Sentence examples for improper solution from inspiring English sources

This inconsistent flow condition from the site could potentially distort the actual aerodynamic interactions between a cable and the oncoming wind, and lead to an improper solution for designing vibration controlling means for stay cables.

Moreover, computed enthalpy difference is sensitive to a submodel of turbulent flux of the combustion progress variable, with the use of gradient diffusion approximation appearing to be an improper solution.

For these problems that are critical to WSNs with limited resources, the range-based schemes are considered improper solutions to the localization problem in WSNs.

Non-linear GMMs (consisting of intercept, slope and quadratic growth parameters) were considered, where the within-class quadratic variance components were fixed at zero to avoid convergence problems and improper solutions [ 29].

Since the changes are not always gradual and consistent in science/methods/technology from one side and research community/society/medicine from the other side, the mismatches (or failed gaps under extreme situations) have to be filled with fast available (sometimes improper) solutions or even medical errors.

Choosing an improper hypotonic solution and incubation period would either make chromosomes knotted and overlapped or result in chromosomal loss (Baksi and Means 1988).

He added, "We also found certain actions to be improper and recommended legislative solutions".

In this section, we consider the problems of evaluation of certain special real improper integrals and their solutions by using the complex variable method as well as the real variable method.

Some have suggested inserting a "control" problem with a single verifiable solution to detect improper behavior; or to introduce market mechanisms that are less prone to exploitation[2].

Thus, it is a solution to the improper Znám problem, but not a solution to Znám's problem as it is usually defined.

Any solution to the improper Znám problem is equivalent (via division by the product of the xi's) to a solution to the equation :\sum\frac1{x_i} + \prod\frac1{x_i}=y, where y as well as each xi must be an integer, and conversely any such solution corresponds to a solution to the improper Znám problem.