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Nonlinear differential and difference equations with applications to population dynamics

Organizer(s):
Name:	Affiliation:	Country:
Elena Braveman	University of Calgary	Canada
Gunog Seo	Colgate University	0
Kunquan Lan	Ryerson University	Canada

Abstract:

Differential and difference equations are essential mathematical tools in population dynamics. This session will bring together researchers working on nonlinear differential and difference equations, as well as their applications to population dynamics modeling. The session will provide an opportunity to present and discuss recent developments and future directions in this area. Furthermore, it will enable participants to identify primary ideas and open questions, and foster future interdisciplinary collaborations.

List of approved abstract
Name	Affiliation	Title
Gokula N Chhatria	Sambalpur Universitry	OSCILLATION OF IMPULSIVE SECOND ORDER FUNCTIONAL DIFFERENCE EQUATIONS OF NON-CANONICAL TYPE
Zhaosheng Feng	University of Texas-RGV	Wave Phenomena to Degenerate Parabolic Equations
Christopher Goodrich	University of New South Wales	Monotonicity and Convexity for Discrete Fractional Operators with Applications to Fractional Difference Equations
Yun Kang	Arizona State University	The Role of Demographic and Environmental Stochasticity in a Single Population Model with Component Allee Effects
Kunquan Lan	Ryerson University	Lyapunov type inequalities for integral equations and applications
Gunog Seo	Colgate University	Bistability and limit cycles in generalist predator-prey dynamics