Suicide as a contagion: modeling and forecasting emergent outbreaks

NIH Pandemic-Era Grants

Pandemic Era Grants

2024

Document text

Principal Investigator: Katherine M. Keyes
Organization: COLUMBIA UNIVERSITY HEALTH SCIENCES
Fiscal Year: 2024
Award: $639,429
Funding agency: National Institute of Mental Health

Abstract
Suicide rates continue to increase in every age group in the United States and in almost every state—in 2016,
44,965 individuals in the US died by suicide. Developing scientifically rigorous surveillance, reporting, and
forecasting systems for suicide is essential to craft appropriate public health responses. Here we will bring
together geo-located data from Google Extended Trends, National Suicide Prevention Lifeline, Health Cost and
Utilization Project, and vital statistics coupled with the National Violent Death Registry to build and validate
statistical and mathematical models of queries, calls, attempts, and completions of suicide. Our models aim to
address the epidemic by studying it as a communicable process. Our overarching goal is to provide an
anticipatory warning system to inform school-based and community-based prevention and treatment capacity.
Our first Aim is to estimate how suicidal queries, calls, attempts, and completions cluster in space and time.
Temporal and spatial autocorrelation of suicidal behavior shares many features with communicable diseases
that can be conceptualized in terms of the epidemiological triad—agent (media reporting, person-to-person
transmission, lethal vectors), host (history of attempts and psychiatric disorder), and environment (weather,
elevation, and temperature)—for which rigorous statistical models have been used to study geographic and
temporal risk factors associated with infectious disease, even in the face of incomplete surveillance data. We
will estimate the unique and shared autocorrelation of suicide queries, calls, attempts, and completions and
test the extent to which autocorrelation varies by developmental stage (i.e., adolescents and young adults
versus older adults). Our second Aim is to understand the dynamics of suicide risk across developmental
stages through simulation of anomalous suicidal outbreaks using mathematical models that represent suicide
as a contagion. The models will be coupled with Bayesian inference algorithms to enable simulation,
optimization, and estimation of key epidemiological parameters that characterize system dynamics. This effort
will bring together 4 data sources (queries, calls, attempts, and completions) to consider the system as a
whole, rather than as separate streams of information. We will answer critical questions about the extent to
which local and temporal anomalous increases in suicidal outcomes vary across events, as well as the force of
contagious transmission, length of time of contagious suicidal crises, and contribution of lethal means. For our
third Aim, we will use the model-inference framework to produce granular, local, 6-month predictions of suicide
outbreak events. The generated forecasts will help inform when, where, and among whom we can expect
suicide outbreaks to develop, and for how long unless prevention efforts are rapidly disseminated. This project
brings together experts in mathematical modeling, communicable disease and suicide epidemiology,
prevention, and intervention, who will apply state-of-the-art modeling approaches to suicide surveillance and
forecasting.

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