Establishes global existence for wave-Klein-Gordon systems with nonlinear damping induced by coefficient constraints, proved via bootstrap argument with hyperboloidal foliation and vector field methods.
Nolasco, A normalized solitary wave solution of the Maxwell-Dirac equations, Annales de l’Institut Henri Poincar´ e C, Analyse non lin´ eaire, Volume 38, Issue 6, 2021, 1681-1702
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A non-linear damping structure and global stability of wave-Klein-Gordon coupled system in $\mathbb{R}^{3+1}$
Establishes global existence for wave-Klein-Gordon systems with nonlinear damping induced by coefficient constraints, proved via bootstrap argument with hyperboloidal foliation and vector field methods.