N. T. Chung

most citedNew class of sixth-order nonhomogeneous

p (x)

-Kirchhoff problems with sign-changing weight functions

30 citations · 42 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2021★ 30 cited

New class of sixth-order nonhomogeneous $p (x)$ -Kirchhoff problems with sign-changing weight functions

M. K. Hamdani, N. T. Chung, D. D. Repovš

We prove the existence of multiple solutions for the following sixth-order $p (x)$ -Kirchhoff-type problem: $-M(\int_Ω\frac{1}{p(x)}|\nabla Δu|^{p(x)}dx)Δ^3_{p(x)} u = λf(x)|u|^{q(x)…

math.AP2020★ 12 cited

Multiplicity of solutions for a class of fractional $p (x, \cdot)$ -Kirchhoff type problems without the Ambrosetti-Rabinowitz condition

M. K. Hamdani, J. Zuo, N. T. Chung +1

We are interested in the existence of solutions for the following fractional $p (x, \cdot)$ -Kirchhoff type problem $$ \left\{\begin{array}{ll} M \, \left(\displaystyle\int_{Ω\times Ω…

math.AP2020

On a $p (\cdot)$ -biharmonic problem of Kirchhoff type involving critical growth

Nguyen Thanh Chung, Ky Ho

We establish a concentration-compactness principle for the Sobolev space $W^{2, p (\cdot)} (Ω) \cap W_{0}^{1, p (\cdot)} (Ω)$ that is a tool for overcoming the lack of compactness of the cr…

New class of sixth-order nonhomogeneous p(x)-Kirchhoff problems with sign-changing weight functions

Multiplicity of solutions for a class of fractional p(x,⋅)-Kirchhoff type problems without the Ambrosetti-Rabinowitz condition

On a p(⋅)-biharmonic problem of Kirchhoff type involving critical growth

New class of sixth-order nonhomogeneous $p (x)$ -Kirchhoff problems with sign-changing weight functions

Multiplicity of solutions for a class of fractional $p (x, \cdot)$ -Kirchhoff type problems without the Ambrosetti-Rabinowitz condition

On a $p (\cdot)$ -biharmonic problem of Kirchhoff type involving critical growth