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Ram Baran Verma

4 papers hereh-index 13 citations8 works total

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author position
  • last author4

Across the 4 of 4 papers where every author was matched, so the position is known.

fields
  • math.AP4
same name
  • Ram Baran Verma — 2 papers

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

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collaborators

4 papers

math.AP2026

Estimates on elliptic equations that hold only where the Hessian is large

Amit Kumar Acharya, Ram Baran Verma

In this article, we establish Hölder regularity for viscosity solutions to a class of degenerate fully nonlinear elliptic equations of the form \[ F(D^2u,Du)=f(x)~~\text{in}~~B_1,…

math.AP2026

Liouville type theorems for fully nonlinear elliptic equations with superlinear growth in gradient

Amit Kumar Acharya, Ram Baran Verma

This article investigates positive supersolutions of the fully nonlinear elliptic system \[ \begin{cases} -\mathcal{M}_{λ,Λ}^{+}(D^{2}u)+|\nabla u|^{q} \geqλ_{1}f_{1}(v)~~\text{in}…

math.AP2026

Lane--Emden Systems with Singular Nonlinearities for the Fully Nonlinear Elliptic Operator

Karan Rathore, Mohan Mallick, Ram Baran Verma

Consider \[ \begin{cases} F(D^2 u,Du,u,x) = u^{-p}v^{-q},~\text{in}~Ω\\ F(D^2 v,Dv,v,x)=u^{-r}v^{-s},~~\text{in}~~Ω\\ u,v>0~~\text{in}~~Ω\\ u=v=0~\quad~\text{on}~~\partialΩ, \end{c…

math.AP2024

Regularity for Fully Nonlinear Elliptic Equations with Natural Growth in Gradient and Singular Nonlinearity

Mohan Mallick, Ram Baran Verma

In this article we consider the following boundary value problem \begin{equation*}\label{abs} \left\{ \begin{aligned} F(x,u,Du,D^{2}u)+c(x)u+ p(x)u^{-α}&=0~\text{in}~Ω\\ u&=0~~\tex…

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