Ground state normalized solutions to the Kirchhoff equation with general nonlinearities: mass supercritical case

Cites Work

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The mass concentration phenomenon for \(L^2\)-critical constrained problems related to Kirchhoff equations
Existence and asymptotic behavior of high energy normalized solutions for the Kirchhoff type equations in \(\mathbb{R}^3\)
Nonlinear scalar field equations. II: Existence of infinitely many solutions
Nonlinear scalar field equations. I: Existence of a ground state
Ground states of nonlinear Schrödinger equations with potentials
The concentration-compactness principle in the calculus of variations. The locally compact case. II
Ground state solutions for some indefinite variational problems
Existence of solitary waves in higher dimensions
Blow-up solutions for a Kirchhoff type elliptic equation with trapping potential
On the concentration phenomenon of \(L^{2}\)-subcritical constrained minimizers for a class of Kirchhoff equations with potentials
Correction to: ``A natural constraint approach to normalized solutions of nonlinear Schrödinger equations and systems
Multiple normalized solutions for a competing system of Schrödinger equations
Minimax theorems
Existence and multiplicity of normalized solutions for the nonlinear Kirchhoff type problems
Normalized solutions of nonautonomous Kirchhoff equations: sub- and super-critical cases
Constraint minimizers of Kirchhoff-Schrödinger energy functionals with \(L^2\)-subcritical perturbation
Existence and asymptotic behavior of minimizers for the Kirchhoff functional with periodic potentials
The existence of constrained minimizers for a class of nonlinear Kirchhoff-Schrödinger equations with doubly critical exponents in dimension four
Existence and blow up behavior of positive normalized solution to the Kirchhoff equation with general nonlinearities: mass super-critical case
Existence of solutions with prescribed norm for semilinear elliptic equations
The sharp existence of constrained minimizers for a class of nonlinear Kirchhoff equations
On the existence of bounded Palais–Smale sequences and application to a Landesman–Lazer-type problem set on ℝ^N
Normalized solutions to a class of Kirchhoff equations with Sobolev critical exponent
Methods in Nonlinear Analysis

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