Spatial data is of great concern to population health studies. People and entities do not exist in a vacuum, and as such are influenced by and influence those around them. This can lead to geographically correlated issues where space and place are of huge importance, hence the need for GIS in health studies.
This is especially true as populations are often distributed unequally. Wealthier people tend to be concentrated in one area, and people of certain races in others, with varying densities.
There are many applications for health GIS, such as disease mapping, cluster detection, environmental hazards, or modelling health services.
Disease mapping is the epidemiological study of how a given disease spreads, where it goes to and at what rate. This is important as it can be used to predict which areas would be impacted next or the most, and can play a key role in developing resilience or response policies.
Cluster detection is the use of GIS to identify areas with high instances of a given health condition. This often requires the use of a Geographically Weighted Regression analysis in order to determine correlation of a health outcome with any of a variety of possible factors.
GIS can also be used to monitor environmental hazards. This involves analysis of risk exposure as well as mitigation techniques.
Modelling health services is another important role of GIS. For example, GIS can be used to find the ideal location for emergency services through the use of a service area tool, which creates drive time maps and can be used to estimate time-distance from response areas.
However, the use of GIS in health geography also comes with some limitations. One key issue is that of data. Often, health GIS requires public census data, which is always out of date and frequently incomplete or flawed. Flawed data leads to flawed analyses. Furthermore, people are extremely dynamic, and it is difficult to take all the possible variables into account, which often results in regression analyses that indicate one of a myriad number of possible underlying variables.