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Submitted: 09 November 2026 You are already at the latest version In this paper, we are concerned with the sharp quantitative stability with optimal exponents of the Brunn-Minkowski inequality in \(R^n\) for general \(n\geq2\). We prove that, for every integer \(n\ge2\), there exists a computable constant \(C_n>0\) such that, for every \(0<t\le\frac12\), there is a computable threshold \(\varepsilon_{n,t}>0\) with the following property.
Changfeng Gui [1] ; Yeyao Hu [2] ; Weihong Xie [2] [1] University of Macau, China; The University of Texas at San Antonio, USA [2] Central South University, Changsha, Hunan, China Localización: Revista matemática iberoamericana, ISSN 0213-2230, Vol. 40, Nº 1, 2024, págs.
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