This analysis shows the existence of ground state solutions in the Kirchhoff–Choquard system, implying important outcomes for specific conditions on potentials.
Key Points
Positive ground state solutions exist under certain conditions for the Kirchhoff–Choquard system.
The study utilizes a variational approach and the Nehari–Pohozaev manifold to achieve results.
Ground state solutions can be obtained for varying parameters related to the potentials and the system's constants.
Regularity results are extended to support the validity of the Pohozaev identity in the coupled system.