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JOURNAL OF OPERATOR THEORY《算子理论杂志》 (Email投稿)

简介
  • 期刊简称J OPERAT THEOR
  • 参考译名《算子理论杂志》
  • 核心类别 SCIE(2023版), 高质量科技期刊(T3), 目次收录(知网),外文期刊,
  • IF影响因子
  • 自引率1.30%
  • 主要研究方向数学-MATHEMATICS数学

主要研究方向:

等待设置主要研究方向
数学-MATHEMATICS数学

JOURNAL OF OPERATOR THEORY《算子理论杂志》(半年刊). The Journal of Operator Theory is published by the Theta Foundation in Bucharest with the...[显示全部]
征稿信息

万维提示:

1、投稿方式:邮箱投稿。

2、期刊网址:

http://www.mathjournals.org/jot/

3、官网邮箱:

投稿邮箱:

bercovic@indiana.edu(美国布卢明顿印第安纳大学数学系)

aboettch@mathematik.tu-chemnitz.de(开姆尼茨大学数学系)

mdd@purdue.edu(北卡罗来纳州普渡大学数学系)

stefaan.vaes@wis.kuleuven.be(古鲁汶数学系)

Florian.Vasilescu@math.univ-lille1.frU.F.R.数学研究院,里尔科学技术大学)

编辑部邮箱:

jot@theta.ro(助理编辑)

arsene@kappa.ro(技术编辑)

gheondea@theta.ro(当地助理编辑)

4、期刊刊期:半年刊,一年出版2期,一期两卷。

          20220105日星期三

                     

 

投稿须知【官网信息】

 

JOURNAL OF OPERATOR THEORY

INSTRUCTIONS FOR AUTHORS

Preparing Manuscripts for the Journal of Operator Theory

General Requirements. The Journal of Operator Theory endevours to publish significant articles in all areas of operator theory, operator algebras and closely related domains. All accepted manuscripts are carefully peer-reviewed. A manuscript submitted for publication must:

be correct;

be new in a nontrivial sense. A new theorem with an old proof is not publishable;

be of interest to an appreciable number of readers;

be clearly written. The incorrect use of the language is not admissible;

cite correctly prior relevant work related to the subject and indicate the use of the others ideas.

Submission. To submit a paper for publication in the Journal of Operator Theory, an author should make an account on the EditFlow <https://ef.msp.org/submit/jot> and use it. Authors are supposed to choose one of the editors that will be in charge with the editorial process, fill all the required information required by EditFlow and upload the PDF file of the manuscript. The submission of a paper carries with it the authors assurance that it has not been copyrighted, published, or submitted for publication elsewhere.

Manuscripts can be written in English (preferable), French, or German. Preference will be given to manuscripts larger than 10 typewritten pages of high scientific quality.

Editorial Process. The refereeing process of a manuscript is the sole responsibility of the Editor to which it was submitted. Communication concerning this part of the editorial process should be addressed only to that Editor. After acceptance and until publication, the editorial process becomes the responsibility of the Editorial Office. Immediately after acceptance, authors should upload to EditFlow all the required electronic files (AMSLATEX source file in the jotart.cls style, graphic files, etc.) or e-mail to jot@theta.ro for production reasons. After technical editing and preliminary proofreading the files, authors will receive galley proofs for final corrections and modifications.

Communication. In case of multiple authors, a corresponding author should be indicated. All communication will be done with the corresponding author. It is the author responsibility to inform immediately any change of address and, especially, e-mail address. In case the source file in JOT style is not received by the editorial office within two weeks from the date of acceptance, a reminder will be e-mailed to the corresponding author. If no answer is received within two more weeks, the editor that communicated the manuscript will be informed and the manuscript will be removed from the list of accepted manuscripts. Any further reconsideration of the manuscript will be considered a resubmission.

Style. Authors of papers submitted for publication should strive for expository clarity and good literary style. Typesetting the manuscript using AMS-LATEX, one sided and at 12 point, is recommendable. Footnotes should be avoided. Items required: Items required:

The title should be informative. For a longer title a running short title should be indicated. Mathematical symbols in the title should be avoided as much as possible.

Authors names are listed in alphabetical order and formatted as follows: First (Given) Name, Middle Initial(s), Last (Family) Name.

An abstract of at most 100 words, about 8 rows, should be included. The abstract should summerise the results of the paper and nothing more. The main purpose of the abstract is to enable the readers to take in the nature and results of the papers quickly and to decide whether they are willing to read the entire paper or not.

Citation of bibliography within the abstract should be avoided. Avoid as much as possible using display equations within the abstract, or, if really necessary, do not label these displayed equations for further cross-referencing in the article. Keep in mind that the abstract and the article should be kept independent one to each other.

A list of at most ten keywords should be provided. It has the role of indicating the important topics considered.

The Mathematics Subject Classifications (2010) categories should be included. Their role is to identify accurately the fields of the article. If necessary, one may distinguish between primary and secondary classification codes.

The first section is usually an introduction. It has the role of presenting the general framework of the paper, historical notes, relevance of the investigation and an outline of the main results.

If necessary, a preliminary section can be included, in order to fix the notation and the framework. Repetition should be kept to a minimum.

The body of the article should be usually divided in sections.

If really necessary, sections can be divided in subsections, but it is preferable that this should be kept to a minimum. Further division of subsections in subsubsections should be avoided. Keep in mind that an article is not a book and that it should be simple and clear as much as possible.

Footnotes should be avoided.

The results should be distinguished correspondingly as theorems, propositions, lemmas and corollaries. Remarks, definitions, and examples can be used.

It is strongly recommended that all the items (theorems, definitions, and the like) be numbered within sections: the first figure is the section number, the latter designates the number of the item within the same section.

Lists should be preferably itemised by small roman numerals.

The beginning and the end of the proofs should be clearly emphasised. If necessary, proofs can be divided in steps. Nested proofs should be avoided as much as possible.

……                                  

更多详情:

http://www.mathjournals.org/jot/authors.pdf


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