Pages that link to "Item:Q5150320"
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The following pages link to NonUnique Admissible Weak Solutions of the Compressible Euler Equations with Compact Support in Space (Q5150320):
Displaying 17 items.
- Compatibility of jump Cauchy data for non-isentropic Euler equations (Q486589) (← links)
- On admissibility criteria for weak solutions of the Euler equations (Q849226) (← links)
- On strong continuity of weak solutions to the compressible Euler system (Q2022586) (← links)
- Global ill-posedness for a dense set of initial data to the isentropic system of gas dynamics (Q2054242) (← links)
- Localised relative energy and finite speed of propagation for compressible flows (Q2109134) (← links)
- Localized mixing zone for Muskat bubbles and turned interfaces (Q2141668) (← links)
- On non-uniqueness of continuous entropy solutions to the isentropic compressible Euler equations (Q2154998) (← links)
- Weak-strong uniqueness for the isentropic Euler equations with possible vacuum (Q2162610) (← links)
- On the density of ``wild'' initial data for the compressible Euler system (Q2204070) (← links)
- On the selection of measure-valued solutions for the isentropic Euler system (Q2214712) (← links)
- New weighted functional for non-existence of global solutions to the non-isentropic compressible Euler equations (Q2295399) (← links)
- Non-uniqueness of admissible weak solutions to compressible Euler systems with source terms (Q2634788) (← links)
- A counterexample to well-posedness of entropy solutions to the compressible Euler system (Q2929926) (← links)
- On contact discontinuities in multi-dimensional isentropic Euler equations (Q4638341) (← links)
- Non-uniqueness of energy-conservative solutions to the isentropic compressible two-dimensional Euler equations (Q5237465) (← links)
- A general convex integration scheme for the isentropic compressible Euler equations (Q6133482) (← links)
- A new convex integration approach for the compressible Euler equations and failure of the local maximal dissipation criterion (Q6633346) (← links)