T. Do

activity

20162026

most citedLusin characterisation of Hardy spaces associated with Hermite operators

1 citations · 1 across the 10 of their papers we have counts for

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math.AP2026

A Weighted Bossel-Daners Transfer Principle and a Pure-Power Robin Faber-Krahn Inequality

Tan Duc Do, Nguyen Ngoc Trong, Nguyen Ngoc Huy Truong

We prove a weighted Bossel-Daners transfer principle for the first Robin eigenvalue of the $p$ -Laplacian under $w = m^{1/ p^{'}}$ , where $p^{'} = p / (p - 1)$ . The argument combines double-densit…

math.FA2026

Capacitary domination and Fefferman--Phong inequalities for measure potentials on $2$ -PI spaces

Tan Duc Do

Let $(X, d, ω)$ be an unbounded complete doubling metric measure space supporting a weak $(1, 2)$ -Poincaré inequality, and let $π$ be a positive Radon measure. For a ball $B = B (x, R)$ ,…

math.FA2026

Ambient Hardy--Littlewood Maximal Functions on Weighted Musielak--Orlicz Spaces over Domains

Tan Duc Do

We study the ambient-domain Hardy--Littlewood maximal operator \[ \mathcal M_Ωf(x) := \sup_{B\ni x}\frac1{|B|}\int_{B\capΩ}|f(y)|\,dy, \qquad x\inΩ \] on weighted Musielak--Orlicz…

A Weighted Bossel-Daners Transfer Principle and a Pure-Power Robin Faber-Krahn Inequality

Capacitary domination and Fefferman--Phong inequalities for measure potentials on 2-PI spaces

Ambient Hardy--Littlewood Maximal Functions on Weighted Musielak--Orlicz Spaces over Domains

Capacitary domination and Fefferman--Phong inequalities for measure potentials on $2$ -PI spaces