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Models on the Move: Memory and Temporal Discretization in Animal Movement

  • Author / Creator
    Schlaegel, Ulrike E
  • Movement ecology thrives from a successful synergy of data and models. In a field where experiments are difficult or impossible, linking field data with mathematical and statistical models allows us to test hypotheses and increase our quantitative understanding of movement processes. Owing to technological progress, data availability and quality are growing rapidly, inspiring new questions and challenging methodology. In my thesis, I address two modelling challenges, one at the forefront of current research on memory-based movement and the other long-standing, yet prevailing, in movement data analysis. Movement serves needs, such as foraging, but also requires time and energy. Therefore, we expect animals to have evolved strategies for efficient movement, likely drawing on cognitive abilities. Indeed, one of the current challenges in movement ecology is to understand the role of cognition, including memory, for movement. To date, very few models that include memory mechanisms have been confronted with data. In my thesis, I present a new cognitive-based model, in which an individual's travel history feeds back to future movement decisions. I focused on the pure spatio-temporal aspect of the travel history, assuming that an individual keeps track of elapsed times since last visits to locations and uses this information during the movement process. I showed that, despite the dynamic interplay of information gain and use, statistical inference can successfully identify this mechanism. I further applied the new modelling framework to wolf (Canis lupus) movement data to test whether wolves adopt a prey management strategy, based on memory, that is directed at reducing impacts of behavioural depression of prey through optimal timing of returns to hunting sites. I found support for the hypothesis but also point out the need to analyze a larger number of individuals to reach stronger conclusions. Data collection methods, as well as standard modelling approaches, discretize the temporal dimension of movement processes. This discretization is a challenge for data analysis, because results may be affected by data sampling rate. In my thesis, I develop the formal concept of movement models' robustness against varying temporal resolution. I provide a series of definitions for movement model robustness. These definitions vary in their strength of conditions but all rest on the same requirement that a model can validly be applied to data with varying resolutions, while parameters change in a systematic way that can be predicted. In an analysis of random walks and spatially-explicit extensions thereof, I found that while true robustness is rare, approximate robustness is more widely present in models. I further demonstrate how robustness can be used to mitigate the influence of temporal resolution on statistical inference.

  • Subjects / Keywords
  • Graduation date
    2015-11
  • Type of Item
    Thesis
  • Degree
    Doctor of Philosophy
  • DOI
    https://doi.org/10.7939/R3NG4GX5D
  • License
    This thesis is made available by the University of Alberta Libraries with permission of the copyright owner solely for non-commercial purposes. This thesis, or any portion thereof, may not otherwise be copied or reproduced without the written consent of the copyright owner, except to the extent permitted by Canadian copyright law.
  • Language
    English
  • Institution
    University of Alberta
  • Degree level
    Doctoral
  • Department
    • Department of Mathematical and Statistical Sciences
  • Specialization
    • Applied Mathematics
  • Supervisor / co-supervisor and their department(s)
    • Lewis, Mark (Mathematical and Statistical Sciences)
  • Examining committee members and their departments
    • Lele, Subhash (Mathematical and Statistical Sciences)
    • Merrill, Evelyn (Biological Sciences)
    • Moorcroft, Paul (Organismic and Evolutionary Biology)
    • Kouritzin, Mike (Mathematical and Statistical Sciences)
    • Wiens, Douglas (Mathematical and Statistical Sciences)