Sentence examples for for regular data from inspiring English sources

The projected Tikhonov regularization method developed and used in this investigation to solve the Fredholm integral equations of the first kind is very simple and effective, owing to the fact that the dimension of the subspace of projection is very small ((n=2,3)); moreover, the regularized solution remains stable for a strong noise ((varepsilon =1/100)) and for regular data.

Algorithms that belong to this family are more suited for embedded systems that react to real-time events, rather than those designed for regular data gathering.

Significant improvements in numerical simulation techniques, high-resolution velocity structure models and high-performance computer systems have enabled the use of 3D numerical simulations as a practical tool for regular data processing studies with currently available parallel computers.

In practice, identifying appropriate datasets that meet the criteria of an efficient environmental indicator [25] is challenging because of issues such as lack of consistent indicator-evaluation frameworks and institutional commitments for regular data collection [26].

Thirty (88%) districts cited lack of time as the main reason for not performing disease trends for regular data.

Finally, there is a need for regular data validation methods so as to ensure correct classification and data entry.

The challenge is the selection of key indicators that provide management and policy makers with useful information for decision-making and for which regular data collection is feasible with the resources available.

For a regular data f and (N=inf_{1leq kleq K} N_{k}), then for all ϵ positive, the order of convergence is (N^{epsilon-1,816} N^{epsilon-1,816}{3pi}{2}).

For a regular data function f, let (N= {inf_{1leq kleq K}} N_{k}), then for all ϵ positive the convergence in the case of the velocity is (N^{epsilon- 1 }) for (omega=2pi); the convergence in the case of the velocity is (N^{epsilon- 1,0888}) for (omega= frac{3pi}{2}).

We show that for all regular data, there is a unique interpolating hypocycloidal or epicycloidal arc of the given canonical type.

For a regular data function f, (N= {inf_{1leq kleq K}} N_{k}) and (omega= frac{3pi}{2}) then for all ϵ positive we obtain an order of convergence (N^{epsilon-0,044484}) for non-conforming decomposition.