关于主方程的解释
On The Interpretation Of The Master Equation
摘要：
自P.L.狮子在他的讲座和研讨会在法兰西学院，见[9]，也是非常有益的注意Cardialaguet [4]对狮子的讲座，主方程吸引了很多的兴趣，并提出了各种观点，例如见Carmona-Delarue [5]，Bensoussan-Frehse-Yam [2]，Buckdahn-Li-Peng-Rainer [3]。有几种方法来引入这种类型的方程;在那些提到的作品中，它们涉及一个参数，这是一个概率测度，而P. L. Lions最近提出了用希尔伯特空间中的平方可积〔的〕随机变量工作的思想。因此，写方程是一个问题;而另一个问题是它的起源。在这篇文章中，我们讨论了所有这些不同的方面，我们的建模论点在很大程度上依赖于法国学院由P.L.狮子座2014年11月14日
英文摘要：
Since its introduction by P.L. Lions in his lectures and seminars at the College de France, see [9], and also the very helpful notes of Cardialaguet [4] on Lions' lectures, the Master Equation has attracted a lot of interest, and various points of view have been expressed, see for example Carmona-Delarue [5], Bensoussan-Frehse-Yam [2], Buckdahn-Li-Peng-Rainer [3]. There are several ways to introduce this type of equation; and in those mentioned works, they involve an argument which is a probability measure, while P.L. Lions has recently proposed the idea of working with the Hilbert space of square integrable random variables. Hence writing the equation is an issue; while another issue is its origin. In this article, we discuss all these various aspects, and our modeling argument relies heavily on a seminar at College de France delivered by P.L. Lions on November 14, 2014.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
