eISSN:
2163-2480
Evolution Equations & Control Theory
Editorial Board
Université P.-M. Curie, Laboratoire J.-L. Lions, UMR 7598 CNRS, 4 Place Jussieu, BC 187, 75252 Paris 5ème, France Dissipative dynamical systems, global behavior, stability, stabilization, recurrence, almost-periodicity, oscillation theory, and control theory. | |
Department of Mathematics, University of Virginia, Charlottesville, VA 22903, USA Control theory of evolutionary PDE’s, stabilizability, controllability, long-time behavior of nonlinear evolutions, and theory of attractors. |
Fatiha Alabau-Boussouira | Université Paul Verlaine-Metz, LMAM, Ile du Saulcy, 57045 Metz Cedex 1, France Controllability, stabilization of PDE and coupled systems, evolution equations, wave equation, viscoelasticity, and diffusive coupled systems. |
Hedy Attouch | Institut Montpelliérain Alexander Grothendieck, UMR 5149 CNRS, Université Montpellier, Place Eugène Bataillon, 34095 Montpellier cedex 5, France Dynamical systems, optimization and game theory, numerical methods for compressed sensing, statistics, and optimal control, unilateral mechanics. |
Department of Mathematics University of Nebraska-Lincoln 323 Avery Hall Lincoln, Nebraska 68588, USA Control theory of systems governed by PDE's, applicable analysis of evolution equations. | |
Jacek Banasiak | Department of Mathematics and Applied Mathematics, University of Pretoria, 0028 Pretoria, South Africa Semigroups of operators and evolution equations, applications to biosciences, kinetic models, dynamics on networks, asymptotic analysis of singularly perturbed problems. |
Gang Bao | Department of Mathematics, Zhejiang University, No. 38 Zheda Road, Hangzhou 310027, China Inverse problems and optimal design for PDEs, Maxwell's equations, optics, and electro-magnetism. |
Department of Mathematics, University "Al. I. Cuza", Iaşi, Romania Control theory of PDE's, nonlinear control and stabilization, Hamilton Jacobi Equations, stabilization of stochastic PDE's. | |
Dipartimento di Matematica, Universita' di Pisa, Largo B. Pontecorvo, 5, 56127 Pisa, Italy Calculus of variations, partial differential equations, optimization, optimal control. | |
Piermarco Cannarsa | Dipartimento di Matematica, Università di Roma “Tor Vergata”, 00133 Roma, Italy Optimal control, nonsmooth analysis, viscosity solutions, and controllability of evolutionary PDEs. |
IMAG, Université de Montpellier, CC51, Place Eugène Bataillon, 34095 Montpellier, France Nonlinear dispersive equations (Schrodinger, KdV, wave, kinetic equations), asymptotic behavior, singular limits, finite time blowup. | |
Université P.-M. Curie, Laboratoire J.-L. Lions, UMR 7598 CNRS, 4 Place Jussieu, BC 187, 75252 Paris 5ème, France Nonlinear Schrödinger, heat, and wave equations, asymptotic behavior, finite time blowup. | |
Doina Cioranescu | Universitè P.-M. Curie, Laboratoire J.-L. Lions, UMR 7598 CNRS, 4 Place Jussieu, BC 187, 75252 Paris 5ème, France Evolution equations, fluid mechanics, and homogenization theory. |
Alain Damlamian | Université Paris-Est Créteil, Laboratoire d'Analyse et Mathématiques Appliquées (LAMA), UMR 8050 CNRS, 94010 Créteil Cedex, France Non linear evolution equations, convex analysis, homogenization of partial differential equations and systems. |
Scuola Normale Superiore, 56126 Pisa, Italy Stochastic analysis, Kolmogorov Equations, and Fokker-Planck Equations in Infinite dimensions. | |
Michel C. Delfour | Centre de Recherches Mathématiques, Université de Montréal, Case Postale 6128, Succursale Centre-ville, Montréal (Québec), Canada, H3C 3J7 Shape optimal design, modelling and design of endoprotheses, distributed parameter systems, large flexible space structures, numerical methods in pdes. |
Department of Mathematical Sciences, Carnegie Mellon University, Pittsburgh, PA 15213-3890, USA Nonlinear partial differential equations, calculus of variations, mathematical aspects of materials science, mathematical aspects of imaging. | |
Genni Fragnelli | Department of Mathematics, University of Bari, via E. Orabona 4, I-70125 Bari, Italy Evolution equations, semigroup theory, control theory, Carleman estimates and applications, controllability of degenerate parabolic systems with singular coefficients. |
Université P.-M. Curie, Paris6, Laboratoire J.-L. Lions, UMR 7598 CNRS, 4 Place Jussieu, BC 187, 75252 Paris 5ème, France Bifurcation theory, ODE’s, Hamiltonian dynamics, mathematics for life sciences. | |
Department of Mechanics and Mathematics, Moscow State University, 119991 Moscow, Russia Optimal control theory, controllability, stabilization, Navier-Stokes equations, and mathematical aspects of statistical hydrodynamics. | |
Department of Mathematics, University of Pisa, Largo B. Pontecorvo, 5, 56127 Pisa, Italy Nonlinear hyperbolic equations, Maxwell type systems, Dirac equations, solitary waves and their stability. | |
Graduate School of Mathematical Sciences, The University of Tokyo, 3-8-1 Komaba, Meguro-ku, Tokyo 153-8914, Japan Nonlinear parabolic PDEs, interface evolution, fluid dynamics, materials sciences, self-similarity techniques. | |
Fachbereich Mathematik, Schlossgartenstr. 7, TU Darmstadt, D-64289 Darmstadt, Germany Equations of fluid dynamics, complex fluids, parabolic equations, maximal regularity, asymptotics, free boundary value problems. | |
Department Math. Stat. Phys. Wichita State University, 1845 Fairmount St., Wichita, KS 67260-0033, USA Inverse problems in partial differential equations, Carleman estimates and their applications. | |
Mohamed Ali Jendoubi | Université de Carthage, Institut Préparatoire aux Études Scientifiques et Techniques, BP 51 La Marsa, Tunisia Asymptotic behavior, rate of decay. |
Vilmos Komornik | Department of Mathematics, University of Strasbourg, 7 rue René Descartes, 67084 Strasbourg Cedex, France Observability, controllability, stabilization, linear reversible evolutionary systems, non-harmonic analysis. |
Suzanne Lenhart | University of Tennessee, Department of Mathematics, 227 Ayres Hall, 1403 Circle Drive, Knoxville, TN 37996-1320, USA Optimal control of ordinary and partial differential equations and discrete models, biological applications. |
Alessandra Lunardi | Dipartimento di Matematica, Universita' di Parma, Parco Area delle Scienze 53/A, 43124 Parma, Italy Linear elliptic and parabolic operators, parabolic equations, Kolmogorov Equations in finite and infinite dimensions. |
Josef Málek | Charles University in Prague, Faculty of Mathematics and Physics, Mathematical Institute, Sokolovská 83, 18675 Prague 8, Czech Republic Continuum thermodynamics, implicit constitutive theory, multi-component materials, multi-phase flows, non-Newtonian fluids. |
Bernadette Miara | Paris-Est University, ESIEE, Cité Descartes, 2 Boulevard Blaise Pascal, 93160 Noisy-le-Grand Cedex, France Modelling, homogenization, contact problems, shell theory, elastic or smart materials. |
Juan J. Nieto | University of Santiago de Compostela, Santiago de Compostela 15782, Spain Nonlinear partial differential equations, fractional differential equations, biomedical applications. |
Luciano Pandolfi | Politecnico di Torino, Dipartimento di Matematica "G. L. Lagrange", Corso Duca degli Abruzzi 24a 10129 Torino, Italy Linear distributed control systems, systems with memory, controllability, stability, singular quadratic regulator problems. |
Dipartimento di Matematica, Politecnico di Milano, Italy Dissipative dynamical systems, equations with memory, theory of attractors, linear semigroups, stability. | |
Cristina Pignotti | Dipartimento di Ingegneria e Scienze dell'Informazione e Matematica (DISIM), Università degli Studi dell'Aquila, Via Vetoio 1, Loc. Coppito,67100 L'Aquila, Italy Control theory, delay equations, stabilization, modeling. |
Gipsa-lab, Department of Automatic Control, Grenoble Campus, 11 rue des Mathématiques, BP 46, 38402 Saint Martin d'Hères Cedex, France Stabilization of PDE, coupled ODE-PDE systems, backstepping techniques, quasilinear hyperbolic PDEs, conservation and balance laws, nonlinear controls and observers. | |
Università di Torino, Dipartimento di Matematica, via Carlo Alberto 10, 10123 TORINO, Italy Stochastic control, stochastic evolution equations driven by Wiener process, stochastic evolution equations with jumps driven by Levy processes, local and nonlocal Kolmogorov equations. | |
Yannick Privat | Université de Strasbourg, Institut de Recherche Mathématique Avancée (IRMA), 7 rue René-Descartes, 67084 Strasbourg Cedex, France Shape optimization, optimal control, control of PDE's |
Department of Mathematics and Statistics, University of Konstanz, 78457 Konstanz, Germany Thermoelasticity, wave equations, hyperbolic Navier-Stokes Equation. | |
Bopeng Rao | Department of Mathematics, University of Strasbourg, 7 rue René Descartes, 67084 Strasbourg Cedex, France Exact controllability, feedback stabilization, hybrid systems, quasilinear hyperbolic problems. |
Genevieve Raugel | Départment de Mathématiques, Faculté des Sciences d'Orsay, Université Paris-Sud 11, CNRS, F-91405 Orsay Cedex, France Infinite-dimensional dynamical systems, fluid dynamics, attractors. |
Department of Mathematics, Virginia Tech, Blacksburg, VA 24061-0123, USA Viscoelasticity, fluid mechanics. | |
Dept. Math/Stat, UMBC, 1000 Hilltop Circle, Baltimore, MD 21250, USA PDEs (mostly parabolic) for evolution and control, inverse problems. | |
Jan Sokolowski | Institut Élie Cartan de Lorraine, Université de Lorraine, B.P. 70239, F-54506 Vandoeuvre-lès-Nancy Cedex, France PDE’s, shape optimization, sensitivity. |
Daniel Tataru | Department of Mathematics, University of California, Berkeley, Berkeley CA 94720, USA Nonlinear dispersive equations, harmonic analysis, microlocal analysis, general relativity. |
Gunther Uhlmann | Department of Mathematics, University of Washington, Box 354350, Seattle, WA 98195, USA Inverse problems, partial differential equations, microlocal analysis, scattering theory, and math-ematical physics. |
Department of Mathematics, Princeton University, Fine Hall, Washington Road, Princeton, NJ, 08544, USA Partial differential equations arising in fluid dynamics. | |
Academy of Mathematics and Systems Science, Chinese Academy of Sciences, Beijing 100080, China Control theory of partial differential equations, scattering problems, nonlinear elasticity. | |
Sergey Zelik | Department of Mathematics, University of Surrey, Guildford GU2 7XH, Surrey, UK Dissipative PDE’s, attractors and their dimensions, infinite energy solutions, interaction of dissipative solitons, space-time chaos. |
2017 Impact Factor: 1.049
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