Sentence examples for model boundary value from inspiring English sources

Let a model boundary value problem L ˜ with the spectral data { λ ˜ n, α ˜ n } n ≥ 1 be given.

We choose an arbitrary model boundary value problem L ˜ = L ( q ˜ ( x ), T ) (e.g., one can take q ˜ ( x ) ≡ 0 ).

We agree that in the sequel one and the same symbol { κ n } denotes different sequences in l 2. Let us choose the model boundary value problem L = L ( q ˜ ( x ), T ), so that ω ˜ = ω (for example, one can take q ˜ ( x ) ≡ 2 ω / T ).

This paper focuses on the design of a dedicated P1 function space to model elliptic boundary value problem on a manifold embedded in a space of higher dimension.

Many problems in science and technology can be modeled by boundary value problems for singularly perturbed differential equations.

A simplified probabilistic methodology is proposed to evaluate excavation-induced damage to adjacent existing buildings from the results of a numerical model of the boundary value problem.

For the recent simulation interval, which included a Hurricane Wilma-type storm (RWVL and RWVH, Table 1), model boundary sea level values were calibrated to measured inland storm surge values for the Shark and Harney Rivers during and following Hurricane Wilma.

For the model parameters, the range spans the values used in previous studies (see Table 1), whereas the model boundary conditions take values that describe a variety of source conditions.

The dynamics of the chromatographic separation process are modeled as a boundary value problem which is solved, within the optimization, using an iterative finite difference method.

There appears to be no fundaMathematicallye to generalizing the method to three-dimensteady, energy departicleprobeams.

The dynamics of the chromatographic separation process is modeled as a boundary value problem which is solved, repeatedly within the optimization, using a relatively fast and numerically robust finite difference method.