Q. Ngô

activity

20082026

f

-heat equations driven by Lichnerowicz's equation on complete smooth metric measure spaces

26 citations · 46 across the 8 of their papers we have counts for

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Showing 2016Show all

2 papers · 1 filter

math.AP2016★ 11 cited

Classification of entire solutions of $(- Δ)^{N} u + u^{- (4 N - 1)} = 0$ with exact linear growth at infinity in $R^{2 N - 1}$

Quôc-Anh Ngô

In this paper, we study global positive $C^{2 N}$ -solutions of the geometrically interesting equation $(- Δ)^{N} u + u^{- (4 N - 1)} = 0$ in $R^{2 N - 1}$ . We prove that any $C^{2 N}$ -s…

math.DG2016★ 26 cited

Gradient estimates for some $f$ -heat equations driven by Lichnerowicz's equation on complete smooth metric measure spaces

Nguyen Thac Dung, Nguyen Ngoc Khanh, Quôc Anh Ngô

Given a complete, smooth metric measure space $(M, g, e^{- f} d v)$ with the Bakry-Émery Ricci curvature bounded from below, various gradient estimates for solutions of the following ge…

Classification of entire solutions of (−Δ)Nu+u−(4N−1)=0 with exact linear growth at infinity in R2N−1

Gradient estimates for some f-heat equations driven by Lichnerowicz's equation on complete smooth metric measure spaces

Classification of entire solutions of $(- Δ)^{N} u + u^{- (4 N - 1)} = 0$ with exact linear growth at infinity in $R^{2 N - 1}$

Gradient estimates for some $f$ -heat equations driven by Lichnerowicz's equation on complete smooth metric measure spaces