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Model expansion method is used in the establishment of the state equation of the system.
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To reduce the model order, the polynomial chaos expansion method is combined with the Arnoldi-based Krylov subspace technique.
We present here a systematic study of the Ins(1,3,4,5,6) P 5 intrinsic acid base processes, in a non-interacting medium, and over a wide pH range, analyzing the P NMR curves by means of a model based on the Cluster Expansion Method.
We introduce a generalized matrix expansion method for modeling the long-time dynamics of flexible molecules in solutions.
The polynomial chaos expansion method is used to model the uncertainties, which transforms the stochastic system equations to a set of deterministic equations.
Conventional two-channel TDE is explained in Section 2. Section 3 describes the details of the proposed phase expansion method with a multiple linear regression model.
As we can see in Figure 3, only three possible multiple linear regression models are needed to be considered in our phase expansion method.
A homogenized plate model is first established by using the two-scale asymptotic expansion method.
The two-scale asymptotic expansion method is employed to develop a homogenized model for the effective properties calculation.
An approach is presented in which the two-scale asymptotic expansion method is used to establish a homogenized model of the original heterogeneous beam.
The proposed method follows the expansion method proposed in a previous paper where internal model control (IMC) was used to design controllers for non-square subsystems.
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