Catastrophe Finance: An Emerging Academic Discipline

The recent and on-going events in the world's financial markets demonstrate that finance theory remains far from perfected. Meanwhile, the threat of natural disasters continues to increase due to population growth, economic development, climate changes, geologic activity, and political unrest. To better understand and predict natural disasters and their consequences research and training are needed at the interface of geoscience and economics. New academic programs for graduate students in the area of catastrophe finance would help fill this need and could provide better tools and models for risk management and assessment. In turn, greater awareness of the geosciences by market professionals could help assist the spread of scientific knowledge. Importantly, such programs would train the next generation of professionals in finance and environmental organizations to use markets to the advantage of environmental programs and to anticipate the adverse consequences of financial innovation necessary for creating a sustainable future.

Eos, v90, 281-282. [membership required].

Listen to a BBC Radio 4 Podcast interview with Quentin Cooper.

A New Way to Define Anomalous Years

Recently we used networks to examine year-to-year relationships in hurricane activity. This requires mapping the time series of hurricane counts onto a network. In this way the network is physically related to the variation of hurricanes from one year to the next. This idea is relatively new and was introduced by Lacasa et al. [2008]. By doing this we address the following two questions: How can the occurrence of hurricane landfalls over time be examined from the perspective of network analysis? And, what advantages are gained from this perspective? The intellectual merit of the work is an advance in our understanding of historical coastal hurricane activity and the broader impact is a new method for identifying anomalies from time series data. The paper will appear in a forthcoming issue of Geophysical Research Letters. It is coauthored with Thomas Jagger and Emily Fogarty.

The picture shows the visibility network based on the time series of U.S. hurricane counts over the period 1851--2008. The colors indicate the node degree (number of links); 2 or less (red), 3--5 (orange), 6--10 (yellow), 11--20 (green), 21--30 (blue), and more than 30 (dark blue). The network suggests a novel way to think about anomalies in a time series. Years are anomalous not in a statistical sense of violating a Poisson assumption, but in the sense that the temporal ordering of the counts identifies a year that is unique in that it has a large count but is surrounded in time by years with low counts. Thus we contend that node degree is a useful indicator of an anomalous year. That is, a year that stands above most of the other years, but particularly above its "neighboring" years represents more of an anomaly in physical terms than does a year that is simply well-above the average. Node degree captures information about the frequency of hurricanes for a given year and information about the relationship of that frequency to the frequencies over the given year's recent history and near future. With this definition 1985 stands out as the most anomalous of the hurricane years with 1933, 1886, and 1964 also unusual.

Lacasa, L., B. Luque, F. Ballesteros, J. Luque, and J.C. Nuno (2008), From time series to complex networks: The visibility graph. Proc. Nat. Acad. Sci., USA, 105, 4972--4875.