- Gaston M. N'Guérékata (Morgan State University, U. S. A.)
*Evolution equations; abstract harmonic analysis; almost periodic and almost automorphic functions; fractional differential equations*.- Khalil Ezzinbi (Université Cadi Ayyad, Maroc)
*Dynamical systems; evolution equations; partial functional differential equations; functional differential equations*.

- Maximilian Hasler (Université des Antilles et de la Guyane, Martinique, France)
*Nonlinear algebraic analysis; function spaces; partial differential equations; mathematical physics; field theory; computational mathematics; number theory*.- Piotr Kasprzak (Adam Mickiewicz University, Poland)
*Functions of bounded variation, almost periodic functions, integral and differential equations, fractional differential equations*.

- Om P. Agrawal (Southern Illinois University, U. S. A.)
*Fractional derivatives and their applications; multibody dynamics; analytical and computational mechanics*.- Nasir Uddin Ahmed (University of Ottawa, Canada)
*Systems: deterministic, stochastic, distributed; differential equations and inclusions, optimal control; linear and nonlinear filtering, identification; hemodynamics of artificial heart; modeling of space station, stability and control; suspension bridges and their stability; dynamics of computer communication network and optimization*.- George A. Anastassiou (University of Memphis, U. S. A.)
*Approximation theory; inequalities; computational analysis; operators theory; ordinary differential equations*.- Mouffak Benchohra (University of Sidi Bel Abbes, Department of Mathematics, Algeria)
*Initial and boundary value problems (ivps, bvps) for differential and functional differential equations and inclusions; impulsive differential and functional differential equations and inclusions; controllability of differential and functional differential equations and inclusions; fuzzy differential equations and inclusions; abstract evolution equations and inclusions; dynamic equations and inclusions on time scales; fractional differential equations and inclusions*.- Joël Blot (Université Paris 1 Panthéon-Sorbonne, France)
*Almost periodic solutions of differential equations; variational methods for ordinary differential equations; infinite-horizon optimal control in continuous or discrete time; dynamical systems in economics and management*.- Martin Bohner (Missouri University of Science and Technology , U. S. A.)
*Difference equations; control theory; oscillation; variational systems*.- Joydev Chattopadhyay (Indian Statistical Institute, India)
*Mathematical modelling of population dynamics; mathematical modelling of epidemiology and eco-epidemiology; nonlinear dynamics; differential equations*.- Claudio Cuevas (Universidade Federal de Pernambuco, Brazil)
*Difference equations,periodicity and ergodicity; dispersive estimates; fractional differential equations; functional differential equations; integral and integro-differential operators*.- Toka Diagana (Howard University, U. S. A.)
*Operator theory, ordinary differential equations, stochastic differential equations, integral equations, difference equations*.- Hui-Sheng Ding (Jiangxi Normal University, P. R. of China)
*Asymptotic behavior of evolution equations including periodicity, almost periodicity, almost automorphy, boundedness and stability; abstract evolution equation, functional differential equation, integral equation, difference equation, dynamical systems*.- Jerome A. Goldstein (University of Memphis, U. S. A.)
*Evolution equations; calculus of variations; electron densities in quantum theory; nonlinear PDE*.- Dinh Nho Hào (Hanoi Institute of Mathematics , Vietnam)
*Partial differential equations (PDEs); inverse and ill-posed problems in PDEs; nonlinear analysis; optimal control theory; numerical analysis*.- Xinzhi Liu (University of Waterloo, Canada)
*Ordinary differential equations; functional differential equations; dynamical systems; stability and control theory*.- Carlos Lizama (Universidad de Santiago de Chile, Facultad de Ciencia, Chile)
*Operator theory; ordinary differential equations; integral equations; abstract harmonic analysis*.- Gisèle Mophou (Université des Antilles et de la Guyane, Guadeloupe, France)
*Evolution equations; fractional differential equations; almost periodic and almost automorphic functions; control theory*.- Alex Méril (Université des Antilles et de la Guyane, Guadeloupe, France)
*Evolution equations; complex analysis; partial functional differential equations*.- Ousseynou Nakoulima (University Ouaga 3S, Burkina Faso)
*Evolution equations; nonlinear analysis; control theory*.- Minh Van Nguyen (Columbus State University, U. S. A.)
*Asymptotic behavior of differential equations; semigroup theory and applications*.- Alexander Pankov (Morgan State University, U. S. A.)
*Partial differential equations, homogenization theory, mathematical physics, discrete nonlinear models, nonlinear analysis, almost periodicity*.- Michael Ruzhansky (Imperial College London, United Kingdom)
*Hyperbolic partial differential equations; Schrödinger equations; Fourier analysis*.- Stefan Siegmund (TU Dresden, Germany)
*Nonautonomous dynamical systems; bifurcation theory; transient dynamics; coherent structures*.- Ti-Jun Xiao (School of Mathematical Sciences, Fudan University, P. R. of China)
*Evolution equations; nonlinear analysis; operator families; control theory*.- Yong Zhou (Xiangtan University, P. R. of China)
*Fractional differential equations, functional differential equations*.- Enrique Zuazua (Basque Center for Applied Mathematics, Spain)
*Partial differential equations; systems control and numerical analysis; modelling, analysis, computer simulation and control and design of natural phenomena and other problems arising in r+d+i*.