Y. Pinchover

activity

20242026

collaborators

5 papers

math.AP2026

On existence of minimizers for weighted $L^{p}$ -Hardy inequalities on $C^{1, I^^{3}}$ -domains with compact boundary

Ujjal Das, Yehuda Pinchover, Baptiste Devyver

Let $p \in (1, \infty)$ , $I^\pm \in R$ , and $I^c ◯ ⊊ R^{N}$ be a $C^{1, I^^{3}}$ -domain with a compact boundary $\partial I^c ◯$ , where $I^^{3} \in (0, 1]$ . Denote by $I^´_{I^} c ◯ (x)$ …

math.AP2025

On the Landis Conjecture for Positive Quasi-linear Operators on Graphs

Ujjal Das, Matthias Keller, Yehuda Pinchover

We prove a Landis type unique continuation result for positive quasi-linear operators on graphs. Specifically, we give decay criteria that ensures when a harmonic function for a po…

math.AP2025

On the behavior of the ground state energy under weak perturbation of critical quasilinear operators in $R^{N}$

Ujjal Das, Hynek KovaÅÃk, Yehuda Pinchover

We consider a critical quasilinear operator $- I^_{p} u + V ∣ u ∣^{p - 2} u$ in $R^{N}$ perturbed by a weakly coupled potential. For $N > p$ , we find the leading asymptotic of the lowes…

math.AP2025

On Landis' conjecture for positive SchrÃ¶dinger operators on graphs

Ujjal Das, Matthias Keller, Yehuda Pinchover

In this note we study the Landis conjecture for positive SchrÃ¶din\-ger operators on graphs. More precisely, we prove a Landis-type result in the form of a decay criterion that ens…

math.AP2024

Positive solutions of the $A$ -Laplace equation with a potential

Yongjun Hou, Yehuda Pinchover, Antti Rasila

In this paper, we study positive solutions of the quasilinear elliptic equation $Q_{p, A, V}^{'} [u] ≜ - div A (x, \nabla u) + V (x) ∣ u ∣^{p - 2} u = 0,$ in a d…

On existence of minimizers for weighted Lp-Hardy inequalities on C1,I^3-domains with compact boundary

On the Landis Conjecture for Positive Quasi-linear Operators on Graphs

On the behavior of the ground state energy under weak perturbation of critical quasilinear operators in RN

On Landis' conjecture for positive SchrÃ¶dinger operators on graphs

Positive solutions of the A-Laplace equation with a potential

On existence of minimizers for weighted $L^{p}$ -Hardy inequalities on $C^{1, I^^{3}}$ -domains with compact boundary

On the behavior of the ground state energy under weak perturbation of critical quasilinear operators in $R^{N}$

Positive solutions of the $A$ -Laplace equation with a potential