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首页> 外文期刊>Theory of probability and mathematical statistics >ASYMPTOTIC BEHAVIOR OF INTEGRAL FUNCTIONALS OF UNSTABLE SOLUTIONS OF ONE-DIMENSIONAL IT? STOCHASTIC DIFFERENTIAL EQUATIONS
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ASYMPTOTIC BEHAVIOR OF INTEGRAL FUNCTIONALS OF UNSTABLE SOLUTIONS OF ONE-DIMENSIONAL IT? STOCHASTIC DIFFERENTIAL EQUATIONS

机译:一维IT不稳定解的积分函数的渐近行为?随机微分方程

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摘要

We consider one-dimensional stochastic differential equations with a homogeneous drift and unit diffusion. The drift is such that a unique strong solution is unstable. An explicit form of the normalizing factor is established for certain integral functionals of the unstable solution for which the weak convergence to a limiting process holds. As a result, we get a new class of limiting processes that are the functionals of Bessel diffusion processes.
机译:我们考虑具有均匀漂移和单位扩散的一维随机微分方程。这种漂移使得独特的强解决方案不稳定。为不稳定解决方案的某些积分函数建立了归一化因子的显式形式,对于该积分函数,到极限过程的收敛性较弱。结果,我们得到了一类新的限制过程,它们是贝塞尔扩散​​过程的功能。

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