Patrick Winkert

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Germany

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Articles (18)

Existence and multiplicity of solutions for fractional Schrödinger-p-Kirchhoff equations in ℝ N

This paper concerns the existence and multiplicity of solutions for a nonlinear Schrödinger–Kirchhoff-type equation involving the fractional p -Laplace operator in ℝ N {\mathbb{R}^{N}} . Precisely, we study the Kirchhoff-type problem ( a + b ⁢ ∬ ℝ 2 ⁢ N | u ⁢ ( x )

Patrick Winkert

Research Interests

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Articles (18)

Existence and multiplicity of solutions for fractional Schrödinger-<i>p</i>-Kirchhoff equations in ℝ<sup> <i>N</i> </sup>

Least energy sign-changing solution for degenerate Kirchhoff double phase problems

Elliptic p-Laplacian systems with nonlinear boundary condition

Multiple Positive Solutions for Quasilinear Elliptic Problems in Expanding Domains

Multiple bound states for a class of fractional critical Schrödinger–Poisson systems with critical frequency

Sequences of nodal solutions for critical double phase problems with variable exponents

Multiple sign-changing solutions for superlinear (p,q)-equations in symmetrical expanding domains

Nonlocal Double Phase Implicit Obstacle Problems with Multivalued Boundary Conditions

New embedding results for double phase problems with variable exponents and a priori bounds for corresponding generalized double phase problems

Coupled double phase obstacle systems involving nonlocal functions and multivalued convection terms

Existence of ground state solutions for a Choquard double phase problem

Existence and Concentration of Solutions for a 1-Biharmonic Choquard Equation with Steep Potential Well in $${{\textbf{R}}}^{N}$$

Nehari manifold approach for superlinear double phase problems with variable exponents

Existence of solutions for resonant double phase problems with mixed boundary value conditions

Bounded weak solutions to superlinear Dirichlet double phase problems

Inverse Problems for Double-Phase Obstacle Problems with Variable Exponents

On the Fučík spectrum of the p-Laplacian with no-flux boundary condition

(p, q)-Equations with Negative Concave Terms

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Shengda Zeng

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