activity
20182022
most citedFractional double phase Robin problem involving variable order-exponents without Ambrosetti-Rabinowitz condition

9 citations · 28 across the 10 of their papers we have counts for

collaborators

11 papers

math.AP2022

Modified quasilinear equations with strongly singular and critical exponential nonlinearities

Reshmi Biswas, Sarika Goyal, K. Sreenadh

In this paper, we study global multiplicity result for a class of modified quasilinear strongly singular equations involving the critical exponential growth of Trudinger-Moser type…

math.AP2022

Multiplicity results for -Kirchhoff modified Schrödinger equations with Stein-Weiss type critical nonlinearity in

Reshmi Biswas, Sarika Goyal, K. Sreenadh

In this article we study modified Kirchhoff-Schrödinger equations involving critical Stein-Weiss type nonlinearity and -Laplacian

math.AP2022★ 8 cited

Fractional double phase Robin problem involving variable order-exponents and Logarithm-type nonlinearity

Reshmi Biswas, Anouar Bahrouni, Alessio Fiscella

In this paper, we study the existence of solutions for the new fractinal Robin equations with variable exponents. Moreover, we deal with the logarithm-type nonlinearity. In particu…

math.AP2022

Quasilinear Schrödinger equations with Stein-Weiss type convolution and critical exponential nonlinearity in

Reshmi Biswas, Sarika Goyal, K. Sreenadh

In this article, we investigate the existence of the positive solutions to the following class of quasilinear {Schrödinger} equations involving Stein-Weiss type convolution \begin{…

math.AP2021★ 5 cited

Quasilinear Choquard equations involving N-Laplacian and critical exponential nonlinearity

Reshmi Biswas, Sarika Goyal, K. Sreenadh

In the present paper, we study a class of quasilinear Choquard equations involving -Laplacian and the nonlinearity with the critical exponential growth. We discuss the existence…

math.AP2021★ 9 cited

Fractional double phase Robin problem involving variable order-exponents without Ambrosetti-Rabinowitz condition

Reshmi Biswas, Sabri Bahrouni, Marcos L. Carvalho

We consider a fractional double phase Robin problem involving variable order and variable exponents. The nonlinearity is a Carathéodory function satisfying some hypotheses whic…

math.AP2020

Regularity results for Choquard equations involving fractional -Laplacian

Reshmi Biswas, Sweta Tiwari

In this article, first we address the regularity of weak solution for a class of -fractional Choquard equations: \begin{equation*} \;\;\; \left.\begin{array}{rl} (-Δ)_p^su&=\lef…

math.AP2020

On a class of Kirchhoff-Choquard equations involving variable-order fractional Laplacian and without Ambrosetti-Rabinowitz type condition

Reshmi Biswas, Sweta Tiwari

In this article we study the existence of weak solution, existence of ground state solution using Nehari manifold and existence of infinitely many solutions using Fountain theorem…

math.AP2020

Nehari manifold for fractional p(.)-Laplacian system involving concave-convex nonlinearities

Reshmi Biswas, Sweta Tiwari

In this article using Nehari manifold method we study the multiplicity of solutions of the following nonlocal elliptic system involving variable exponents and concave-convex nonlin…

math.AP2019

Variable order nonlocal Choquard problem with variable exponents

Reshmi Biswas, Sweta Tiwari

In this article, we study the existence/multiplicity results for the following variable order nonlocal Choquard problem with variable exponents (-Δ)_{p(\cdot)}^{s(\cdot)}u(x)&=λ|u(…

math.AP2018★ 6 cited

Multiplicity and uniform estimate for a class of variable order fractional -Laplacian problems with concave-convex nonlinearities

Reshmi Biswas, Sweta Tiwari

In this article, we study the existence/multiplicity results for the following variable order nonlocal Choquard problem with variable exponents \begin{equation*} \begin{array}{rl}…