Grantee: Purdue University, West Lafayette, IN, USA
Researcher: Zhilan Julie Feng, Ph.D.
Grant Title: An integrated, hierarchical framework for modeling biocomplexity
https://doi.org/10.37717/220020052
Program Area: Studying Complex Systems
Grant Type: Research Award
Amount: $449,508
Year Awarded: 2003
Duration: 3 years
The most fertile ground for advances in science often resides at the interface of disciplinary boundaries, in regions where boundaries of existing knowledge overlap. The synergistic potential of interdisciplinary research is a mainstay in the analysis of complex systems. Finding common threads and emergent patterns in seemingly disparate fields is an eective means to advance theory, increase applicability, and thus expand knowledge. Consider the following disciplines and associated issues:
The dynamics of the scenarios described above for ecology, epidemiology, and genetics can be captured in a general sense with the same structured population model, which in ecology is referred to as a metapopulation model.
Because of the structural parallels, these 3 systems have the same threshold condition. In ecology this is called the extinction threshold, and it maintains that the extinction of a species will occur if its habitat is reduced beyond a certain critical fraction determined by the species life history characteristics. In a similar fashion, it is not necessary to vaccinate all individuals or close all DNA to transposition in order to eradicate a disease or a transposable element. But there are several critical features of these systems that the simple metapopulation model fails to incorporate. All of these systems have an associated spatial landscape, whether it is comprised of habitat patches, a network of cities, or chromosomes. Yet, the structure of the landscape is not included in the simple metapopulation model. How can this model incorporate the intricacies of the landscape, and what predictive benefit is gained by adding such complexity to the model? Moreover, the simple model monitors the system at a metapopulation level operating at a slow time frame (colonization, extinction) but fails to incorporate the local patch dynamics occurring at a faster time scale (birth, death). What can be gained by adding this additional complexity, and does it help quantify these critical thresholds?
Our research will focus primarily on ecological extensions of this structured population model. Our goal is to develop a theoretical framework for studying questions associated with landscape structure and change, in terms of their consequences for species persistence. This framework will be hierarchical in nature, with each new tier adding another level of complexity to model. Each model extension will be linked to a simulation study and then an empirical study. Simulation studies are helpful in evaluating analytic performance and the sensitivity of model parameters. Empirical studies will explore both experimental and natural landscapes. We believe this step is critical for validation of model performance. As we progress from simple to more complex models, we will ask: Does this added complexity capture an emerging property of the system? Is the added complexity justified in terms of gaining more predictive value? How does the model compare with simulation studies and empirical evidence? And ultimately, does this extension of the metapopulation model benefit our understanding of how species persist in complex landscapes? Once these questions are answered, we will transfer this knowledge to further our understanding of parallel problems in other fields, such as epidemiology and genetics.