ISSN:
1531-3492
eISSN:
1553-524X
All Issues
Discrete & Continuous Dynamical Systems - B
Editorial Board
Peter E. Kloeden | Institute fuer Mathematik, Goethe-Universitaet, Postfach 11 19 32, D-60054 Frankfurt a.M., Germany Phone: (+49) (0)69/798-28622 Fax: (+49) (0)69/798-28846 |
Yuan Lou | Dept. of Mathematics, The Ohio State University, Columbus, OH 43210, USA Phone: (614) 292-5368 Fax: (614) 292-1479 |
Michael Winkler | Universität Paderborn, Intitut für Mathematik, Warburger Strasse 100, 33098 Paderborn, Germany |
Homogenization, optimal design, two-phase flows | |
Partial differential equations, kinetic equations, lerge-time beahavior | |
Inverse and design problems in partial differential equations, mathematics and computation of diffractive, nonlinear, near-field, and nano optics, and other wave propagation problems | |
Analysis of elliptic and parabolic partial differential equations, calculus of variations, and applications to materials | |
Mathematical neuroscience, mathematical biology, differential equations, geometric singular perturbations, stochastic processes, random graphs | |
Fluid mechanics, waves, oceanography, coastal engineering | |
Mathematical biology, reaction diffusion, parabolic and kinetic equations | |
Nonlinear and stochastic climate dynamics, data-driven stochastic modeling, stochastic dynamical systems, reduced-order modeling, partial/delay differential equations, optimal control | |
Nonlinear partial differential equations of parabolic and elliptic type, free boundary problems and interface dynamics, singular perturbation and asymptotic expansions | |
Chris Cosner | Reaction-diffusion equations and ecological modeling, especially spatial modeling, and models for the evolution of dispersal |
Stochastic processes, dynamical systems, partial differential equations, mathematical biology | |
Tomasz Dlotko | Parabolic equations and systems, classical equations of mathematical physics, equations with fractional derivatives, global attractors |
Applied and numerical analysis, scientific computation | |
Analysis of kinetic equations, fluid dynamic equations, and dissipative PDEs | |
Asymptotic analysis, reaction-diffusion systems | |
María J. Garrido-Atienza | Stochastic PDEs, random dynamical systems theory, nonautonomous dynamical systems, dynamical modeling |
Mathematical molecular biology, mathematical neuroscience, cyclic feedback systems, delay equations | |
Yan Guo | Partial differential equations, kinetic theory |
Dynamical systems, numerical methods, stability theory | |
Elliptic and parabolic partial differential equations, propagation phenomena, reaction-diffusion equations | |
Non-autonomous and random dynamical systems | |
Tim Healey | Nonlinear elasticity and nonlinear analysis |
Differential equations, biomathematics, random dynamical systems | |
Sze-Bi Hsu | Mathematical ecology |
Partial differential equations and applications in Engineering, Industry, Biology | |
Machine learning, stochastic analysis, numerical analysis, partial differential equations | |
Song Jiang | Mathematical fluid dynamics, numerical methods for compressible fluid dynamics |
Angel Jorba | Celestial mechanics, analysis and design of spacecraft missions |
Chiu-Yen Kao | Numerical partial differential equations, shape optimization, interface dynamics, image processing |
Mathematical ecology, population dynamics, delay differential equations | |
Mathematical biology, reaction-diffusion, parabolic and elliptic equations, propagation phenomena, free boundary problems | |
Nonautonomous dynamical systems, attractors for infinite dimensional dynamical systems, modelization of dynamical complex networks | |
Optimal control, automatic control, modeling, and of biomedical systems | |
Applied nonlinear PDE, numerical analysis, applications to physics, biology and medicine | |
Degenerate partial differential equations, microlocal analysis, boundary layer equations | |
Mathematical biology, spatial ecology, reaction-diffusion equations, integrodifference equations | |
Mathematical biology, differential equations | |
Systems and controls with engineering and biological applications | |
Applied dynamical systems, mathematical neuroscience | |
Multiscale modeling and methods, in particular for solids; and numerical homogenization and finite element method | |
Computational systems biology; cell signaling; stem cell, morphogenesis, and patterning; scientific computing and numerical analysis; interface dynamics in materials and fluids | |
Kevin Painter | Mathematical and computational modelings of biological processes: embryonic development, cellular biology and cancer development |
Ilya Pavlyukevich | Stochastic differential equations, metastability, Lévy processes, asymptotic expansions |
Discrete dynamical systems, nonautonomous dynamical systems, numerical dynamics | |
Applied analysis, mathematical fluid dynamics, mathematical biology | |
Nonautonomous dynamical systems, random dynamical systems, bifurcation theory | |
Bifurcation theory, dynamical systems, mathematical biology | |
Miguel Sanjuan | Applied nonlinear dynamics, chaos and complex systems |
Björn Schmalfuβ | Random dynamical systems, nonautonomous dynamical systems, stochastic partial differential equations |
Dynamical systems, stochastic processes, theoretical population biology | |
Numerical analysis, computational fluid dynamics | |
Infinite dimensional dynamical systems (deterministic and random), parabolic partial differential equations, mathematical models in biosciences | |
Chunyou Sun | Infinite dimensional dynamical systems, qualitative analysis for nonlinear evolution equations |
Mathematical biology, mathematical oncology, chemotaxis, haptotaxis, kinetic transport equations in mathematical biology, ordinary stochastic differential equations with applications to problems from biology | |
Solid mechanics, fluid mechanics and turbulence | |
Dynamical systems, differential equations, hamiltonian systems, variational methods | |
Deterministic mathematical models and model analysis for population dynamics, in particular, infectious disease models (epidemics) | |
Mathematical ecology and epidemiology, population dynamics, differential equations (ordinary, delay, partial, stochastic) | |
Applied and computational mathematics; Multiscale modeling and computation | |
Fluid dynamics, geophysical fluid dynamics and dynamical systems | |
Adaptive methods for PDEs, micromagnetic simulations, multi-phase fluids, nonlinear wave | |
Nonlinear partial differential equations with applications in biology/ecology: boundary layers, traveling waves, pattern formation and well-posedness (existence and blow-up) | |
Thomas Wanner | Partial differential equations, stochastic dynamical systems, pattern formation |
Michael J. Ward | Reaction-diffusion systems, singular perturbations, asymptotics, mathematical modeling |
Mathematical biology, population dynamics, epidemic models | |
Applied bifurcation theory, critical transitions and tipping points, synchronisation, laser dynamics, climate dynamics | |
Fluid dynamics, perturbation methods, asymptotic analysis, nonlinear DE | |
Mathematical biology, population dynamics,dynamical systems | |
Dongmei Xiao | Qualitative analysis for ODEs, bifurcation theory, population dynamics |
Scientific computation, mathematical biology, computational systems biology | |
Multiscale modeling of complex fluids, moving mesh methods and applications, multiscale analysis and computation | |
Numerical partial differential equations，numerical analysis，finite element method | |
Zhimin Zhang | Numerical PDEs, computational solid mechanics |
Infinite dimensional dynamical systems, nonlinear evolution equations, mathematical biology |
2019 Impact Factor: 1.27
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