In recent years, anisotropic partial differential equations have gained attention from several
researchers due to their applicability in various fields of science. For example, in the early …

In this article, we obtain the existence and infinitely many nontrivial solutions for a class of
nonlinear critical anisotropic elliptic equations involving variable exponents and two real …

ON A CLASS OF CRITICAL SCHROINGER-KIRCHHOFF-TYPE PROBLEMS INVOLVING
ANISOTROPIC VARIABLE EXPONENT Jiabin Zuo ∗1 , Mouad All Page 1 Discrete and …

In this paper, we are interested in the existence of solutions to the anisotropic nonlocal
problem {(P) δ}−∑ i= 1 N∂∂ xi∂ u∂ xipi− 2∂ u∂ xi=∫ Ω F (x, u) rf (x, u)+ δ| u| p∗− 2 u in …

In this paper, we are interested in existence and multiplicity of solutions to anisotropic elliptic
equations of Kirchhoff-type given by L (u)= λ∫ Ω F (x, u) rf (x, u)+| u| p∗− 2 u in Ω, u= 0 on∂ …

We study the Cauchy problem of nonlinear Schrödinger equation i φ _t+ Δ φ+| φ|^ p-1 φ= 0 i
φ t+ Δ φ+| φ| p-1 φ= 0. By constructing infinite Nehari manifolds with geometric features, we …

We consider a system of Schrödinger equations on conical spaces. We first rewrite the
iterative reconstruction algorithms for two kinds of average Schrödinger functionals and …

We consider the Dirichlet boundary value problem for equations involving the (p (z), q (z))-
Laplacian operator in the principal part on an open bounded domain Ω⊂ R n. Here, the p (z) …

In this paper, we study the cylindrical Schrödinger operator and construct a modified
cylindrical Poisson–Schrödinger kernel, in analogy to the classical theory of the Laplacian in …

The main goal of this paper is to study the general Schrödinger equations with a superlinear
Neumann boundary value problem in domains with conical points on the boundary of the …