Exact(34)
The most important classes are stationary processes and Markov processes.
The Ornstein-Uhlenbeck process and many other Markov processes with stationary transition probabilities behave like stationary processes as t → ∞.
The link qualities and the arrival rates are stationary processes.
In addition, we study special families of stationary processes.
Based on this, we propose a general filtering problem of stationary processes with fixed transformation.
We will approximate model (1) by a family of stationary processes indexed by u ∈ [ 0, 1 ].
Similar(26)
Real world speech and noise signals are non-stationary processes.
Here, we use them in a more general context affording to consider non-stationary processes.
This property is particularly important when one considers non-stationary processes.
Consequently, the non-stationary processes obtain the long-memory attribute [36].
Box-Jenkins models can be used to represent stationary or non-stationary processes.
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