ÌÇÐÄÊÓƵ

BS, Catholic University of Korea
MS, University of Washington
PhD, University of Washington

• Postdoctoral researcher (2012-2013), Mathematics, Ryerson University and York University
• Assistant professor (2011-2012), Mathematics and Statistics, Thompson Rivers University
• Postdoctoral researcher (2010-2011), Mathematics and Statistics, McMaster University
• Postdoctoral researcher (2008-2010), Mathematics and Statistics, University of Ottawa

• Mathematical Biology & Epidemiology: Mathematical Modeling, Population Dynamics, Spatial Ecology, Biological Invasions, Infectious Disease Dynamics
• Dynamical Systems & Analysis: Nonlinear Dynamical Systems, Bifurcation Theory, Chaos, Differential Equations (ODEs & PDEs)
• Computational Mathematics: Numerical Analysis, Scientific Computing

Published Papers

1. Gunog Seo and Gail S.K. Wolkowicz (2020) Pest control by generalist parasitoids: a bifurcation theory approach. Discrete and Continuous Dynamical Systems Series S., 13(11),&²Ô²ú²õ±è;3157–3187
2. Gunog Seo and Gail S.K. Wolkowicz (2018) . Journal of Mathematical Biology, 76(7), 1873–1906.
3. Qihua Huang, Gunog Seo, and Chunhua Shan (2018) . Mathematical Biosciences, 296, 26–35.
4. Gunog Seo and Gail S.K. Wolkowicz (2015) Existence of multiple limit cycles in a predator–prey model with arctan(ax) as functional response. Communications in Mathematical Analysis, 18(1),&²Ô²ú²õ±è;64–68.
5. Jian Fang, Kunquan Lan, Gunog Seo and Jianhong Wu (2014) Spatial dynamics of an age-structured population model of Asian Clams. SIAM Journal on Applied Mathematics, 74(4), 959–979.
6. Alexandra Erbach, Frithjof Lutscher, and Gunog Seo (2013) Bistability and limit cycles in generalist predator–prey dynamics. Ecological Complexity, 14, 48–55.
8. Gunog Seo and Frithjof Lutscher (2011) Spread rates under temporal variability: calculation and application to invasions. M3AS: Mathematical Models and Methods in Applied Sciences, 21(12), 2469–2489.
9. Gunog Seo and Donald L. DeAngelis (2011) A predator–prey model with a Holling type I functional response including a predator mutual interference. Journal of Nonlinear Science, 21(6), 811–833.
10. Frithjof Lutscher and Gunog Seo (2011) The effect of temporal variability on persistence conditions in rivers. Journal of Theoretical Biology, 283 (1), 53–59.
11. Gunog Seo and Mark Kot (2009) The dynamics of a simple laissez-faire model with two predators. Mathematical Biosciences and Engineering, 6 (1), 145–172.
12. Gunog Seo and Mark Kot (2008) A comparison of two predator–prey models with Holling’s type I functional response. Mathematical Biosciences, 212 (2), 161–179.
     

Submitted Papers

• Gunog Seo, Qihua Huang, Chunhua Shan, and Tina Or (2026) Threshold Dynamics and Cyclic-Fold Bifurcations in a Toxin-Dependent Predator–Prey Model with Holling Type I Response. (66 pages). Submitted to Journal of Mathematical Biology.
   

Papers in Preparation

• Gunog Seo & Tina Or, Modeling Drug Synergy and Resistance Evolution in Cancer Therapy: A Dynamical Systems Approach. 

The dynamics of simple predator-prey models with Holling’s functional responses. University of Washington. 2008.

• Nominated for the Phi Eta Sigma "Professor of the Year" award, ÌÇÐÄÊÓƵ, 2014-2015, 2015-2016, 2018-2019, 2019-2020.
• Included on the list of the most influential people at ÌÇÐÄÊÓƵ from the survey of the class of 2016, 2017, 2018. 
•  (best paper in 2013-2014 volume of the Journal of Biological Dynamics; jointly authored with Marion Weedermann and Gail Wolkowicz; awarded in October, 2015). 

• Research Council Discretionary Grant, 2017, ÌÇÐÄÊÓƵ, NY.
• Research Council Discretionary Grant, 2015, ÌÇÐÄÊÓƵ, NY.
• NSF Grant to collaborate with Canadian researchers, 2014.
• NSF Travel Grant for the AARMS-CRM workshop on Sustainability of Aquatic Ecosystem Networks held in Fredericton, New Brunswick (October 22-25), 2013.
• Research Council Discretionary Grant, 2013, ÌÇÐÄÊÓƵ, NY.