Abstract
The global Cauchy problem for nonlinear Dirac and Klein-Gordon equations in space--time $\mathbb R^{n+1}$ is studied in Sobolev and Besov spaces. Global existence of small solutions is proved under a scale-invariant setting when reduced to the corresponding massless case.
Citation
Shuji Machihara. Makoto Nakamura. Tohru Ozawa. "Small global solutions for nonlinear Dirac equations." Differential Integral Equations 17 (5-6) 623 - 636, 2004. https://doi.org/10.57262/die/1356060351
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