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Qualitative and Quantitative Techniques for Differential Equations arising in Applied and Natural Sciences

Organizer(s):
Name:	Affiliation:	Country:
Rehana Naz	Lahore School of Economics	Pakistan
Stephane Lafortune	The College of Charleston, Charleston, South Carolina	USA
Imran Naeem	Lahore University of Management Sciences	Pakistan

Abstract:

Differential equations are of great importance as a tool for modelling, describing and understanding natural and applied phenomena coming from Biology, Chemistry, Economy and Physics. This session aims to bring together scientists of different fields of such as mathematics and applied and natural sciences having differential equations as subject or tool of work. Potential topics to this session include, but are not limited to: • Economic growth theory • Optimal control • Differential equations modelling natural and economic models • Financial models e.g. Hamilton–Jacobi equation, Hamilton–Jacobi–Bellman equations, Option models, Black–Schole models • Equivalence transformations • Stability analysis • Numerical techniques for special problems in mathematical models • Symmetries, Differential Equations, and Applications • Mathematical Modeling in Biological problems • Fluid Mechanics • Evolution equations coming from hydrodynamics • Difference equations and Dynamic Equations on Time Scales

List of approved abstract
Name	Affiliation	Title
Stephen Anco	Brock University	Exact solitary wave solutions for a coupled gKdV-NLS system
Nicoleta V Bila	Fayetteville State University	On a Side Condition for Wronskian-Involving Differential Equations
Efstathios Charalampidis	California Polytechnic State University	Extreme nonlinear excitations in lattice and continuum models
Priscila da Silva	Universidade Federal do ABC	A novel explicit solution for a Novikov equation
Claudia Falcon	Wake Forest University	Entrainment effects of a sphere settling in viscous stratified fluid
Igor L Freire	UFSCar	Asymptotic profiles for solutions of a generalised shallow water model
Danielle Hilhorst	CNRS and University Paris-Sud	Convergence to a self similar solution for a one phase Stefan problem arising in corrosion theory
Miaohua Jiang	Wake Forest University	Gradient Flow of the SBR Entropy
Monica M Motta	University of Padua	Higher order normality in the maximum principle as no-infimum gap condition
Justin Munyakazi	University of the Western Cape	A new discretization of the singularly perturbed Burgers-Huxley equation
Gabriela Planas	Universidade Estadual de Campinas	Analysis of an incompressible cell-fluid Navier-Stokes model
Bin Xie	Shinshu University	Scalar backward stochastic differential equations