In this present paper, we investigate some essential results, in particular, involving the
Nehari manifold and functional coercivity. In this sense, we attack our main result, that is, the …

Boundary value problems driven by fractional operators has drawn the attention of several
researchers in the last decades due to its applicability in several areas of Science and …

In this paper, we discuss the existence and non-existence of weak solutions to the non-
linear problem with a fractional p-Laplacian introduced by the ψ-Hilfer fractional operator, by …

In this paper, we investigate the existence and multiplicity of solutions for a class of quasi-
linear problems involving fractional differential equations in the χ-fractional space H κ (x) γ …

Nehari manifold and bifurcation for a ψ‐Hilfer fractional p‐Laplacian - Sousa - 2021 -
Mathematical Methods in the Applied Sciences - Wiley Online Library Skip to Article Content Skip …

In this paper, we study a fractional impulsive differential equation with the (k, ψ)-Hilfer
fractional derivative operator. Some properties of the (k, ψ)-Riemann-Liouville fractional …

In this paper, we consider a class of nonlinear fractional impulsive differential equation
involving Sturm-Liouville boundary-value conditions and p-Laplacian operator. By making …

In this manuscript, it is introduced a new mean curvature operator which involves a φ-Hilfer
fractional operator (φ-HFO) and variable exponents and appropriated fractional spaces to …

A new fractional function space EL α [a, b] with Riemann–Liouville fractional derivative and
its related properties are established in this paper. Under this configuration, the following …

Existence of solutions for nonlinear fractional order p-Laplacian differential equations via critical
point theory Skip to content Should you have institutional access? Here's how to get it ... De …