Anisotropic singular double phase Dirichlet problems
NS Papageorgiou, VD Rǎdulescu… - Discrete and Continuous …, 2021 - aimsciences.org
We consider an anisotropic double phase problem with a reaction in which we have the
competing effects of a parametric singular term and a superlinear perturbation. We prove a …
competing effects of a parametric singular term and a superlinear perturbation. We prove a …
A semi‐analytical approach for fractional order Boussinesq equation in a gradient unconfined aquifers
In this investigation, we propose a semi‐analytical technique to solve the fractional order
Boussinesq equation (BsEq) that pertains the groundwater level in a gradient unconfined …
Boussinesq equation (BsEq) that pertains the groundwater level in a gradient unconfined …
[PDF][PDF] NON-EXISTENCE OF SOLUTION OF HARAUX-WEISSLER EQUATION ON A STRICTLY STARSHPED DOMAIN
A Razani - Miskolc Mathematical Notes, 2023 - mat76.mat.uni-miskolc.hu
Non-existence of solution of Haraux-Weissler equation on a strictly starshped domain Page 1
Miskolc Mathematical Notes HU e-ISSN 1787-2413 Vol. 24 (2023), No. 1, pp. 395–402 DOI …
Miskolc Mathematical Notes HU e-ISSN 1787-2413 Vol. 24 (2023), No. 1, pp. 395–402 DOI …
[PDF][PDF] Singular anisotropic elliptic problems with variable exponents
M Naceri - Memoirs on Differential Equations and Mathematical …, 2022 - researchgate.net
In this paper, we prove the existence and regularity results of positive solutions for
anisotropic elliptic problems with variable exponents and a singular nonlinearity having also …
anisotropic elliptic problems with variable exponents and a singular nonlinearity having also …
Anisotropic nonlinear weighted elliptic equations with variable exponents
M Naceri - Georgian Mathematical Journal, 2023 - degruyter.com
In this paper we prove the existence of distributional solutions to certain anisotropic
nonlinear weighted elliptic equations with variable exponents, where the weight function …
nonlinear weighted elliptic equations with variable exponents, where the weight function …
Multiple solutions for fractional elliptic systems
Z Guo - Forum Mathematicum, 2024 - degruyter.com
This paper investigates the existence and multiplicity of solutions to fractional elliptic
systems on conical spaces. Specifically, we focus on the challenges posed by complex …
systems on conical spaces. Specifically, we focus on the challenges posed by complex …
Blow‐Up of Solutions for a Coupled Nonlinear Viscoelastic Equation with Degenerate Damping Terms: Without Kirchhoff Term
Blow‐Up of Solutions for a Coupled Nonlinear Viscoelastic Equation with Degenerate
Damping Terms: Without Kirchhoff Term - Boulaaras - 2021 - Complexity - Wiley Online …
Damping Terms: Without Kirchhoff Term - Boulaaras - 2021 - Complexity - Wiley Online …
A new class of regularity criteria for the MHD and Navier–Stokes equations
Z Skalak - Nonlinear Analysis: Real World Applications, 2023 - Elsevier
In Skalak (0000) we studied a new class of the regularity criteria for the Navier–Stokes
equations based on a remarkable idea that controlling the derivatives of some fundamental …
equations based on a remarkable idea that controlling the derivatives of some fundamental …
Existence and uniqueness of time periodic solutions for quantum versions of three-dimensional Schrödinger equations
Z Guo - Analysis and Mathematical Physics, 2022 - Springer
In this paper, we study the existence of time periodic solutions for the quantum version of the
nonlinear Schrödinger equation. The uniqueness can also be proved by applying the Runge …
nonlinear Schrödinger equation. The uniqueness can also be proved by applying the Runge …
Theorem of Brezis and Browder type in anisotropic Sobolev spaces
The aim of this work is to give a generalization of the theorem of H. Brezis and FE Browder in
the anisotropic Sobolev space W^ 1, ⃗ p (Ω). W 1, p→(Ω). By introducing capacity and using …
the anisotropic Sobolev space W^ 1, ⃗ p (Ω). W 1, p→(Ω). By introducing capacity and using …