中文简介

一本跨学科的杂志，结合数学和实验论文的逆问题与理论，数值和实际方法的解决。除应用数学家、物理科学家和工程师外，读者还包括地球物理学、雷达、光学、生物学、声学、通信理论、信号处理和成像等领域的工作人员。重点是出版解决数学、物理和应用问题的方法的原始贡献。要在本刊发表，论文必须符合最高的科学质量标准，包含重要的和原创的新科学，并在该领域有实质性的进展。由于期刊的范围很广，我们要求作者提供足够的介绍性材料，以吸引广大读者，而没有明确应用的文章包括对可能应用的讨论。文章要求反问题中的文章必须在独创性和意义上达到最高的科学质量标准，研究成果应在该领域取得实质性进展。作者和审稿人在考虑什么是重要的和值得发表时，被要求考虑到逆问题是一个跨学科的期刊。特别要求他们牢记以下几点。论文应精心撰写引言，简要总结和解释研究结果，以便其他相关学科的读者能够理解。理论和数学论文应该有一个引言，清楚地说明问题的潜在应用和结果。对于整个反问题群体，实验和计算论文都应该清晰地呈现出来。论文长度一般在16-25页之间。然而，我们对提交没有严格的页面上限或下限。如果您提交的论文超过30页，我们将要求审稿人明确评论文章的长度是否符合科学内容的要求，以及是否可以在不造成损害的情况下缩短文章。

投稿网址：https://mc04.manuscriptcentral.com/ip-iop

英文简介

An interdisciplinary journal combining mathematical and experimental papers on inverse problems with theoretical, numerical and practical approaches to their solution.As well as applied mathematicians, physical scientists and engineers, the readership includes those working in geophysics, radar, optics, biology, acoustics, communication theory, signal processing and imaging, among others.The emphasis is on publishing original contributions to methods of solving mathematical, physical and applied problems. To be publishable in this journal, papers must meet the highest standards of scientific quality, contain significant and original new science and should present substantial advancement in the field. Due to the broad scope of the journal, we require that authors provide sufficient introductory material to appeal to the wide readership and that articles which are not explicitly applied include a discussion of possible applications.Article requirementsArticles in Inverse Problems must meet the highest scientific quality standards, both in terms of originality and significance, and the research results should make substantial advances in the field. Authors and referees are asked to take into account that Inverse Problems is an interdisciplinary journal when considering what is significant and worthy of publication. In particular, they are asked to bear in mind the following points.Papers should have carefully written introductions, which briefly summarize and explain the results so that readers from other related disciplines can understand them. Theoretical and mathematical papers should have an introduction clearly stating the potential applications of the problem and the results. Experimental and computational papers should be presented clearly for the whole inverse problems community.Papers are typically between 16–25 pages in length. However, we do not have a strict upper or lower page limit on submission. If your submission exceeds 30 pages we will request that the reviewers explicitly comment on whether the length is justified by the scientific content and whether the work could be shortened without detriment.