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Theoretical analysis derives pointwise bounds for wave equations with scale-invariant damping, establishing weighted Strichartz estimates.
This study is devoted to deriving precise pointwise estimates for the linear Cauchy problem of the wave equation with scale-invariant damping. The proof relies on representing the solution via Fourier integral operators and employing techniques from microlocal analysis. As an application, we establish weighted Strichartz estimates for the linear system.
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He et al. (2026) studied this question.
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