The widths of arrows indicate the flow size. The size of circles show the total incoming/outgoing flows. Dark circles: more outgoing, bright circles with inner ring: more incoming, bright circles: almost same. Click here for full-page map and more exploration at different scales. Detailed inter-hexagon flows were shown as tooltips in the full-page map. Yellow color lines show the relatively lower flows, which could be observe in the full-page map.
See the flows aggregated by towns.The alluvial graph show the estimated flows between each town to seek for clinics. The colors indicate the region of the towns (blue: Central Region, green: East Region, grey: North Region, red: North-East Region, orange: West Region). Most of the same-towns and same colors conncetions are thick, indicating most of the people move locally for accessing healthcare services. More thin cross-regions/cross-towns lines occurr in blue highlighting that the movements for people living in Central Region are more complex. Click here for full-page plot.
The chart shows the distribution of travel distances for the people living in the five regions of Singapore. The chart highlighted the longer travel distances could be made by people living in the Central Region compared to the other four regions. Click here for full-page plot.
The main result map.The received service intensities are calculated based on a 2SFCA approach. The colors of the underlying hexagon cells show the total incoming flows to each hexagon cell (with at least 1 clinic): darker indicates more incoming flows. The size and colors of circles indicate the healthcare intensities: larger and darker indicates stronger intensity. Click here for full page map.
The methods.Two main concepts were used in this project: radiation model (Simini et al., 2012) and two-steps floating catchment area (2SFCA, Luo and Wang, 2003). The chart above provides a brief demonstration of the two concepts. The flow between \(i\) and \(j\) is calculated using: $${\langle T_{ij} \rangle = T_i \times \frac{m_i n_j}{(m_i+s_{ij})(m_i+n_j+s_{ij})}}.$$ The service-to-population is calculated using: $${R_j = \frac{N_j}{\sum_{k\in SA_j} P_k }}$$ and the accessibility is then calculated by using: $${A_i = \sum_{j \in S_i} R_j}.$$ The models were adapted based on our analysis setting.
The tools and team.