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20162023
most citedQuasilinear viscous approximations to scalar conservation laws

1 citations · 1 across the 5 of their papers we have counts for

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5 papers

math.AP2023

On the Convergence of Quasilinear Viscous Approximations with Degenerate Viscosity

Ramesh Mondal

We use Velocity Averaging lemma to show that the almost everywhere limit of quasilinear viscous approximations is the unique entropy solution (in the sense of {\it F. Otto}) of the…

math.AP2022

On the convergence of quasilinear viscous approximations using compensated compactness and Kinetic Formulation

Ramesh Mondal

We use the method of Compensated Compactness and Kinteic Formulation to show that the almost everywhere limit of quasilinear viscous approximations is the unique entropy solution (…

math.AP2017

On the convergence of quasilinear viscous approximations with BV initial data

Ramesh Mondal, S. Sivaji Ganesh

We show that the almost everywhere limit of quasilinear viscous approximations is the unique entropy solution (in the sense of {\it Bardos-Leroux-Nedelec}) of the corresponding sca…

math.AP2017

On the Convergence of Quasilinear Viscous Approximations Using Compensated Compactness

Ramesh Mondal, S. Sivaji Ganesh

Method of compensated compactness is used to show that the almost everywhere limit of quasilinear viscous approximations is the unique entropy solution (in the sense of {\it Bardos…

math.AP2016★ 1 cited

Quasilinear viscous approximations to scalar conservation laws

Ramesh Mondal, S. Sivaji Ganesh, S. Baskar

We prove the convergence of quasilinear parabolic viscous approximations to the entropy solution (in the sense of Bardos-Leroux-Nedelec) of a scalar conservation law, considered on…