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20152024
most citedOptimal regularity for all time for entropy solutions of conservation laws in

7 citations · 12 across the 14 of their papers we have counts for

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23 papers

math.AP2024★ 7 cited

Optimal regularity for all time for entropy solutions of conservation laws in

Shyam Sundar Ghoshal, Billel Guelmame, Animesh Jana +1

This paper deals with the optimal regularity for entropy solutions of conservation laws. For this purpose, we use two key ingredients: (a) fine structure of entropy solutions and (…

math.AP2023

On blow up of solutions of isentropic Euler system

Shyam Sundar Ghoshal, Animesh Jana

In this article, we study the break-down of smooth and continuous solutions to isentropic Euler system in multi dimension. Sideris [Comm. Math. Phys. 1985] proved the blow up of sm…

math.AP2023

Higher regularity for entropy solutions of conservation laws with geometrically constrained discontinuous flux

Shyam Sundar Ghoshal, Stephane Junca, Akash Parmar

For the Burgers equation, the entropy solution becomes instantly BV with only initial data. For conservation laws with genuinely nonlinear discontinuous flux, it is well…

math.AP2022

Fractional regularity for conservation laws with discontinuous flux

Shyam Sundar Ghoshal, Stephane Junca, Akash Parmar

This article deals with the regularity of the entropy solutions of scalar conservation laws with discontinuous flux. It is well-known [Adimurthi et al., Comm. Pure Appl. Math. 2011…

math.AP2021

Existence of BV solution for the Euler-Poisson system in one dimension with large initial data

Shyam Sundar Ghoshal, Boris Haspot, Animesh Jana

This paper deals with the existence of BV solution for the Euler-Poisson system endowed with a pressure law. More precisely, we prove the existence of weak solution in the BV f…

math.AP2021

Weak-Strong Uniqueness for the Isentropic Euler Equations with Possible Vacuum

Shyam Sundar Ghoshal, Animesh Jana, Emil Wiedemann

We establish a weak-strong uniqueness result for the isentropic compressible Euler equations, that is: As long as a sufficiently regular solution exists, all energy-admissible weak…