期刊名称：EVOLUTION EQUATIONS AND CONTROL THEORY ISSN： 2163-2480 出版频率： Quarterly 出版社： AMER INST MATHEMATICAL SCIENCES-AIMS, PO BOX 2604, SPRINGFIELD, USA, MO, 65801-2604   出版社网址： http://aimsciences.org/index.html 期刊网址： http://aimsciences.org/journals/home.jsp?journalID=25 影响因子： 1.081 主题范畴： MATHEMATICS, APPLIED;    MATHEMATICS 变更情况： 期刊简介(About the journal)    投稿须知(Instructions to Authors)    编辑部信息(Editorial Board)    About the journal EECT is covered in Science Citation Index-Expanded (SCIE) including the Web of Science ISI Alerting Service Current Contents/Physical, Chemical & Earth Sciences (CC/PC&ES). EECT is primarily devoted to papers on analysis and control of infinite dimensional systems with emphasis on applications to PDE's and FDEs. Topics include:   *  Modeling of physical systems as infinite-dimensional processes   *  Direct problems such as existence, regularity and well-posedness   *  Stability, long-time behavior and associated dynamical attractors   *  Indirect problems such as exact controllability, reachability theory and inverse problems   *  Optimization - including shape optimization - optimal control, game theory and calculus of variations   *  Well-posedness, stability and control of coupled systems with an interface. Free boundary problems and      problems with moving interface(s)   *  Applications of the theory to physics, chemistry, engineering, economics, medicine and biology The journal also welcomes excellent contributions on interesting and challenging ODE systems which arise as simplified models of infinite-dimensional structures. The journal adheres to the publication ethics and malpractice policies outlined by COPE. Instructions to Authors The journal adheres to the publication ethics and malpractice policies outlined by COPE. All submissions to EECT should be sent to eect2012@gmail.com and simultaneously to one of the Editors in Chief.   *  Submission should include PDF file of the complete manuscript.   *  The authors may suggest one or more members of the Editorial Board to handle the paper. All suitable papers will undergo a strict peer review process. The publication decision will be made by the Editorial Board. The Aim and Scope of the journal that includes a list of topics can be found on the website http://www.aimsciences.org/journals/homeeect.jsp?journalID=25. Submission of a manuscript by a corresponding author is a representation that the work has not been previously published, is not being submitted for publication elsewhere, is copyrighted by the authors, and the submission is approved by all authors. Manuscript Preparation A sample submission is provided, and papers formatted according to the sample will be able to move much more smoothly through the publication process. The final submission may consist of one or more TeX files, graphics files, auxiliary files, etc. AIMS strongly prefers that authors use the AMS-LaTeX macro package. All author-created TeX macros and macro packages used in the paper must be included with the submission. The use of complex and non-standard macro packages should be kept to a minimum. Only standard TeX fonts can be used: Computer Modern, AMSFonts, and LaTeX symbol fonts. PostScript graphics in EPS (Encapsulated PostScript) format can be included and should be sent as separate files. The preferred macro package for including EPS graphics files is the LaTeX graphicx package. Each paper requires an abstract not exceeding 200 words and must contain AMS subject classification information and keywords. Additional information on TeX preparation can be found at: Tex file preparation. Publication The authors of all accepted papers should retrieve a Consent to Publish and Copyright Agreement Form, fill it out, sign it, and email the PDF of a scanned copy to editorial@aimsciences.org, or send the hard copy to: American Institute of Mathematical Sciences, P. O. Box 2604, Springfield, MO 65801-2604 USA Papers will be returned to the authors for final proofreading after they have been formatted. All papers are published free of charge. At AIMS, we do everything we can to have your article reach as many interested readers as possible, and we encourage authors to do the same. Please consider sharing a link to your article on relevant social media such as ResearchGate and LinkedIn. Author Self-Archiving Policy: Author_Self-archiving.doc Editorial Board Editors in Chief Alain Haraux haraux@ann.jussieu.fr 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. Irena Lasiecka il2v@virginia.edu 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. Editorial Board Fatiha Alabau-Boussouira alabau@univ-metz.fr 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 attouch@math.univ-montp2.fr I3M UMR CNRS 5149, Université Montpellier II, Place Eugène Bataillon, 34095 Montpellier, France Dynamical systems, optimization and game theory, numerical methods for compressed sensing, statistics, and optimal control, unilateral mechanics. Jacek Banasiak banasiak@aims.ac.za 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 bao@math.msu.edu 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. Viorel Barbu vbarbu41@gmail.com 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. Giuseppe Buttazzo buttazzo@dm.unipi.it Dipartimento di Matematica, Universita' di Pisa, Largo B. Pontecorvo, 5, 56127 Pisa, Italy Calculus of variations; partial differential equations; optimization; optimal control. Thierry Cazenave thierry.cazenave@upmc.fr 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 cioran@ann.jussieu.fr 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. Ralph Chill ralph.chill@tu-dresden.de Fachrichtung Mathematik, TU Dresden, 01062 Dresden, Germany Abstract evolution equations, linear semigroup theory, asymptotics of parabolic and hyperbolic pdes. Igor Chueshov chueshov@univer.kharkov.ua Department of Mathematics and Mechanics, Kharkov National University, 4 Svobody Square, Kharkov 61077, Ukraine Dissipative dynamical systems; global long-time dynamics; nonlinear evolution PDE’s. Giuseppe Da Prato daprato@sns.it Scuola Normale Superiore, 56126 Pisa, Italy Stochastic analysis, Kolmogorov Equations, and Fokker-Planck Equations in Infinite dimensions. Michel C. Delfour delfour@CRM.UMontreal.ca 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. Irene Fonseca fonseca@andrew.cmu.edu 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. Jean Pierre Françoise jpf@math.jussieu.fr 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. Andrei Fursikov fursikov@gmail.com 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. Vladimir Georgiev georgiev@dm.unipi.it 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. Y. Giga labgiga@ms.u-tokyo.ac.jp 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. Matthias Hieber hieber@mathematik.tu-darmstadt.de 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. Victor Isakov victor.isakov@wichita.edu 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 ma.jendoubi@fsb.rnu.tn Université de Carthage, Institut Préparatoire aux Études Scientifiques et Techniques, BP 51 La Marsa, Tunisia Asymptotic behavior, rate of decay. Jong Uhn Kim kim@math.vt.edu Department of Mathematics, Virginia Tech, Blacksburg, VA 24061-0123, USA Stochastic evolution equations and variational inequalities. M. Vilmos Komornik komornik@math.unistra.fr 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 lenhart@math.utk.edu 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 alessandra.lunardi@unipr.it 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 malek@karlin.mff.cuni.cz 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 miarabesiee@gmail.com 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 juanjose.nieto.roig@usc.es University of Santiago de Compostela, Santiago de Compostela 15782, Spain Nonlinear Partial Differential Equations, Fractional Differential Equations, Biomedical Applications. Kenji Nishihara kenji@waseda.jp Faculty of Political Science and Economics, Waseda University, Tokyo 169-8050, Japan Semilinear and quasilinear hyperbolic problems, conservation laws, asymptotics and nonlinear stability. Jan Pruss jan.pruess@mathematik.uni-halle.de Institut für Mathematik, Martin-Luther-Universität Halle-Wittenberg, D-60120 Halle, Germany Free boundary and obstacle problems, parabolic systems, integro-differential equations. Reinhard Racke reinhard.racke@uni-konstanz.de Department of Mathematics and Statistics, University of Konstanz, 78457 Konstanz, Germany Thermoelasticity; wave equations; hyperbolic Navier-Stokes Equation. Bopeng Rao bopeng.rao@math.unistra.fr 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 Genevieve.Raugel@math.u-psud.fr 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. Michael Renardy mrenardy@math.vt.edu Department of Mathematics, Virginia Tech, Blacksburg, VA 24061-0123, USA Viscoelasticity; fluid mechanics. Thomas I. Seidman seidman@umbc.edu Dept. Math/Stat, UMBC, 1000 Hilltop Circle, Baltimore, MD 21250, USA PDEs (mostly parabolic) for evolution and control; inverse problems. Daniel Tataru tataru@math.berkeley.edu Department of Mathematics, University of California, Berkeley, Berkeley CA 94720, USA Nonlinear dispersive equations; harmonic analysis; microlocal analysis; general relativity. Gunther Uhlmann gunther@math.washington.edu Department of Mathematics, 340 Rowland Hall, University of California, Irvine, Irvine, CA 92697-3875, USA; and 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. Vlad Vicol vvicol@math.princeton.edu Department of Mathematics, Princeton University, Fine Hall, Washington Road, Princeton, NJ, 08544, USA Partial differential equations arising in fluid dynamics. Pengfei Yao pfyao@iss.ac.cn 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 S.Zelik@surrey.ac.uk 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.