Allison Kolpas, Ph.D.
Affiliations: | 2008 | Mathematics | University of California, Santa Barbara, Santa Barbara, CA, United States |
Area:
Mathematics, Ecology BiologyGoogle:
"Allison Kolpas"Parents
Sign in to add mentorJeffrey Michael Moehlis | grad student | 2008 | UC Santa Barbara | |
(Coarse-grained analysis of collective motion in animal groups.) |
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Publications
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Kolpas A, Funk DH, Jackson JK, et al. (2020) Phenological modeling of the parthenogenetic mayfly Neocloeon triangulifer (Ephemeroptera: Baetidae) in White Clay Creek Ecological Modelling. 416: 108892 |
Stratton C, Kolpas A, Auld JR. (2018) Optimal Mating Strategies for Preferentially Outcrossing Simultaneous Hermaphrodites in the Presence of Predators. Bulletin of Mathematical Biology |
Fish FE, Kolpas A, Crossett A, et al. (2018) Kinematics of swimming of the manta ray: three-dimensional analysis of open water maneuverability. The Journal of Experimental Biology |
Auld JR, Helker AD, Kolpas A. (2016) Consequences of mating and predation risk for longevity in a freshwater snail: Abstinence makes the heart beat longer. Journal of Evolutionary Biology |
Kolpas A, Busch M, Li H, et al. (2013) How the spatial position of individuals affects their influence on swarms: a numerical comparison of two popular swarm dynamics models. Plos One. 8: e58525 |
Anderson KE, Harrison LR, Nisbet RM, et al. (2013) Modeling the influence of flow on invertebrate drift across spatial scales using a 2D hydraulic model and a 1D population model Ecological Modelling. 265: 207-220 |
Miller JM, Kolpas A, Juchem Neto JP, et al. (2012) A continuum three-zone model for swarms. Bulletin of Mathematical Biology. 74: 536-61 |
Frewen TA, Couzin ID, Kolpas A, et al. (2011) Coarse collective dynamics of animal groups Lecture Notes in Computational Science and Engineering. 75: 299-309 |
Kolpas A, Nisbet RM. (2010) Effects of demographic stochasticity on population persistence in advective media. Bulletin of Mathematical Biology. 72: 1254-70 |
Kolpas A, Moehlis J. (2009) Optimal switching between collective motion states for two agents Applied Mathematics Letters. 22: 600-604 |