Academic Journal
Q1Advances in Differential Equations
About Advances in Differential Equations
Advances in Differential Equations is a scholarly journal published by Khayyam Publishing, Inc.. SCImago 2025 lists it in Q1, with an SJR of 1.102 and H-index of 63.
Coverage: 1996-2025. Research categories: Analysis (Q1); Applied Mathematics (Q1).
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Recent Research Articles
Latest publications matched automatically by ISSN.
On the stability of rotating states for second-order self-propelled swarms
Kolon Carl, Constantine Medynets, Irina Popovici
2026-11-01 · DOI: 10.57262/ade031-1112-927Global weak solutions of a Navier-Stokes-Cahn-Hilliard system for incompressible two-phase flows with thermo-induced Marangoni effects
Lingxi Chen, Hao Wu
2026-11-01 · DOI: 10.57262/ade031-1112-989Multiplicity and solution construction in linear elliptic problems with nonlocal nonlinearities
Chiun-Chang Lee
2026-11-01 · DOI: 10.57262/ade031-1112-845The Cauchy problem for $p$-evolution equations with initial data in Gelfand-Shilov spaces
Marco Cappiello, Cleyton Machado
2026-11-01 · DOI: 10.57262/ade031-1112-887On problems with a new anisotropic operator in Musielak-Orlicz-Sobolev spaces
Abdolrahman Razani, Giovany M. Figueiredo, Leandro S. Tavares
2026-09-01 · DOI: 10.57262/ade031-0910-663Liouville-type results for nonlinear elliptic equations with Baouendi-Grushin operators and nonlinear gradient terms
A. Aghajani, C. Cowan, J. Kinnunen
2026-09-01 · DOI: 10.57262/ade031-0910-695Resonance free domain for Dirac equation with mass type potentials
Zhuo Chen, Michael Melgaard
2026-09-01 · DOI: 10.57262/ade031-0910-805Multiple solutions with sign information for non-autonomous, non-coercive $(p,q)$-equations
Li Cai, Nikolaos S. Papageorgiou, Vicențiu D. Rădulescu
2026-09-01 · DOI: 10.57262/ade031-0910-723Normalized solutions for the nonlinear Schrödinger equation with potential and Sobolev critical nonlinearity
Xianhua Tang, Heng Yang
2026-09-01 · DOI: 10.57262/ade031-0910-749Large-data global solutions to a quasilinear model for viscous acoustic wave propagation in a non-isothermal setting
Felix Meyer, Michael Winkler
2026-09-01 · DOI: 10.57262/ade031-0910-777On the existence and uniqueness for mixed local-nonlocal Dirichlet boundary value problems
Marek Galewski
2026-07-01 · DOI: 10.57262/ade031-0708-561Lipschitz regularity for solutions to an orthotropic $q$-Laplacian-type equation in the Heisenberg group
Michele Circelli, Giovanna Citti, Albert Clop
2026-07-01 · DOI: 10.57262/ade031-0708-589On a class of gauged nonlinear Schrödinger equations with harmonic potential and supercritical exponential growth
Liejun Shen
2026-07-01 · DOI: 10.57262/ade031-0708-625Vectorial solutions for a class of Hartree-Fock type systems with the double coupled feature
Juntao Sun, Tsung-fang Wu
2026-07-01 · DOI: 10.57262/ade031-0708-513Limit behaviors of standing waves for NLS equation with rotation: mass supercritical case
Chun-Lei Tang, Shubin Yu
2026-05-01 · DOI: 10.57262/ade031-0506-437Existence and asymptotic behavior of ground states for a nonlocal magnetic system
Song Long, Zhengping Wang
2026-05-01 · DOI: 10.57262/ade031-0506-417Normalized solutions for the critical Schrödinger-Poisson systems with potentials
Xiaoming He, Wei Liu, Yuxi Meng
2026-05-01 · DOI: 10.57262/ade031-0506-459Some new results on the planar critical quasilinear Schrödinger equations with a positive parameter
Jianhua Chen, Hanqing Wang, Wenting Zhao
2026-05-01 · DOI: 10.57262/ade031-0506-375Normalized solutions of the NLS equation with localized mixed $L^2$-subcritical and supercritical nonlinearities on noncompact metric graphs
Jianjun Zhang, Peng Zhang
2026-05-01 · DOI: 10.57262/ade031-0506-347Blow-up analysis and the existence of normalized solutions for the semilinear elliptic equation with potential
Jing Gao, Zhitao Zhang
2026-03-01 · DOI: 10.57262/ade031-0304-313Reviews
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September 25, 2026 at 7:54 am
September 25, 2026