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ERGODICITY AND FLUCTUATIONS OF A FLUID PARTICLE DRIVEN BY DIFFUSIONS WITH JUMPS

机译:带有跳的扩散驱动的流体颗粒的粘性和波动

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摘要

In this paper, we study the long-time behavior of a fluid particle immersed in a turbulent fluid driven by a diffusion with jumps, that is, a Feller process associated with a non-local operator. We derive the law of large numbers and central limit theorem for the evolution process of the tracked fluid particle in the cases when the driving process: (i) has periodic coefficients, (ii) is ergodic or (iii) is a class of Levy processes. The presented results generalize the classical and well-known results for fluid flows driven by elliptic diffusion processes.
机译:在本文中,我们研究了浸入湍流中的流体颗粒的长期行为,该湍流由具有跳跃的扩散驱动,即与非局部算子相关的Feller过程。当驱动过程为:(i)具有周期系数,(ii)是遍历或(iii)是一类Levy过程时,我们得出跟踪流体粒子的演化过程的大数定律和中心极限定理。 。提出的结果概括了由椭圆扩散过程驱动的流体流动的经典和众所周知的结果。

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