Pages that link to "Item:Q521979"
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The following pages link to Mode stability of self-similar wave maps in higher dimensions (Q521979):
Displaying 19 items.
- On stable self-similar blow up for equivariant wave maps: the linearized problem (Q421128) (← links)
- Nonlinear stability of explicit self-similar solutions for the timelike extremal hypersurfaces in \(\mathbb{R}^{1+3}\) (Q786068) (← links)
- Co-dimension one stable blowup for the supercritical cubic wave equation (Q822714) (← links)
- On the existence and stability of blowup for wave maps into a negatively curved target (Q1616815) (← links)
- On blowup of co-rotational wave maps in odd space dimensions (Q2013924) (← links)
- Spectral analysis for singularity formation of the two dimensional Keller-Segel system (Q2141665) (← links)
- Explicit self-similar solutions for a class of zero mean curvature equation and minimal surface equation (Q2183432) (← links)
- Stable ODE-type blowup for some quasilinear wave equations with derivative-quadratic nonlinearities (Q2299291) (← links)
- Stable blowup for the supercritical hyperbolic Yang-Mills equations (Q2675132) (← links)
- A proof for the mode stability of a self-similar wave map (Q2816529) (← links)
- Threshold for blowup for the supercritical cubic wave equation (Q5019834) (← links)
- Nonlinear stability of homothetically shrinking Yang-Mills solitons in the equivariant case (Q5131839) (← links)
- Analysis and computations of a non-local thin-film model for two-fluid shear driven flows (Q5160788) (← links)
- Threshold for blowup for equivariant wave maps in higher dimensions (Q5346530) (← links)
- Optimal blowup stability for supercritical wave maps (Q6058873) (← links)
- Sharp universal rate for stable blow-up of corotational wave maps (Q6135925) (← links)
- On blowup for the supercritical quadratic wave equation (Q6196183) (← links)
- Spectral theory and self-similar blowup in wave equations (Q6621310) (← links)
- Globally stable blowup profile for supercritical wave maps in all dimensions (Q6658134) (← links)
