M. Hamza

most citedBlow-up behavior for the Klein-Gordon and other perturbed semilinear wave equations

23 citations · 39 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2019

The blow-up rate for a non-scaling invariant semilinear wave equations

Mohamed ali Hamza, Hatem Zaag

We consider the semilinear wave equation $\partial_{t}^{2} u - Δ u = f (u), (x, t) \in R^{N} \times [0, T), (1)$ with $f (u) = ∣ u ∣^{p - 1} u lo g^{a} (2 + u^{2})$ , where $p > 1$ and $a\i…

math.AP2013★ 16 cited

Blow-up results for semilinear wave equations in the super-conformal case

Mohamed-Ali Hamza, Hatem Zaag

We consider the semilinear wave equation in higher dimensions with power nonlinearity in the super-conformal range, and its perturbations with lower order terms, including the Klei…

math.AP2013★ 23 cited

Blow-up behavior for the Klein-Gordon and other perturbed semilinear wave equations

Mohamed-Ali Hamza, Hatem Zaag

We give blow-up results for the Klein-Gordon equation and other perturbations of the semilinear wave equations with superlinear power nonlinearity, in one space dimension or in hig…