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Communications on Stochastic Analysis最新文献

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On the Adjoint Markov Policies in Stochastic Differential Games 随机微分对策中的伴随马尔可夫策略
Q2 Mathematics Pub Date : 2019-03-01 DOI: 10.31390/COSA.13.1.01
N. Krylov
We consider time-homogeneous uniformly nondegenerate stochastic differential games in domains and propose constructing $varepsilon$-optimal strategies and policies by using adjoint Markov strategies and adjoint Markov policies which are actually time-homogeneous Markov, however, relative not to the original process but to a couple of processes governed by a system consisting of the main original equation and of an adjoint stochastic equations of the same type as the main one. We show how to find $varepsilon$-optimal strategies and policies in these classes by using the solvability in Sobolev spaces of not the original Isaacs equation but of its appropriate modification. We also give an example of a uniformly nondegenerate game where our assumptions are not satisfied and where we conjecture that there are no not only optimal Markov but even $varepsilon$-optimal adjoint (time-homogeneous) Markov strategies for one of the players.
我们考虑域中的时间齐次一致非退化随机微分对策,并提出利用伴随马尔可夫策略和实际上是时间齐次马尔可夫的伴随马尔可夫策略来构造$varepsilon$最优策略和策略,然而,不是相对于原始过程,而是相对于由主原始方程和与主原始方程类型相同的伴随随机方程组成的系统所控制的两个过程。我们展示了如何在这些类中找到$varepsilon$-最优策略和策略,方法是使用Sobolev空间中的可解性,而不是原始Isaacs方程,而是它的适当修改。我们还举了一个一致非退化对策的例子,其中我们的假设不满足,并且我们猜测其中一个参与者不仅不存在最优马尔可夫,而且不存在$varepsilon$最优伴随(时间齐次)马尔可夫策略。
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引用次数: 0
On a Stochastic 2d Cahn-Hilliard-Navier-Stokes System Driven by Jump Noise 由跳变噪声驱动的随机二维Cahn-Hilliard-Navier-Stokes系统
Q2 Mathematics Pub Date : 2019-03-01 DOI: 10.31390/COSA.13.1.05
G. Deugoue, T. T. Medjo
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引用次数: 6
Regularity of the Local Time of Diffusions on the Positive Real Line with Reflection at Zero 零反射正实线上扩散局部时间的正则性
Q2 Mathematics Pub Date : 2019-03-01 DOI: 10.31390/COSA.13.1.02
Masafumi Hayashi
We study the joint law of (Xt(x), Lt(x)) where Xt(x) is the solution of a one dimensional stochastic differential equation on (0,+∞) with reflection at zero, and Lt(x) is its local time. In particular, we give some representation formula of the distribution of (Xt(x), Lt(x)), and we investigate the regularity of the joint density with respect to the local time argument under ellipticity and mild regularity conditions on coefficients of Xt(x).
我们研究了(Xt(x),Lt(x))的联合律,其中,Xt(x)是一个在(0,+∞)上具有零反射的一维随机微分方程的解,而Lt(x)则是它的局部时间。特别地,我们给出了(Xt(x),Lt(x))分布的一些表示公式,并研究了在椭圆度和系数的温和正则性条件下,节理密度相对于局部时间自变量的正则性。
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引用次数: 0
Slaves, Slaveholders, and a Kentucky Community’s Struggle toward Freedom 奴隶、奴隶主和肯塔基社区争取自由的斗争
Q2 Mathematics Pub Date : 2019-01-01 DOI: 10.31390/cwbr.21.4.04
Tom Barber
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引用次数: 0
Lincoln’s Spies: Their Secret War to Save a Nation 《林肯的间谍:拯救国家的秘密战争
Q2 Mathematics Pub Date : 2019-01-01 DOI: 10.31390/cwbr.21.4.11
M. P. Johnson
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引用次数: 0
Exponential Inequalities for Exit Times for Stochastic Navier-Stokes Equations and a Class of Evolutions 随机Navier-Stokes方程退出时间的指数不等式和一类演化
Q2 Mathematics Pub Date : 2019-01-01 DOI: 10.31390/COSA.12.3.07
Po-Han Hsu, P. Sundar
Exponential estimates for exit from a ball of radius r by time T for solutions of the two-dimensional stochastic Navier-Stokes equations are first derived, and then studied in the context of Freidlin-Wentzell type large deviations principle. The existence of a similar estimate is discussed for a suitable class of stochastic evolution equations with multiplicative noise.
首先导出了二维随机Navier-Stokes方程解的半径为r的球在时间T退出的指数估计,然后在Freidlin-Wentzell型大偏差原理的背景下进行了研究。讨论了一类具有乘性噪声的随机演化方程的相似估计的存在性。
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引用次数: 3
Slaves, Slaveholders, and a Kentucky Community’s Struggle toward Freedom 奴隶、奴隶主和肯塔基社区争取自由的斗争
Q2 Mathematics Pub Date : 2019-01-01 DOI: 10.31390/cwbr.21.4.10
Jennifer Harbour
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引用次数: 0
Church in the Wild: Evangelicals in Antebellum America 野外教会:战前美国的福音派
Q2 Mathematics Pub Date : 2019-01-01 DOI: 10.31390/cwbr.21.4.13
S. McBride
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引用次数: 0
Spying on the South: An Odyssey Across the American Divide 窥探南方:穿越美国鸿沟的奥德赛
Q2 Mathematics Pub Date : 2019-01-01 DOI: 10.31390/cwbr.21.4.06
D. Crofts
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引用次数: 1
Selling the Sights: The Invention of the Tourist in American Culture 卖景:美国文化中旅游者的发明
Q2 Mathematics Pub Date : 2019-01-01 DOI: 10.31390/cwbr.21.4.12
S. Adams
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引用次数: 2
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Communications on Stochastic Analysis
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