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For nanofluids, there are two approaches in numerical simulation: single-phase and two-phase.
Each step has its own characteristics and requires different approaches in numerical modeling.
Its effectiveness of the proposed algorithms is examined and compared to ordinary LMS approaches in numerical simulation of adaptive identification and equalization of a fading channel with parameters changing with a first-order function of time.
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Currently, LEM is the conventional stability approach in numerical stability analysis according to Cheng and Lau [13].
Later, several researchers used this approach in their numerical simulation of proppant transport.
We demonstrate the usefulness of our approach in extensive numerical studies (Appendix).
The approach in which numerical and experimental methods are incorporated is found beneficial in the initial design stage of a catamaran.
One common approach in most numerical models is to use the classical Fick's law which simplifies the multicomponent diffusion fluxes by only considering the main-diffusion (diagonal) terms and neglecting the cross-diffusion (off-diagonal) terms in the diffusion matrix.
The observer error convergence and the applicability of the proposed approach are evaluated in numerical simulations.
The approach is illustrated in numerical simulations, and its effectiveness demonstrated in experiments that emulate the statistics of nuclear emissions using a pulsed laser.
The effectiveness of the proposed approach is investigated in "Numerical demonstration" by setting trades based on simulated and historical data, where the spread process exhibits a strong non-normal behaviour.
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