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Scope
Fixed Point Theory publishes work focused on all aspects of applied mathematics that employs the use of fixed point theory methods. The section welcomes submissions from researchers that seek to advance fundamentals of fixed point theory for use in applied areas of mathematics, or showcase new results within these applied fields that use existing fixed point theory methods.
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Scope
Fixed Point Theory publishes work focused on all aspects of applied mathematics that employs the use of fixed point theory methods. The section welcomes submissions from researchers that seek to advance fundamentals of fixed point theory for use in applied areas of mathematics, or showcase new results within these applied fields that use existing fixed point theory methods.
This section provides an Open-Access publishing forum for the fixed point theory community and also encourages interdisciplinary collaboration through the development of Frontiers Research Topic article collections. Please note that all submissions to Fixed Point Theory must be considered in-scope of both this section and the journal to be considered for publication.
Indexed in: Google Scholar, DOAJ, CrossRef, Semantic Scholar, CLOCKSS
PMCID: NA
Fixed Point Theory welcomes submissions of the following article types: Correction, Data Report, Editorial, General Commentary, Hypothesis and Theory, Methods, Mini Review, Opinion, Original Research, Perspective, Review and Technology and Code.
All manuscripts must be submitted directly to the section Fixed Point Theory, where they are peer-reviewed by the Associate and Review Editors of the specialty section.
Articles published in the section Fixed Point Theory will benefit from the Frontiers impact and tiering system after online publication. Authors of published original research with the highest impact, as judged democratically by the readers, will be invited by the Chief Editor to write a Frontiers Focused Review - a tier-climbing article. This is referred to as "democratic tiering". The author selection is based on article impact analytics of original research published in all Frontiers specialty journals and sections. Focused Reviews are centered on the original discovery, place it into a broader context, and aim to address the wider community across all of Applied Mathematics and Statistics.
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Contact Editorial Office
Avenue du Tribunal Fédéral 34
CH – 1005 Lausanne
Switzerland
Tel +41(0)21 510 17 40
Fax +41 (0)21 510 17 01
For all queries regarding manuscripts in Review and potential conflicts of interest, please contact appliedmathematicsandstatistics.editorial.office@frontiersin.org
For queries regarding Research Topics, Editorial Board applications, and journal development, please contact appliedmathematicsandstatistics@frontiersin.org
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