Nonradial normalized solutions for a quasilinear Schrödinger equation via dual approach

Key Points

• The study finds multiple nonradial normalized solutions to a quasilinear schrodinger equation under constrained conditions.
• Key evidence includes the construction of solutions that fulfill a mass-subcritical constraint within multiple dimensions.
• A dual method approach is employed to achieve nonradial solutions while accommodating a new workspace for compactness.
• This work establishes a new framework for understanding nonradial cases in quasilinear equations, with implications for broader mathematical theories.