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Based on the integral solution of the generalized BGK model, we construct the distribution functions at the cell interface.
A procedure is discussed to convert the isospectral discrete model description into geometric description of realistic columns i.e. from the discrete model, we construct isospectral WUCF columns with rectangular cross-sections varying in width and depth.
Nevertheless, based on the model we construct, it might be infeasible to calculate the posterior distribution.
To estimate this discrete-time duration model, we construct a panel dataset such that the spell length of any given individual determines a vector of binary responses.
To formulate the mathematical model, we construct the governing equations in terms of probabilities using the appropriate rates of inflow and outflow.
After extracting a set of spin images for each model, we construct a shape dictionary as shown in the second block, whose size is predetermined as N, by clustering all spin images acquired from the whole training dataset with -means method.
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For these models we construct the analytical solution and use it for studying the efficiency of locally optimal designs.
From this fine-grained model we constructed a HMM model.
Based on Delone and McLean's IS success model, we constructed the scale for evaluating Emergency Management Engineering Information System (EMEIS) success.
As a model we constructed a library of octapeptides and showed that the library is amenable to selection on cos-7 cells.
By exploring an exactly solvable model, we constructed the free energy landscape and established a general framework for studying the biomolecular flexible binding process.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com