Infinitely many synchronized solutions for a nonlocal critical Hamiltonian elliptic system
Weiwei Ye, Minbo Yang

TL;DR
This paper proves the existence of infinitely many synchronized solutions in a class of nonlocal critical Hamiltonian elliptic systems with Hartree-type interactions.
Contribution
It introduces new methods to demonstrate the existence of infinitely many solutions for a specific class of nonlocal elliptic systems.
Findings
Proved existence of infinitely many synchronized solutions.
Applied to Hamiltonian elliptic systems with Hartree-type interactions.
Extended understanding of solution multiplicity in nonlocal PDEs.
Abstract
We establish the existence of infinitely many synchronized solutions for a class of critical Hamiltonian elliptic systems with Hartree-type nonlocal interactions.
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Taxonomy
TopicsAdvanced Mathematical Modeling in Engineering · Nonlinear Partial Differential Equations · Differential Equations and Numerical Methods
