In this paper we consider the Stochastic isothermal, nonlinear,
incompressible bipolar viscous fluids driven by a genuine cylindrical
fractional Bronwnian motion with Hurst parameter $H \in (1/4,1/2)$ under
Dirichlet boundary condition on 2D square domain. First we prove the existence
and regularity of the stochastic convolution corresponding to the stochastic
non-Newtonian fluids. Then we obtain the existence and uniqueness results for
the stochastic non-Newtonian fluids. Under certain condition, the random
dynamical system generated by non-Newtonian fluids has a random attractor.
In this paper, we establish the existence of solution for some kind of 2D
Stochastic isothermal, nonlinear, incompressible bipolar viscous fluids driven
by fractional Bronwnian motion with Hurst parameter $H \in (1/2,1)$. Under
certain condition, the generated random dynamical system has a random
attractor.
High-volume, high-speed data streams may overwhelm the capabilities of stream
processing systems; techniques such as data prioritization, avoidance of
unnecessary processing and on-demand result production may be necessary to
reduce processing requirements. However, the dynamic nature of data streams, in
terms of both rate and content, makes the application of such techniques
challenging. Such techniques have been addressed in the context of static and
centralized query optimization; however, they have not been fully addressed for
data stream management systems.