期刊名称:COMMUNICATIONS ON PURE AND APPLIED ANALYSIS

ISSN:1534-0392
出版频率:Bi-monthly
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=3
影响因子:1.916
主题范畴:MATHEMATICS, APPLIED;    MATHEMATICS

期刊简介(About the journal)    投稿须知(Instructions to Authors)    编辑部信息(Editorial Board)   



About the journal

ISSN 1534-0392(print)
ISSN 1553-5258(online)

CPAA publishes original research papers of the highest quality in all the major areas of analysis and its applications, with a central theme on theoretical and numeric differential equations. Invited expository articles are also published from time to time. CPAA is a bimonthly publication, published in January, March, May, July, September and November. It is edited by a group of energetic leaders to guarantee the journal's highest standard and closest link to the scientific communities.

CPAA is issued jointly by the American Institute of Mathematical Sciences and Shanghai Jiao Tong University. All rights reserved.

2012 Impact Factor.589

 


Instructions to Authors
Instructions for Authors

Communications on Pure and Applied Analysis publishes original research papers of the highest quality in all the major areas of analysis and its applications, with a central theme on theoretical and numeric PDEs. A more detailed indication of its scope is given by the subject interests of the members of the Board of Editors. Invited expository articles are also published from time to time.

Review Procedures All papers will undergo a thorough peer review unless the subject matter of the paper does not fit the Journal; in this case, the author will be informed promptly. Every effort will be made to secure a decision in two months and to publish accepted papers within six months.

Manuscripts should be in English and submitted online.  You may suggest up to two editors whose areas are closely related to the topics of the paper to handle the paper.

Submission of a manuscript is a representation that the work has not been previously published, has not been copyrighted, is not being submitted for publication elsewhere, and indicates that its submission has been approved by all of the authors and by the institution where the work was carried out. Furthermore, submission indicates that any person cited as a source of personal communications has approved such citation, and that the authors have agreed that the copyright in the article shall be assigned exclusively to the publisher upon acceptance of the article. The manuscript will not be returned.

Manuscripts style Number each page. Page 1 should contain the title, author's names and complete affiliations. Place any footnotes to the title at the bottom of Page 1. Each paper requires an abstract not exceeding 200 words summarizing the techniques, methods, and main conclusions of the paper. AMS subject classifications must accompany all articles, placed at the bottom of Page 1. E-mail addresses of all authors should be placed at the end of the paper. Each paper requires a running head (abbreviated form of the title) of no more than 40 characters.

Equations should be centered with the number placed in parentheses at the right margin.

Figures should be in eps format or otherwise drafted in high resolution and high contrast on separate pieces of white paper in a form suitable for photographic reproduction and reduction.

References should be listed alphabetically, typed, and punctuated according to the following examples:

[1]
      S. N. Chow and J. K. Hale, "Methods of Bifurcation Theory," Springer-Verlag, New York, 1982.
[2]
      J. Serrin, Gradient estimates for solutions of nonlinear elliptic and parabolic equations, in "Contributions to Nonlinear Functional Analysis" (ed. E.H. Zarantonello), Academic Press (1971).
[3]
      S. Smale, Stable manifolds for differential equations and diffeomorphisms, Ann. Scuola Norm. Sup. Pisa Cl. Sci., 18 (1963), 97--116.

For journal abbreviations used in bibliographies, consult the list of serials in the latest Mathematical Reviews annual index.

Manuscripts typeset using AmSTeX (amsppt) or AmS-LaTeX (amsart) can move much more quickly through the production process, hence these two TeX forms are strongly recommended to authors for preparing their manuscripts.

Contributions to this journal are published free of charge.
Please also note CPAA does not offer reprints.

Author Self-Archiving Policy: Author_Self-archiving.doc

Instructions for preparing final Latex & Tex files for publications in AIMS journals

Author(s) of accepted manuscripts should prepare the final Tex file, closely following the step by step Instructions4authors.

To expedite the publication of your article, it is important to closely follow the step by step guidelines contained in Instructions4authors. AIMS bibliography style file AIMS.bst is available for you to download at the bottom of this page if you choose to use Bibtex. Before sending in your complete TeX files via email, make sure they are error-free and in either AMS-LateX or AMS-TeX format (AMS-LateX is highly recommended). Templates and other downloadable files are listed below. All LATEX or TEX related files including Instructions4authors and Copyright Forms have been compressed as one single zipped file for you to download at once.

You may use your own macros ONLY for mathematical notations, but do not create your own macros for TeX Commands that are already defined in the system. AIMS class is designed compatibility with the usage of amsart document class, which makes conversion from amsart to AIMS style essentially trivial.

After a paper is accepted, author(s) should retrieve and sign a "Consent to Publish and Copyright Agreement Form" which can be downloaded below. You may fill out the form electronically, or print the form and fill it out manually. To sign electronically, please use your Adobe digital signature. If you do not have a digital signature, click in the signature box and you will be prompted to set up a signature and sign the document. Make sure all fields are filled out, and include all authors' names. All authors must sign, or one author may sign if the signer appends a statement that attests that each author has approved this agreement and has agreed to be bound by it.

To submit the copyright form, please do one of the following:
1) Submit the completed two-page copyright form according the instructions in the acceptance letter,
2) Email an electronic copy to Liwei Ning at editorial@aimSciences.org,
3) Fax a scanned copy to 417-889-0336,
4) Mail a hard copy to American Institute of Mathematical Sciences, P.O. Box 2604, Springfield, MO 65801-2604, USA

Authors of accepted papers will be given the option of Open Access. In this Open Access model, the publication costs are usually covered by your institution or research funds. The publication fee for this Open-Access option is US $800 for each paper. AIMS offers half price if an author's institution is currently a subscriber of the Journal. For detailed information please click AIMS Open Access.

AIMS Templates

AMS - LATEX

1.  Template for AMS-LaTeX File

2.  AIMS.cls (in place of "amsart.cls")

3.  PDF File of "Template for AMS-LaTeX File"

4.  AIMS bibliography style file AIMS.bst

5.  All LATEX related files in one

6.  Template for preface of special issue

7.  Proof Reading Checking List

AMS - TEX

1.  Template for AMS-TeX File

2.  PDF File of "Template for AMS-TeX File"

3.  All TEX related files in one

Copyright Form

1.  Download Copyright Form


Editorial Board
Editors in Chief

Shouchuan Hu

shu@missouristate.edu

Department Mathematics, Missouri State University, Springfield, MO 65804, U.S.A.

Phone & Fax: 417-889-0336

Weike Wang

wkwang@sjtu.edu.cn

Department of Applied Math, Shanghai Jiaotong University, Shanghai, China

Editorial Board

Martino Bardi

bardi@math.unipd.it

Dipartimento di Matematica, University of Padova, via Trieste, 63 - 35121 Padova - Italy

Nonlinear PDE, viscosity solutions, deterministic and stochastic optimal control and differential games

Stefano Bianchini

bianchin@sissa.it

SISSA-ISAS, via Beirut 2-4    I-34014 Trieste, Italy

Hyperbolic PDE and conservation laws

Jaeyoung Byeon

byeon@kaist.ac.kr

Department of Mathematical Sciences, KAIST, 291 Daehak-ro Yuseong-gu Daejeon, 305-701, Republic of Korea

Nonlinear analysis, calculus of variations and nonlinear elliptic problems

Xavier Cabre

xavier.cabre@upc.es

Departament de Matematica Aplicada 1 Universitat Politecnica de Catalunya Av. Diagonal, 647, 08028 Barcelona. SPAIN

Elliptic, parabolic and geometric PDEs

Wenxiong Chen

wchen@ymail.yu.edu

Department of Mathematics, Yeshiva University, 500 W. 185th Street, New York NY 10033

Geometric analysis

Carmen Chicone

chiconeC@missouri.edu

Department of Mathematics, University of Missouri, Columbia, MO 65211-4100

Dynamical systems; ODE, invariant manifolds, bifurcation theory, and applications

Thierry Colin

colin@math.u-bordeaux1.fr

MATMECA, Universite Bordeaux 1, Inria Futurs equipe-projet MC2 et IMB, 351 cours de la Liberation, 33405 Talence cedex, France

Nonlinear optics, plasma physics, water waves, complex fluids, and biology

Hongjie Dong

Hongjie_Dong@brown.edu

Division of Applied Mathematics, Brown University, 182 George Street, Providence, RI 02912

Elliptic and parabolic equations, equations from fluid dynamics and biology, regularity theory

Daoyuan Fang

dyf@zju.edu.cn

Department of Mathematics, Zhejiang University, Hangzhou 310027, China

Microlocal analysis, harmonic analysis applied to dispersive partial differential equation analysis, mathematical theory of fluid mechanic and some related fields, stochastic partial differential equations

Wei Feng

fengw@uncw.edu

Dept of Math, University of North Carolina, Wilmington, NC 28403, USA

Reaction-diffusion systems, mathematical models in population dynamics

Changfeng Gui

gui@math.uconn.edu

Department of Mathematics, University of Connecticut, Storrs, CT 06269

Nonlinear partial differential equations and their applications

Maoan Han

mahan@mail.sjtu.edu.cn

Department of Mathematics, Shanghai Normal University, Shanghai, China

ODEs, limit cycles, bifurcation

Bernd Kawohl

kawohl@math.uni-koeln.de

Mathematical Institute, University of Cologne, 50923 Cologne, Germany

Nonlinear elliptic and parabolic PDE, calculus of variations

Igor Kukavica

kukavica@usc.edu

Department of Mathematics, University of Southern California Los Angeles, CA 90089

PDE and applications

Zhen Lei

leizhn@gmail.com

School of Mathematical Sciences, Fudan University, Shanghai 200433, China

Analysis of PDEs arising from fluid mechanics, nonlinear wave equations

Tatsien Li

dqli@fudan.edu.cn

Department of Mathematics, Fudan University, Shanghai 200433, China

Quasilinear hyperbolic system, nonlinear wave equations

Yi Li

yi.li@wright.edu

Department of Mathematics, University of Iowa,Iowa City, IA 52242, USA

PDE and applications in biology, physics, geometry

Alain Miranville

miranv@math.univ-poitiers.fr

Universite de Poitiers, Mathematiques SP2MI, 86962 Chasseneuil Futuroscope Cedex, France

PDE, infinite dimensional dynamical systems, phase transformations, fluid dynamics

Camil Muscalu

camil@math.cornell.edu

Department of Mathematics, Cornell University, Ithaca, NY 14853, USA

Harmonic analysis and PDE

Piotr Oprocha

oprocha@agh.edu.pl

Faculty of Applied Mathematics, AGH University of Science and Technology, al. Mickiewicza 30, 30-059 Krakow, Poland

Topological and symbolic dynamics

Rafael Ortega

rortega@ugr.es

Departamento de Matemática Aplicada, Facultad de Ciencias, Universidad de Granada, 18071 Granada, Spain

ODE, low dimensional dynamics, periodic solutions, twist maps

Tohru Ozawa

txozawa@waseda.jp

Department of Applied Physics, Waseda University, Tokyo 169-8555, Japan

Nonlinear PDE in math. physics, harmonic analysis

Daniel Spirn

spirn@umn.edu

School of Mathematics, University of Minnesota, 206 Church St. S.E., Minneapolis, MN 55455

Partial differential equations, superconductivity and fluid dynamics

Gigliola Staffilani

gigliola@math.mit.edu

Department of Mathematics, MIT, Cambridge, MA 02139-4307

Dispersive partial differential equations and harmonic analysis

Robert Strain

strain@math.upenn.edu

Department of Mathematics, University of Pennsylvania, David Rittenhouse Lab, 209 South 33rd Street, Philadelphia, PA 19104-6395

Partial differential equations, fluid dynamics and kinetic theory

Xuefeng Wang

xdw@tulane.edu

Mathematics Department, Tulane University, 6823 St. Charles Ave, New Orleans, LA 70118, USA

Elliptic and parabolic partial differential equations and their applications

Zhi-Qiang Wang

zhi-qiang.wang@usu.edu

Department of Mathematics and Statistics Utah State University, Logan, UT 84322

Nonlinear analysis and PDEs

Juncheng Wei

wei@math.cuhk.edu.hk

Dept. of Math., The Chinese University of Hong Kong Shatin N.T., Hong Kong

Concentration phenomena and reaction-diffusion systems

Tong Yang

matyang@cityu.edu.hk

Department of Mathematics, City University of Hong Kong, 83 Tat Chee Avenue, Kowloon, Hong Kong

Conservation laws and kinetic theory

Shoji Yotsutani

shoji@math.ryukoku.ac.jp

Department of Applied Mathematics and Informatics, Faculty of Science and Technology, Ryukoku University, Seta Otsu 520-2194, Japan

Nonlinear diffusion equations, ODEs

Jiangong You

jyou@nju.edu.cn

Department of mathematics, Nanjing University, Nanjing, China

Dynamical systems

Jianshe Yu

jsyu@gzhu.edu.cn

School of Mathematics and Information Sciences, Guangzhou University, Guangzhou 510006, China

FDEs, ODEs and applications

Fabio Zanolin

fabio.zanolin@dimi.uniud.it

Universita' degli Studi di Udine, Dipartimento di Matematica e Informatica, Polo Scientifico Universitario, via delle Scienze 206 33100 Udine, Italy

Nonlinear ODEs, periodic solutions, nonlinear analysis

Feng Zhou

fzhou@math.ecnu.edu.cn

Center for PDEs, East China Normal University, 500, DongChuan Road, 200241, Shanghai, China

Nonlinear elliptic and parabolic equations, calculus of variations

Xingfu Zou

xzou@uwo.ca

Dept. of Math. and Statistics, Memorial University of Newfoundland, St. John's, NF, Canada A1C 5S7

Delay differential equations and applications in life sciences


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