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20162019
most citedOn the first curve of Fučik Spectrum Of -fractional Laplacian Operator with nonlocal normal boundary conditions

1 citations · 1 across the 2 of their papers we have counts for

collaborators

5 papers

math.AP2019

Kirchhoff equations with Choquard exponential type nonlinearity involving the fractional Laplacian

Sarika Goyal, Tuhina Mukherjee

In this article, we deal with the existence of non-negative solutions of the class of following non local problem $$ \left\{ \begin{array}{lr} \quad - M\left(\displaystyle\int_{\ma…

math.AP20171 cited

On the first curve of Fučik Spectrum Of -fractional Laplacian Operator with nonlocal normal boundary conditions

Divya Goel, Sarika Goyal, K. Sreenadh

In this article, we study the Fučik spectrum of the -fractional Laplace operator with nonlocal normal derivative conditions which is defined as the set of all $(a,b)\in \mb R^2$

math.AP2016

Multiplicity results of fractional-Laplace system with sign-changing and singular nonlinearity

Sarika Goyal

In this article, we study the following fractional-Laplacian system with singular nonlinearity \begin{equation*} (P_{λ,μ}) \left\{ \begin{array}{lr} (-Δ)^s u = λf(x) u^{-q}+ \fracα…

math.AP2016

Multiplicity results of fractional -Laplace equations with sign-changing and singular nonlinearity

Sarika Goyal

In this article, we study the following fractional -Laplacian equation with singular nonlinearity \begin{equation*} (P_{\la}) \left\{ \begin{array}{lr} - 2\int_{\mb R^n}\frac{|w…

math.AP2016

Polyharmonic Kirchhoff type equations with singular exponential nonlinearities

Pawan Kumar Mishra, Sarika Goyal, K. Sreenadh

\noi In this article, we study the existence of non-negative solutions of the following polyharmonic Kirchhoff type problem with critical singular exponential nolinearity $$ \quad…