Pages that link to "Item:Q2680311"
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The following pages link to Simultaneous development of shocks and cusps for 2D Euler with azimuthal symmetry from smooth data (Q2680311):
Displaying 10 items.
- The inviscid limit of viscous Burgers at nondegenerate shock formation (Q2680312) (← links)
- Smooth self-similar imploding profiles to 3D compressible Euler (Q6155889) (← links)
- The relativistic Euler equations: ESI notes on their geo-analytic structures and implications for shocks in 1D and multi-dimensions (Q6183725) (← links)
- On the critical exponent \(p_c\) of the 3D quasilinear wave equation \(-(1+(\partial_t\phi)^p)\partial_t^2\phi + \delta\phi = 0\) with short pulse initial data. II: Shock formation (Q6562816) (← links)
- Shock formation for 2D isentropic Euler equations with self-similar variables (Q6564182) (← links)
- The geometry of maximal development and shock formation for the Euler equations in multiple space dimensions (Q6585697) (← links)
- On the support of anomalous dissipation measures (Q6617194) (← links)
- A new type of stable shock formation in gas dynamics (Q6635613) (← links)
- Remarkable localized integral identities for \(3D\) compressible Euler flow and the double-null framework (Q6660125) (← links)
- Converging/diverging self-similar shock waves: from collapse to reflection (Q6661382) (← links)