K. Sreenadh

activity

20132026

most citedRadially symmetric solutions to the Hènon-Lane-Emden system on the critical hyperbola

12 citations · 12 across the 3 of their papers we have counts for

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math.AP2026

Critical Sobolev Inequalities and Extremals for a Partially Fractional Grushin Operator

S. Malhotra, L. Sharma, K. Sreenadh

We study the partially fractional Grushin-type operator \begin{equation} \mathcal L_{α,β}u=(-Δ_x)^αu-(1+β)^2|x|^{2β}Δ_y u, \qquad (x,y)\in\mathbb{R}^n\times\mathbb{R}^m,\quad 0<α<1…

math.AP2026

The isocritical regime for mixed local-nonlocal $(p, q)$ Laplacian: existence of ground state, and decay estimates

Diksha Gupta, Shammi Malhotra, K. Sreenadh

We study the mixed local-nonlocal operator $L_{p, q} := - Δ_{p} + (- Δ)_{q}^{s}$ in the isocritical regime $p^{*} = q_{s}^{*}$ , i.e. $1 - N / p = s - N / q$ , under which both operators beco…

math.AP2026

Normalized solutions to an exponential growth Choquard equation driven by mixed local-nonlocal operator in $R^{2}$

Nidhi Nidhi, L. Sharma, K. Sreenadh

In this paper, we study the existence of normalized solutions to the mixed nonlinear Choquard equation with exponential growth \begin{equation} \left\{ \mathcal{L}u+λu = Λ(I_α*F(u)…

Critical Sobolev Inequalities and Extremals for a Partially Fractional Grushin Operator

The isocritical regime for mixed local-nonlocal (p,q) Laplacian: existence of ground state, and decay estimates

Normalized solutions to an exponential growth Choquard equation driven by mixed local-nonlocal operator in R2

The isocritical regime for mixed local-nonlocal $(p, q)$ Laplacian: existence of ground state, and decay estimates

Normalized solutions to an exponential growth Choquard equation driven by mixed local-nonlocal operator in $R^{2}$