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COVID-19 and impact on peer review

As a result of the significant disruption that is being caused by the COVID-19 pandemic we are very aware that many researchers will have difficulty in meeting the timelines associated with our peer review process during normal times.  Please do let us know if you need additional time. Our systems will continue to remind you of the original timelines but we intend to be highly flexible at this time.

Call for Papers: Partial Differential Equations in Applied Sciences

Boundary Value Problems welcomes submissions to the article collection 'Partial Differential Equations in Applied Sciences'. 

All manuscripts should be written to be accessible to a broad scientific audience, who are interested in partial differential equations and their applications in environmental phenomena, physical and engineering sciences. The covered topics include, but are not limited to, initial and boundary value problems, Navier-Stokes theory,  minimizers for functionals of double phase with variable exponents, magnetohydrodynamics equations, Lie groups. Papers dealing with mathematical modeling and analysis for traveling waves, Boussinesq equations are welcome. 

Deadline for submissions: 31 December 2021


Article Collections

Differential Equations with Nonlocal Functional Terms
Collection published: 29 May 2019

Recent Advances in PDE and Their Applications
Collection published: 23 April 2016

View all collections

Featured article: "Initial boundary value problem for a class of higher-order n-dimensional nonlinear pseudo-parabolic equations"

In this paper, Liming Xiao and Mingkun Li study the initial boundary value problem for a class of higher-order n-dimensional nonlinear pseudo-parabolic equations which do not have positive energy and come from the soil mechanics, the heat conduction, and the nonlinear optics. 

Aims and scope

The main aim of Boundary Value Problems is to provide a forum to promote, encourage, and bring together various disciplines which use the theory, methods, and applications of boundary value problems. Boundary Value Problems will publish very high quality research articles on boundary value problems for ordinary, functional, difference, elliptic, parabolic, and hyperbolic differential equations. Articles on singular, free, and ill-posed boundary value problems, and other areas of abstract and concrete analysis are welcome. In addition to regular research articles, Boundary Value Problems will publish review articles.

Open Thematic Series

Partial Differential Equations in Applied Sciences
Deadline for submissions: 31 December 2021

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