A flow to the Orlicz-Minkowski-type problem of p-capacity

IF 1 3区数学 Q3 MATHEMATICS, APPLIED

Advances in Applied Mathematics Pub Date : 2024-02-02 DOI:10.1016/j.aam.2024.102674

Li Sheng , Jin Yang

引用次数: 0

Abstract

This article concerns the Orlicz-Minkowski problem for $p$ -capacity for $1 < p < n$ . We use the flow method to obtain a new existence result of solutions to this problem by an approximation argument for general measures.

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奥尔利茨-明科夫斯基式 p 能力问题的流程

本文涉及1<p<n的奥尔利茨-闵科夫斯基问题（Orlicz-Minkowski problem for p-capacity）。我们使用流方法，通过对一般度量的近似论证，得到了该问题解的新存在性结果。

本文章由计算机程序翻译，如有差异，请以英文原文为准。

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来源期刊

Advances in Applied Mathematics 数学-应用数学

CiteScore

2.00

自引率

9.10%

发文量

审稿时长

85 days

期刊介绍： Interdisciplinary in its coverage, Advances in Applied Mathematics is dedicated to the publication of original and survey articles on rigorous methods and results in applied mathematics. The journal features articles on discrete mathematics, discrete probability theory, theoretical statistics, mathematical biology and bioinformatics, applied commutative algebra and algebraic geometry, convexity theory, experimental mathematics, theoretical computer science, and other areas. Emphasizing papers that represent a substantial mathematical advance in their field, the journal is an excellent source of current information for mathematicians, computer scientists, applied mathematicians, physicists, statisticians, and biologists. Over the past ten years, Advances in Applied Mathematics has published research papers written by many of the foremost mathematicians of our time.