Boundary Value Problems

Featured Collection: Partial Differential Equations in Applied Sciences

This special issue contains several relevant contributions to the study of some classes of boundary value problems driven wither by various differential operators or by integro-differential operators. In this way, the content of this volume is at the interplay between local and nonlocal phenomena in applied sciences. The papers are concerned with sufficient conditions for the existence of solutions, multiplicity properties of solutions, qualitative and quantitative aspects, as well as with numerical approaches.

The collection has been curated by guest editor Maria Alessandra Ragusa and Editor in Chief Vicentiu Radulescu.

A singular system involving mixed local and non-local operators

Authors: Abdelhamid Gouasmia

Content type: Research 3 October 2024
Ground state solutions for elliptic Kirchhoff–Boussinesq type problems with supercritical exponential growth

Authors: Yony R. S. Leuyacc and Romulo D. Carlos

Content type: Research 3 October 2024
Some existence results for a class of Dirichlet problems with variable exponents

Authors: Abdolrahman Razani, Zahirulhaq Musbah, Farzaneh Safari and Esra Sengelen Sevim

Content type: Research 1 October 2024
Existence of solutions for a class of asymptotically linear fractional Schrödinger equations

Authors: Imed Abid, Sami Baraket and Fethi Mahmoudi

Content type: Research 30 September 2024
On a Vlasov equation model for two-phase fluid flow

Authors: Mohamed Abdelwahed

Content type: Research 30 September 2024

Most recent articles RSS

View all articles

Regularity of weak solutions of the Cauchy problem to a fractional porous medium equation

Authors: Lei Zhang and Shan Li

Content type: Research 11 February 2015
Well-posedness of a Neumann-type problem on a gauge ball in H-type groups

Authors: Mukund Madhav Mishra and Ashutosh Pandey

Content type: Research 13 May 2020
Existence of viscosity multi-valued solutions with asymptotic behavior for Hessian equations

Authors: Xianyu Meng and Yongqiang Fu

Content type: Research 24 September 2014
A shifted Jacobi-Gauss-Lobatto collocation method for solving nonlinear fractional Langevin equation involving two fractional orders in different intervals

Authors: Ali H Bhrawy and Mohammed A Alghamdi

Content type: Research 22 June 2012
Partial differential equation modeling with Dirichlet boundary conditions on social networks

Authors: Bo Du, Xiuguo Lian and Xiwang Cheng

Content type: Research 4 April 2018

Most accessed articles RSS

View all articles

Article Collections

Local and NonLocal Boundary value Problems
Collection published: March 2024

Partial Differential Equations in Applied Sciences
Collection published: August 2022

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

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.

Meet the Editors in Chief

Kanishka Perera is a professor at Florida Institute of Technology, USA. His current research interests are in variational and topological methods in nonlinear partial differential equations.
Recent Publications

Vicentiu D. Radulescu is a professor at AGH University of Science and Technology, Poland, and his research interests are in PDEs, nonlinear analysis, and calculus of various.
Recent Publications

Xianhua Tang is a professor at Central South University, P.R. China. His main interests are nonlinear analysis, nonlinear PDEs, Hamilton systems, and discrete dynamical systems.
Recent Publications

Featured article: "Three positive solutions for a nonlinear partial discrete Dirichlet problem with (p,q)-Laplacian operator"

This paper is concerned with the qualitative analysis of solutions for a class of discrete double phase problems. The authors are mainly concerned with multiplicity properties of solutions. This analysis is performed by combining critical point theory with the strong maximum principle. In this way, the authors obtain sufficient conditions for the existence of at least three positive solutions.

Authors: Feng Xiong & Zhan Zhou

How was your experience today?

Rating Please select one rating

Awful

Bad

Good

Great

Thank you for your feedback.

Tell us why (opens in a new tab)

Articles

Article Collections

Aims and scope

Meet the Editors in Chief

Annual Journal Metrics