A Law of Large Numbers for Local Patterns in Schur Measures and a Schur Process [0.03%]
Schur测度和Schur过程的局部模式的大数定律
Pierre Lazag
Pierre Lazag
The aim of this note is to prove a law of large numbers for local patterns in discrete point processes. We investigate two different situations: a class of point processes on the one-dimensional lattice including certain Schur measures, and...
Fractional Kolmogorov Equations with Singular Paracontrolled Terminal Conditions [0.03%]
具有奇异参控终端条件的分数阶Kolmogorov方程
Helena Kremp,Nicolas Perkowski
Helena Kremp
We consider backward fractional Kolmogorov equations with singular Besov drift of low regularity and singular terminal conditions. To treat drifts beyond the so-called Young regime, we assume an enhancement assumption on the drift and consi...
The Spine of Two-Particle Fleming-Viot Process in a Bounded Interval [0.03%]
有界区间中双粒子Fleming-Viot过程的脊线分布
Krzysztof Burdzy,János Engländer,Donald E Marshall
Krzysztof Burdzy
We show that the spine of the Fleming-Viot process driven by Brownian motion and starting with two particles in a bounded interval has a different law from that of Brownian motion conditioned to stay in the interval forever. Furthermore, we...
István Berkes,Siegfried Hörmann
István Berkes
Let X1,X2,… be independent random variables with EXk=0 and σk2:=EXk2
[Formula: see text] -Solutions and Comparison Results for Lévy-Driven Backward Stochastic Differential Equations in a Monotonic, General Growth Setting [0.03%]
带跳的单调随机泛函微分方程解的存在唯一性及比较定理
Stefan Kremsner,Alexander Steinicke
Stefan Kremsner
We present a unified approach to L p -solutions ( p > 1 ) of multidimensional backward stochastic differential equations (BSDEs) driven by Lévy processes and more general filtrations. New existence, uniqueness and comparison results are ...
The Generalized Entropy Ergodic Theorem for Nonhomogeneous Bifurcating Markov Chains Indexed by a Binary Tree [0.03%]
二叉树指标非齐次分枝马尔可夫链的广义熵遍历定理
Zhiyan Shi,Zhongzhi Wang,Pingping Zhong et al.
Zhiyan Shi et al.
In this paper, we study the generalized entropy ergodic theorem for nonhomogeneous bifurcating Markov chains indexed by a binary tree. Firstly, by constructing a class of random variables with a parameter and the mean value of one, we estab...
Wilfried Huss,Ecaterina Sava-Huss
Wilfried Huss
We prove a law of large numbers for the range of rotor walks with random initial configuration on regular trees and on Galton-Watson trees. We also show the existence of the speed for such rotor walks. More precisely, we show that on the cl...
Interface Fluctuations and Couplings in theD=1 Ginzburg–Landau Equation with Noise [0.03%]
D=1 Ginzburg-Landau方程中的界面波动和耦合
S. Brassesco; P. Buttà; A. De Masi; E. Presutti
S. Brassesco; P. Buttà; A. De Masi; E. Presutti
R. Jiménez; J. E. Yukich
R. Jiménez; J. E. Yukich