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20112024
most citedOptimal regularity for all time for entropy solutions of conservation laws in

7 citations · 18 across the 18 of their papers we have counts for

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math.AP2020

Convergence of a Godunov scheme for degenerate conservation laws with BV spatial flux and a study of Panov type fluxes

Shyam Sundar Ghoshal, John D. Towers, Ganesh Vaidya

In this article we prove convergence of the Godunov scheme of [16] for a scalar conservation law in one space dimension with a spatially discontinuous flux. There may be infinitely…

math.AP2020

Uniqueness and energy balance for isentropic Euler equation with stochastic forcing

Shyam Sundar Ghoshal, Animesh Jana, Barun Sarkar

In this article, we prove uniqueness and energy balance for isentropic Euler system driven by a cylindrical Wiener process. Pathwise uniqueness result is obtained for weak solution…

math.AP2020

Energy-balance for the incompressible Euler equations with stochastic forcing

Shyam Sundar Ghoshal, Animesh Jana, Barun Sarkar

We establish energy-balance for weak solutions of the stochastically forced incompressible Euler equations, enjoying Hölder regularity , . It is well known as the Onsag…

math.AP2020★ 4 cited

Well-posedness for conservation laws with spatial heterogeneities and a study of BV regularity

Shyam Sundar Ghoshal, John D. Towers, Ganesh Vaidya

In this article, we consider scalar conservation laws with fluxes having spatial discontinuities and possible flat regions and study the following three aspects: (i) existence, (ii…

math.AP2020★ 1 cited

Exact and optimal controllability for scalar conservation laws with discontinuous flux

Adimurthi, Shyam Sundar Ghoshal

This paper describes the reachable set and resolves an optimal control problem for the scalar conservation laws with discontinuous flux. We give a necessary and sufficient criteria…

math.AP2020

On the uniqueness of solutions to hyperbolic systems of conservation laws

Shyam Sundar Ghoshal, Animesh Jana, Konstantinos Koumatos

For general hyperbolic systems of conservation laws we show that dissipative weak solutions belonging to an appropriate Besov space and satisfying a one-sided boun…

math.AP2020

Convergence of a Godunov scheme to an Audusse-Perthame adapted entropy solution for conservation laws with BV spatial flux

Shyam Sundar Ghoshal, Animesh Jana, John D Towers

In this article we consider the initial value problem for a scalar conservation law in one space dimension with a spatially discontinuous flux. There may be infinitely many flux di…