where the framework demonstrated its ability to adjust connectivity based on real-time data.
- Latent Space Similarity in Connectivity Data: This study found that the latent space data distribution between the NBI and eBird connectivity datasets shows a remarkable similarity, indicating that medium to large mammals and birds exhibit comparable spatial connectivity patterns influenced by land factors. This reinforces the framework’s applicability in considering both types of wildlife.
Author Contributions
Funding
Data Availability Statement
Acknowledgments
Conflicts of Interest
Appendix A
Analytical Metrics | Calculation Methods | Processing Explanations |
---|---|---|
Overall landscape connectivity (Cm) | ; | The overall landscape connectivity (Cm) can be obtained through connectivity modelling and can be considered as observational data for implicit learning purposes. For one site, the overall landscape connectivity is the mean of the connectivity values of all territorial units (each is represented by one image pixel) within a site. |
Kernel vitality (Vk) | Weight (V) = 0, if V ∈ Vi 1, if V ∈ Ve and 0 < V < 128 1.5, if V ∈ Ve and 128 ≤ V ≤ 255 Vk = (Σweight(V) for all V in grid)/N; | Scatter plots of eBird data corresponding to each image sample were downloaded for the NBI and eBird datasets, totalling 120 × 2 = 240 images. These scatter plots enable the utilisation of kernel methods and the measurement of observed equivalences within each kernel to interpret their vitality, denoted as Vk. (1) We first divide each scatter plot of the samples into a 200 × 200 grid, where the value of each grid represents a set, V. (2) Second, we classify the values in V as Ve if they are greater than 0 and as Vi if they are equal to 0. (3) Third, we highlight the effect of the scatter plot and increase the weight of the grids in V that are relatively close to the peak value of 255 to 1.5. The weight of the remaining valid grids is 1.0. For each value in Ve, we count it as 1 if it is greater than 0 and less than 192 and count it as 1.5 if it is greater than or equal to 128 and less than or equal to 255. (4) Then, we count each value in Vi as 0. (5) Finally, we sum up all Vi values and all Ve values and then divide the result by 200 × 200. |
Histogram of oriented gradients (HOG) gradient computation | Gx = [[−1, 0, 1], [−2, 0, 2], [−1, 0, 1]]; Gy = [[−1, −2, −1], [0, 0, 0], [1, 2, 1]] | (1) Gradient computation: Calculate the gradients of the image using the typical 3 × 3 Sobel filters [62] horizontally (Gx) and vertically (Gy). |
Histogram of oriented gradients (HOG) gradient magnitude and orientation | M(x, y) = sqrt(Gx (x, y)2 + Gy (x, y)2); θ(x, y) = atan2(Gy (x, y), Gx (x, y)) | (2) Gradient magnitude and orientation: For each pixel (x, y), compute the gradient magnitude (M) and orientation (θ). |
(3) Divide the image into cells: Split the image into small spatial regions called cells, typically of size 8 × 8 or 16 × 16 pixels. (4) Calculate the histogram of oriented gradients for each cell: For each cell, create a histogram of gradient orientations, typically using 9 orientation bins. Each pixel in the cell contributes to the histogram based on its gradient magnitude and orientation. (5) Normalise histograms of cells within blocks: Group cells into larger regions called blocks (e.g., 2 × 2 cells per block) and normalise the histograms within each block. This step helps in achieving illumination invariance. (6) Concatenate the histograms of all blocks to form the final HOG feature descriptor. In this project, all HOG processes are implemented using the following parameter settings: (16, 16) for kernel size, (2, 2) for block size by cells, orientation as 9, and multichannel as True (taking RGB input). The parameter settings are set according to the “skimage.feature.hog ()” function of scikit-image. The variable settings consider the required minimum size of the information to be observed at the scale of the field and the observability of the HOG image output on the A4 (297 mm × 210 mm) layout. |
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Symbol | Implication | |
---|---|---|
LCh | Human landscape connectivity | |
LCh’ | Human landscape connectivity of the site | |
LCw | Wildlife landscape connectivity | |
LCw’ | Wildlife landscape connectivity of the site | |
Cm | Overall connectivity metric | |
Vk | Kernel connectivity vitality | weight(V) = 0, if V ∈ Vi 1, if V ∈ Ve and 0 < V < 128 1.5, if V ∈ Ve and 128 ≤ V ≤ 255 Vk = (Σweight(V) for all V in grid)/N |
Factor (Wildlife) | Sub-Factor | Resistance Value (Ours) | Resistance Value [25] | Resistance Value [40] | Resistance Value [41] | |
---|---|---|---|---|---|---|
Local scale | Buildings | With buildings blocking | 1000 | / | / | 500 (maximum 500) |
Without buildings blocking | 100 | / | / | 100 (minimum 100) | ||
City scale | Land use | Urban | 1000 | 1000 | 1000 | 500 |
Industrial | 1000 | / | 1000 | 500 | ||
Water | 100 | 100 | 1000 | 100 | ||
Quarries | 100 | 90 | 1000 | 250 | ||
Crops | 60 | 60 | 60 | 400–500 | ||
Grassland | 40 | 30–40 | 40 | 100–500 | ||
Forest | 10 | 1–20 | 10 | 100 | ||
Roads | <1000 vehicles/day | 80 | 80 | 80 | / | |
1000–5000 vehicles/day | 100 | 100 | 100 | / | ||
5000–10,000 vehicles/day | 300 | 300 | 300 | / | ||
10,000–20,000 vehicles/day | 700 | 700 | 700 | / | ||
>20,000 vehicles/day | 800 | 800 | 800 | / | ||
Distance to road: 0.4 km | / | / | / | 250 | ||
Distance to road: 0.8 km | / | / | / | 500 | ||
Rivers | Large river (>30 m width) | 120 | 120 | 120 | / | |
Medium river (<30 m width) | 40 | 40 | 40 | / | ||
Distance to stream: 0.8 km–3.21 km | / | / | / | 100–300 | ||
Distance to stream: 3.21 km–9.65 km | / | / | / | 300–500 | ||
Factor (human) | Sub-factor | Resistance value (ours) | ||||
Local scale | Buildings | With buildings blocking | 1000 | |||
Without buildings blocking | 100 | |||||
City scale | Kernel density of POI aggregation (Search radius) | 0–25 m | 1000 | |||
25–50 m | 500 | |||||
50–100 m | 200 | |||||
100–200 m | 100 | |||||
200–300 m | 60 | |||||
300–800 m | 40 | |||||
>800 m | 10 | |||||
Roads | <1000 vehicles/day | 80 | ||||
1000–5000 vehicles/day | 100 | |||||
5000–10,000 vehicles/day | 300 | |||||
10,000–20,000 vehicles/day | 700 | |||||
>20,000 vehicles/day | 800 | |||||
Rivers | Large river (>30 m width) | 1000 | ||||
Medium river (<30 m width) | 1000 |
Analytical Metrics | NBI Dataset | eBird Dataset | ||||
---|---|---|---|---|---|---|
Mean | Maximum | Minimum | Mean | Maximum | Minimum | |
Overall landscape connectivity for wildlife (LCw) | 109.951 | 173.689 | 42.839 | 122.215 | 190.031 | 42.839 |
Overall landscape connectivity for human (LCh) | 106.373 | 173.587 | 55.464 | 114.699 | 190.013 | 54.574 |
kernel vitality (Vk) | 19.741 | 47.520 | 3.150 | 25.949 | 65.240 | 15.460 |
Histogram of oriented gradients (HOG) | 0.006 | 0.010 | 0.003 | 0.007 | 0.013 | 0.003 |
Hyperparameter | Settings |
---|---|
Deep learning platform | TensorFlow 2.9 and Keras |
Buffer size | 400 |
Batch size | 1 |
Image I/O shape | Width, depth, channel = (256, 256, 3) |
Data augmentation | Resizing, random rotation, normalisation |
Generator optimizer | Adam |
Discriminator optimizer | Adam |
Lambda | 100 |
Learning rate of generator | 0.0002 |
Learning rate of discriminator | 0.0002 |
Epoch | 1000 |
LCW’ Candidate ID | Predicted HOG Variance | Measured HOG Variance | Distance (Absolute) |
---|---|---|---|
NBI_LCw’_0.png | 0.0059754900 | 0.004851629 | 0.0000594910 |
NBI _LCw’_1.png | 0.0057605545 | 0.005343917 | 0.0014930026 |
NBI _LCw’_2.png | 0.0059387909 | 0.004267552 | 0.0005948741 |
NBI _LCw’_3.png | 0.0058972843 | 0.006034981 | 0.0010456553 |
eBird_LCw’_0.png | 0.0058958727 | 0.0050879717 | 0.0008079010 |
eBird_LCw’_1.png | 0.0059156528 | 0.0053285174 | 0.0005871354 |
eBird_LCw’_2.png | 0.0058830485 | 0.0046036155 | 0.0012794330 |
eBird_LCw’_3.png | 0.0057947158 | 0.0052909655 | 0.0005037503 |
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Huang, S.-Y.; Wang, Y.; Llabres-Valls, E.; Jiang, M.; Chen, F. Meta-Connectivity in Urban Morphology: A Deep Generative Approach for Integrating Human–Wildlife Landscape Connectivity in Urban Design. Land 2024, 13, 1397. https://doi.org/10.3390/land13091397
Huang S-Y, Wang Y, Llabres-Valls E, Jiang M, Chen F. Meta-Connectivity in Urban Morphology: A Deep Generative Approach for Integrating Human–Wildlife Landscape Connectivity in Urban Design. Land. 2024; 13(9):1397. https://doi.org/10.3390/land13091397
Chicago/Turabian StyleHuang, Sheng-Yang, Yuankai Wang, Enriqueta Llabres-Valls, Mochen Jiang, and Fei Chen. 2024. "Meta-Connectivity in Urban Morphology: A Deep Generative Approach for Integrating Human–Wildlife Landscape Connectivity in Urban Design" Land 13, no. 9: 1397. https://doi.org/10.3390/land13091397
APA StyleHuang, S. -Y., Wang, Y., Llabres-Valls, E., Jiang, M., & Chen, F. (2024). Meta-Connectivity in Urban Morphology: A Deep Generative Approach for Integrating Human–Wildlife Landscape Connectivity in Urban Design. Land, 13(9), 1397. https://doi.org/10.3390/land13091397