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Based on a generalized two-phase mass flow model (Pudasaini, 2012) as a mixture of solid particles and interstitial fluid, here, we derive a novel dynamical model equation for sub-diffusive and sub-advective fluid flow in general porous media and debris material in which the solid matrix is stationary.
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We then tested whether the transition probability matrix was stationary following treatment (i.e., 1 transition probability matrix between baseline and first follow-up and then another for subsequent transition periods vs. a separate transition probability matrix for each transition period).
The type matrices are stationary and are aligned in negative on a large-sized plate.
In the following, we will show that the number of distinct difference indicator matrices is finite for bounded N, and that the sequence of difference indicator matrices {Δ t′} is stationary Markov and ergodic.
The sequence of difference indicator matrices {Δ t′} is stationary Markov and ergodic.
Finally, the stationarity of the channel, see Section 2.3, implies that the sequence of difference matrices {Δ t′} is stationary.
But time is stationary.
In the Crushers, the coil is stationary.
Everything Changes; Nothing is Stationary.
Betty Washburn-My performance style is stationary".
It will be shown that the wrench transformation matrix is present in stationary as well as mobile combined manipulators.
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CEO of Professional Science Editing for Scientists @ prosciediting.com